{"id":667,"date":"2018-12-07T09:36:17","date_gmt":"2018-12-07T06:36:17","guid":{"rendered":"http:\/\/17geosem.ebyu.edu.tr\/?page_id=667"},"modified":"2019-08-27T12:20:40","modified_gmt":"2019-08-27T09:20:40","slug":"abstracts","status":"publish","type":"page","link":"https:\/\/17geosem.ebyu.edu.tr\/?page_id=667","title":{"rendered":"ABSTRACTS"},"content":{"rendered":"<header class=\"entry-header\"><span style=\"color: #0000ff;\"><strong>ABSTRACTS BOOK<\/strong><\/span><\/p>\n<h4><span style=\"color: #ff0000;\"><strong><a style=\"color: #ff0000;\" href=\"http:\/\/17geosem.ebyu.edu.tr\/wp-content\/uploads\/2019\/08\/AbstractsBook_compressed.pdf\">Click\u00a0here\u00a0for the Abstracts Book.<\/a><\/strong><\/span><\/h4>\n<hr \/>\n<p class=\"entry-title\"><span style=\"color: #0000ff;\"><strong>ACCEPTED ABSTRACTS<\/strong><\/span><\/p>\n<\/header>\n<div class=\"entry-content\">\n<p><span style=\"color: #000080;\"><strong><u>ORAL PRESENTATIONS<\/u><\/strong><\/span><\/p>\n<table>\n<tbody>\n<tr>\n<td width=\"302\"><\/td>\n<td width=\"302\"><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Some Results of f-Biharmonic Maps <\/strong><strong>\u00a0<\/strong><\/span><\/td>\n<td width=\"302\"><em><span style=\"color: #000000;\"><strong><u>K. ZEGGA<\/u><\/strong><\/span><\/em><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Some Results on Harmonic and Bi-Harmonic Maps<\/strong><strong>\u00a0<\/strong><\/span><\/td>\n<td width=\"302\"><em><span style=\"color: #000000;\"><strong><u>A. M. CHERIF<\/u><\/strong><\/span><\/em><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Almost Hermitian Golden Structures<\/strong><strong>\u00a0<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u><span lang=\"EN-US\">H. BOUZIR<\/span><\/u><\/em><span lang=\"EN-US\">, G. BELDJILALI\u00a0<u><\/u>and K. ZEGGA<\/span><\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>A New Class of Curves Generalizing Helix And Rectifying Curves<\/strong><strong>\u00a0<\/strong><\/span><\/td>\n<td width=\"302\"><em><span style=\"color: #000000;\"><strong><u>F. HATHOUT<\/u><\/strong><\/span><\/em><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>The Generalized Taxicab Distance Formulae<\/strong><strong>\u00a0<\/strong><\/span><\/td>\n<td width=\"302\"><em><span style=\"color: #000000;\"><strong><u>H. B. \u00c7OLAKO\u011eLU<\/u><\/strong><strong>\u00a0<\/strong><\/span><\/em><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>A Study on Lightlike Submanifolds of Golden Semi-Riemannian Manifolds<\/strong><strong>\u00a0<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>N. POYRAZ<\/u>\u00a0<\/em>and E. YA\u015eAR<\/strong><strong>\u00a0<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>A Study on Some Special Riemannian Manifolds with Semi-Symmetric Metric Connection<\/strong><strong>\u00a0<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>H. BA\u011eDATLI YILMAZ, S. A. UYSAL and <em><u>B. KIRIK<\/u><\/em><\/strong><strong>\u00a0<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Some Results on Weak M-Projective Symmetric Sasakian Manifolds<\/strong><strong>\u00a0<\/strong><\/span><\/td>\n<td width=\"302\"><em><span style=\"color: #000000;\"><strong><u>H. BA\u011eDATLI YILMAZ<\/u><\/strong><strong>\u00a0<\/strong><\/span><\/em><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Some Notes on Projectable Linear Connection<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>F. YILDIRIM and <i><u>M. POLAT<\/u><\/i><\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>On Quasi-Para-Sasakian Manifolds<\/strong><strong>\u00a0<\/strong><\/span><\/td>\n<td width=\"302\"><em><span style=\"color: #000000;\"><strong><u>\u0130. K\u00dcPELI ERKEN<\/u><\/strong><strong>\u00a0<\/strong><\/span><\/em><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Notes on Constant Precession Curve<\/strong><strong>\u00a0<\/strong><\/span><\/td>\n<td width=\"302\"><em><span style=\"color: #000000;\"><strong><u>E. \u00d6ZT\u00dcRK<\/u><\/strong><\/span><\/em><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Hamiltonian Mechanical Systems with Respect to the Lifts of Almost Product Structure on Cotangent Bundle<\/strong><strong>\u00a0<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>H. \u00c7AYIR<\/u> <\/em>and Y. SOYLU<\/strong><strong>\u00a0<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>The Transformation of the Evolute Curves Using by Lifts on R\u00b3 to Tangent Space TR\u00b3<\/strong><strong>\u00a0<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>H. \u00c7AYIR<\/u><\/em> and S. \u015eENYURT<\/strong><strong>\u00a0<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>On Minimal Surfaces in Galilean Space<\/strong><strong>\u00a0<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>M. DEDE and <em><u>C. <\/u><u>EK\u0130C\u0130<\/u><\/em><\/strong><em><strong>\u00a0<\/strong><\/em><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Some Remarks for a New Metric in the Cotangent Bundle<\/strong><strong>\u00a0<\/strong><\/span><\/td>\n<td width=\"302\"><em><span style=\"color: #000000;\"><strong><u>F. OCAK<\/u><\/strong><\/span><\/em><\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<table width=\"797\">\n<tbody>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Warped Product Submersions<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>C. MURATHAN<\/u><\/em><\/strong><strong>\u00a0and \u0130. K\u00dcPELI ERKEN<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>On Developable Ruled Surfaces in Pseudo-Galilean Space\u00a0<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>M. DEDE<\/u><\/em><\/strong><strong>\u00a0and C. EK\u0130C\u0130<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Generalized Paracontact Metric Manifolds<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>C. L. BEJAN<\/u><\/em><\/strong><strong>, \u015e. EKEN MERI\u00c7 and E. KILI\u00c7<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Parallel Second Order Tensors on Vaisman Manifolds<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>C. L. BEJAN<\/u><\/em><\/strong><strong>, and M. CRASMAREANU<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Smarandache Curves According to the Sabban Frame Belong to Spherical Indicatrix Curve of the Salkowski Curve<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>S. \u015eENYURT<\/u><\/em><\/strong><strong>\u00a0and B. \u00d6ZT\u00dcRK<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Some Properties of Riemannian Submersions Between Ricci Solitons<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>\u015e. EKEN MER\u0130\u00c7<\/u><\/em><\/strong><strong>\u00a0and E. KILI\u00c7<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Biharmonic Legendre Frenet Curves On Generalized Indefinite Sasakian Space Forms<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>B. E. ACET,\u00a0<em><u>M. G\u00dcLBAHAR<\/u><\/em>\u00a0and E. KILI\u00c7<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>On Minimal Complex Lightlike Hypersurfaces<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>E. KILI\u00c7,\u00a0<em><u>M. G\u00dcLBAHAR<\/u><\/em>\u00a0and S. KELE\u015e<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>A Characterization of the De Sitter Space<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>E. \u00d6ZT\u00dcRK<\/u><\/em><\/strong><strong>\u00a0and Y. YAYLI<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Spherical Curves in Finsler 3-Space<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>Z. \u00d6ZDEMIR<\/u><\/em><\/strong><strong>, F. ATE\u015e<u>,<\/u>\u00a0F. N. EKMEKC\u0130<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Special helices on the Ellipsoid<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>Z. \u00d6ZDEMIR<\/u><\/em><\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Notes about the\u00a0<em>g-lift\u00a0<\/em>of Affine Connection<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>R. \u00c7AKAN and\u00a0<em><u>E. KEMER<\/u><\/em>\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>\u03b2-Kenmotsu Lorentzian Finsler Manifolds<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>A. F. SA\u011eLAMER and\u00a0<em><u>N. KILI\u00c7<\/u><\/em><\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>On C-Parallel Legendre Curves in Contact Metric Manifolds<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>C. \u00d6ZG\u00dcR<\/u><\/em><\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Compact Einstein Multiply Warped Product Manifolds<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>F. KARACA<\/u><\/em><\/strong><strong>\u00a0and C. \u00d6ZG\u00dcR<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>On the Geometric Properties of Fixed Points in Rectangular Metric Spaces<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>N. \u00d6ZG\u00dcR<\/u><\/em><\/strong><strong>\u00a0and N. TA\u015e<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Gradient Yamabe Solitons on Multiply Warped Product Manifolds<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>F. KARACA\u00a0<\/u><\/em><\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Ouasi-Einstein Manifolds with Space-Matter Tensor<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>A. K. DEBNATH, S. K. JANA,\u00a0<em>\u00a0<u>F. NURCAN<\/u><\/em>\u00a0and J. SENGUPTA<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Reflections with Respect to Line and Hyperplane by Using Quaternions<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>M. ERDO\u011eDU<\/u><\/em><\/strong><\/span><\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<table>\n<tbody>\n<tr>\n<td width=\"302\"><strong><span style=\"color: #000000;\">A Rotation Minimizing Frame and Ruled Surface in\u00a0\u00a0R<sub>1<\/sub><sup>n<\/sup><\/span><\/strong><\/td>\n<td width=\"302\"><strong><span style=\"color: #000000;\"><em><u>\u00d6. KESK\u0130N<\/u><\/em> and Y. YAYLI<\/span><\/strong><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><strong><span style=\"color: #000000;\">Applications of Rotation Minimizing Vector Fields on Curves and Surfaces in Euclidean Space<\/span><\/strong><\/td>\n<td width=\"302\"><strong><span style=\"color: #000000;\"><em><u>\u00d6. KESK\u0130N<\/u><\/em> and Y. YAYLI<\/span><\/strong><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><strong><span style=\"color: #000000;\">Cubic Surfaces Over Small Finite Fields<\/span><\/strong><\/td>\n<td width=\"302\"><strong><span style=\"color: #000000;\"><em><u>A. BETTEN<\/u><\/em> and F. KARAO\u011eLU<\/span><\/strong><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><strong><span style=\"color: #000000;\">Representation Varieties of 3-manifolds and<br \/>\nReidemeister Torsion<\/span><\/strong><\/td>\n<td width=\"302\"><strong><span style=\"color: #000000;\">F. HEZENC\u0130 and <em><u>Y. S\u00d6ZEN<\/u><\/em><\/span><\/strong><\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<table>\n<tbody>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Singular Minimal Hypersurfaces<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>A. ERDUR<\/u><\/em><\/strong><strong>\u00a0and M. ERGUT<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>The Equivalence Problem of Dual Parametric Curves<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>N. DEM\u0130RCAN BEKAR<\/u><\/em><\/strong><strong> and \u00d6. PEK\u015eEN <\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Conformal Slant Riemannian Maps from Almost Hermitian Manifolds<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>\u015e. YANAN<\/u><\/em><\/strong><strong>\u00a0and B. \u015eAHIN<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Cubic Surfaces and Associated Arcs<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>F. KARAOGLU<\/u><\/em><\/strong><strong>\u00a0and A. BETTEN<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Curvature Inequalities\u00a0 for Anti-invairant Riemannian Submersions from Sasakian Space Form<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>H. AYTIMUR<\/u><\/em><\/strong><strong>\u00a0and C. \u00d6ZG\u00dcR<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Detecting Similarities of B\u00e9zier Curves for the Groups L<\/strong><strong>Sim(E<sub>2<\/sub>), LSim<sup>+<\/sup>( E<sub>2<\/sub>)<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>\u0130. \u00d6REN<\/u><\/em><\/strong><strong> and M. \u0130NCESU<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Global \u0130nvariants of Paths in the Two-Dimensional Similarity Geometry<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>\u0130. \u00d6REN<\/u><\/em><\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Smarandache Curves According to q-Frame in Minkowski Space<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>C. EK\u0130C\u0130, <em><u>M. B. G\u00d6KSEL<\/u><\/em>\u00a0and M. DEDE<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Slant Curve in Lorentzian Bianchi -Cartan-Vranceanu Geometry<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>A. YILDIRIM<\/u><\/em><\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Ruled Surfaces with Constant Slope Ruling with Quaternionic Representations<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>A. YAVUZ<\/u><\/em><\/strong><strong>\u00a0and Y. YAYLI<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Bi-Slant Submersions in Paracomplex Geometry<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>Y. G\u00dcND\u00dcZALP<\/u><\/em><\/strong><\/span><\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<table>\n<tbody>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Spacelike Curves and B<sub>2<\/sub>-Slant Helices in R<sub>2<\/sub><sup>4<\/sup><\/strong><\/span><\/td>\n<td width=\"302\"><em><span style=\"color: #000000;\"><strong><u>M. A. AKG\u00dcN<\/u><\/strong><\/span><\/em><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Modified Spinorial LeviCivita Connection on the Spin\u00a0Hypersurfaces of Manifolds<\/strong><\/span><\/td>\n<td width=\"302\"><em><span style=\"color: #000000;\"><strong><u>S. EKER<\/u><\/strong><\/span><\/em><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Rotational Weingarten Surfaces in 3-Dimensional Space Forms<\/strong><\/span><\/td>\n<td width=\"302\"><em><span style=\"color: #000000;\"><strong><u>U. DURSUN<\/u><\/strong><\/span><\/em><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>On a Class of Hypersurfaces in Euclidean Spaces with Zero Gauss-Kronecker Curvature<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>A. KELLECI and <em><u>N. C. TURGAY<\/u><\/em><\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>On Special Curves of General Hyperboloid in E<sup>3<\/sup><\/strong><\/span><\/td>\n<td width=\"302\"><em><span style=\"color: #000000;\"><strong><u>F. ATE\u015e<\/u><\/strong><\/span><\/em><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Spacelike and Timelike Constraint Manifolds for A Closed Chain on Lorentz Plane<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>O. DURMAZ<\/u><\/em>, B AKTA\u015e and H. G\u00dcNDO\u011eAN<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>A Characterization of Weak Biharmonic Rotational Surfaces in E<sup>4<\/sup><\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>M. HARMANLI, K. ARSLAN and <em><u>B. BULCA<\/u><\/em><\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Some tensor conditions of Globally Framed <em>f-<\/em>Cosymplectic Manifolds<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>M. YILDIRIM<\/u><\/em>\u00a0and N. AKTAN<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>A General Fixed Point Theorem on A-Metric Spaces<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>\u00d6. GEL\u0130\u015eGEN<\/u><\/em>\u00a0and T. ERM\u0130\u015e<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>On Obtaining Complete S-Metric Space<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>T. ERM\u0130\u015e<\/u><\/em>\u00a0and \u00d6. GEL\u0130\u015eGEN<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>On The Geometry of Submanifolds of a (k, \u00b5)-Contact Manifold<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>M. AT\u00c7EKEN and <em><u>P. UYGUN<\/u><\/em><\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>The Geometry of Complex Metallic Conjugate Connections<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>M. \u00d6ZKAN and <em><u>T. TAM\u0130RC\u0130<\/u><\/em><\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Timelike V-Bertrand Curve Mates in Minkowski 3-Space<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>B. BILGIN<\/u><\/em>\u00a0and C. CAMCI<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Timelike V-Mannheim Curve Mates in Minkowski 3-Space<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>E. AVCI<\/u><\/em> and C. CAMCI<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>An Example of Curvatures of a Sliced Contact Metric Manifold<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>M. G\u00dcM\u00dc\u015e<\/u><\/em>\u00a0and C. CAMCI<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>A Study on Timelike Directional Bonnet Canal Surfaces<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>G. U\u011eUR KAYMANLI<\/u><\/em>, C. EK\u0130C\u0130 and M. DEDE<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Spherical Indicatrices of Directional Space Curve<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>C. EK\u0130C\u0130, <em><u>G. U\u011eUR KAYMANLI<\/u><\/em>\u00a0and M. DEDE<\/strong><\/span><\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<table style=\"background-color: transparent;\">\n<tbody>\n<tr>\n<td width=\"299\"><span style=\"color: #000000;\"><strong>Some Notes on Poly-Norden Manifold<\/strong><\/span><\/td>\n<td width=\"300\"><span style=\"color: #000000;\"><strong><em><u>Z. TOPUZ<\/u><\/em><\/strong> <strong>and C. KARAMAN<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"299\"><span style=\"color: #000000;\"><strong>Smarandache Curves of Spacelike Salkowski Curve with a Spacelike Principal Normal According to Frenet Frame<\/strong><\/span><\/td>\n<td width=\"300\"><span style=\"color: #000000;\"><strong>S. \u015eENYURT and <em><u>K. EREN<\/u><\/em><\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"299\"><span style=\"color: #000000;\"><strong>Instantaneous Kinematics of a Planar Two-Link Open Chain in the Complex Plane<\/strong><\/span><\/td>\n<td width=\"300\"><span style=\"color: #000000;\"><strong><em><u>K. EREN<\/u><\/em><\/strong><strong> and S. ERSOY<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"299\"><span style=\"color: #000000;\"><strong>Some Fixed Point Theorems in G-Metric Spaces with Order n<\/strong><\/span><\/td>\n<td width=\"300\"><span style=\"color: #000000;\"><strong><em><u>S. KIZILAVUZ<\/u><\/em><\/strong><strong><u>, <\/u><\/strong><strong>\u00d6. GELI\u015eGEN and T. ERMI\u015e<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"299\"><span style=\"color: #000000;\"><strong>Loxodromes on Space-Like Rotations Surfaces in E^4_1<\/strong><\/span><\/td>\n<td width=\"300\"><span style=\"color: #000000;\"><strong>M. BABAARSLAN and <em><u>M. SELV\u0130<\/u><\/em><\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"299\"><span style=\"color: #000000;\"><strong>Loxodromes on Time-Like Rotations Surfaces in E^4_1<\/strong><\/span><\/td>\n<td width=\"300\"><span style=\"color: #000000;\"><strong>M. BABAARSLAN and<em> <u>M. G\u00dcM\u00dc\u015e<\/u><\/em><\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"299\"><span style=\"color: #000000;\"><strong>On Some Geometric Properties of Contact Pseudo-Slant Submanifolds of a Sasakian Manifold<\/strong><\/span><\/td>\n<td width=\"300\"><span style=\"color: #000000;\"><strong><em><u>S. D\u0130R\u0130K<\/u><\/em><\/strong><strong>, M. AT\u00c7EKEN and \u00dc. YILDIRIM<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"299\"><span style=\"color: #000000;\"><strong>On C-Bochner Curvature Tensor in\u00a0(LCS)_n-Manifolds<\/strong><\/span><\/td>\n<td width=\"300\"><span style=\"color: #000000;\"><strong>\u00dc. YILDIRIM, <em><u>M. AT\u00c7EKEN<\/u><\/em> and S. D\u0130R\u0130K<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"299\"><span style=\"color: #000000;\"><strong>Involute curves in 4-dimensional Galilean space G<sub>4<\/sub><\/strong><\/span><\/td>\n<td width=\"300\"><span style=\"color: #000000;\"><strong><em><u>M. A. ISAH<\/u><\/em><\/strong><strong> AND M. ALYAMA\u00c7 K\u00dcLAHCI<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"299\"><span style=\"color: #000000;\"><strong>The Generalized B-Curvature Tensor on Normal Paracontact Metric Manifold<\/strong><\/span><\/td>\n<td width=\"300\"><span style=\"color: #000000;\"><strong>M. AT\u00c7EKEN, <em><u>\u00dc. YILDIRIM<\/u><\/em> and S. D\u0130R\u0130K<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"299\"><span style=\"color: #000000;\"><strong>Notes On Second-Order Tangent Bundles<\/strong><\/span><\/td>\n<td width=\"300\"><span style=\"color: #000000;\"><strong><em><u>K. KARACA<\/u><\/em><\/strong><strong><u>,<\/u><\/strong><strong> A. MA\u011eDEN and A. GEZER<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"299\"><span style=\"color: #000000;\"><strong>Space-like Loxodromes on Helicoidal Surfaces in E^4_1<\/strong><\/span><\/td>\n<td width=\"300\"><span style=\"color: #000000;\"><strong><em><u>M. BABAARSLAN<\/u><\/em><\/strong><strong>\u00a0and N. S\u00d6NMEZ<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"299\"><span style=\"color: #000000;\"><strong>Some Results on Rectifying Direction Curves in E<sup>3<\/sup><\/strong><\/span><\/td>\n<td width=\"300\"><span style=\"color: #000000;\"><strong>S. KIZILTU\u011e, <em><u>G. MUMCU<\/u><\/em> and A. \u00c7AKMAK<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"299\"><span style=\"color: #000000;\"><strong>On Directional Curves in 3-Dimensional Minkowski Space<\/strong><\/span><\/td>\n<td width=\"300\"><span style=\"color: #000000;\"><strong>S. YURTTAN\u00c7IKMAZ, A. \u00c7AKMAK and <em><u>G. MUMCU<\/u><\/em><\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"299\"><span style=\"color: #000000;\"><strong>Some Lift Problems in Semi-tensor Bundle of Type (p,q)<\/strong><\/span><\/td>\n<td width=\"300\"><span style=\"color: #000000;\"><strong>F. YILDIRIM and <em><u>M. POLAT<\/u><\/em><\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"299\"><span style=\"color: #000000;\"><strong>Some Results on Metric Contact Pairs<\/strong><\/span><\/td>\n<td width=\"300\"><span style=\"color: #000000;\"><strong><em><u>\u0130. \u00dcNAL<\/u><\/em><\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"299\"><span style=\"color: #000000;\"><strong>Historical and Philosophical Foundations of non-Euclidean Geometry<\/strong><\/span><\/td>\n<td width=\"300\"><span style=\"color: #000000;\"><strong>V. TEM\u0130ZKAN and <em><u>\u0130. \u00dcNAL<\/u><\/em><\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"299\"><span style=\"color: #000000;\"><strong>A Study on Directional Generalized Tubes<\/strong><\/span><\/td>\n<td width=\"300\"><span style=\"color: #000000;\"><strong><em><u>H. TOZAK<\/u><\/em><\/strong><strong>, C. EK\u0130C\u0130 and M. DEDE<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"299\"><span style=\"color: #000000;\"><strong>On k-Type Slant Helices due to Bishop Frame in Euclidean 4-Space E<sup>4<\/sup><\/strong><\/span><\/td>\n<td width=\"300\"><span style=\"color: #000000;\"><strong>Y. \u00dcNL\u00dcT\u00dcRK, <em><u>H. TOZAK<\/u><\/em> and C. EK\u0130C\u0130<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"299\"><span style=\"color: #000000;\"><strong>New Version of Integral Representation Formula in Bianchi Type-I Spacetime<\/strong><\/span><\/td>\n<td width=\"300\"><span style=\"color: #000000;\"><strong>M. ERG\u00dcT and <em><u>T. K\u00d6RPINAR<\/u><\/em><\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"299\"><span style=\"color: #000000;\"><strong>Galilean Transformation for Bertrand Curves of Biharmonic Curves in Heisenberg Group<\/strong><\/span><\/td>\n<td width=\"300\"><span style=\"color: #000000;\"><strong><em><u>T. K\u00d6RPINAR<\/u><\/em><\/strong><strong>, S. BA\u015e and R. C. DEM\u0130RKOL<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"299\"><span style=\"color: #000000;\"><strong>An Approach for on \u03a0\u2081-Surfaces of Biharmonic Constant \u03a0\u2082-Slope Curves According to Type-2 Bishop Frame in the Sol Space<\/strong><\/span><\/td>\n<td width=\"300\"><span style=\"color: #000000;\"><strong><em><u>T. K\u00d6RPINAR<\/u><\/em><\/strong><strong>, V. AS\u0130L and Y. \u00dcNL\u00dcT\u00dcRK<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"299\"><span style=\"color: #000000;\"><strong>Bonnet Surfaces of Integrable Geometric Flows with Schr\u00f6dinger Flow<\/strong><\/span><\/td>\n<td width=\"300\"><span style=\"color: #000000;\"><strong><em><u>Z. K\u00d6RPINAR<\/u><\/em><\/strong><strong>, T. K\u00d6RPINAR and N. ERO\u011eLU<\/strong><\/span><\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<table>\n<tbody>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Inextensible Flows of Principal-Direction Curves in Euclidean 3-Space<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>V. AS\u0130L<\/u><\/em>, Z K\u00d6RPINAR and S. BA\u015e<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>New Approach for Inextensible Flows of \u03a0\u2081Bishop Spherical Images According to Type-2 Bishop Frame<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>T. K\u00d6RPINAR<\/u><\/em>, V. AS\u0130L and Z. K\u00d6RPINAR<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>On Focal Curve of Spacelike Curve According to Modified Frame<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>M. YENERO\u011eLU<\/u><\/em>, S. BA\u015e and V. AS\u0130L<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>New Focal Curves of Timelike Curves According to Ribbon Frame in Minkowski Space<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>M. YENERO\u011eLU<\/u><\/em>, T. K\u00d6RPINAR and V. AS\u0130L<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>On Bihyperbolic Numbers and Their Geometric Properties<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>M. BILGIN<\/u><\/em>\u00a0and S. ERSOY<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Some Suborbital Graphs Drawn on the Poincare Disc<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>T. K\u00d6RO\u011eLU<\/u><\/em><\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>On The Variational Arcs Due to ED-Frame Field in Euclidean 4-Space<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>Y. \u00dcNL\u00dcT\u00dcRK<\/u><\/em>\u00a0and M. \u00c7\u0130MD\u0130KER<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>On Darboux Helices in The Complex Space C<sup>3<\/sup><\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>Y. \u00dcNL\u00dcT\u00dcRK<\/u><\/em>\u00a0and T. K\u00d6RPINAR<\/strong><\/span><\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<table>\n<tbody>\n<tr>\n<td width=\"302\"><strong><span style=\"color: #000000;\">Codazzi Couplings of Riemann\u0131an Manifolds\u00a0<\/span><\/strong><strong><span style=\"color: #000000;\">with a Structure of Electromagnetic Type<\/span><\/strong><\/td>\n<td width=\"302\"><strong><span style=\"color: #000000;\">A.\u00a0\u00a0\u00a0 GEZER, <em><u>S. TURANLI<\/u><\/em> and S. U\u00c7AN<\/span><\/strong><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><strong><span style=\"color: #000000;\">The Study of Pseudo Symmetry Oof a Normal Complex Contact Space Form<\/span><\/strong><\/td>\n<td width=\"302\"><strong><span style=\"color: #000000;\">K. F. ZOHRA and <u>M. BELKHELFA<\/u><\/span><\/strong><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><strong><span style=\"color: #000000;\">On Suborbital Graphs with Hyperbolic Geodesics and Entries of Matrices from Some Sequences<\/span><\/strong><\/td>\n<td width=\"302\"><strong><span style=\"color: #000000;\"><em><u>A. H. DE\u011eER<\/u><\/em>, \u00dc. AKBABA, T. TUYLU and \u0130. G\u00d6KCAN<\/span><\/strong><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><strong><span style=\"color: #000000;\">The Farthest Vertices on the Suborbital Graphs via Hyperbolic Geometry<\/span><\/strong><\/td>\n<td width=\"302\"><strong><span style=\"color: #000000;\"><em><u>A. H. DE\u011eER<\/u><\/em>, \u00dc. AKBABA, \u0130. G\u00d6KCAN and T. TUYLU<\/span><\/strong><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><strong><span style=\"color: #000000;\">On Construction of Q-Focal Curves in Euclidean 3-Space<\/span><\/strong><\/td>\n<td width=\"302\"><strong><span style=\"color: #000000;\"><em><u>S. BA\u015e<\/u><\/em>, M. YENERO\u011eLU and R. C. DEM\u0130RKOL<\/span><\/strong><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><strong><span style=\"color: #000000;\">On Design Developable Surfaces According to Quasi Frame<\/span><\/strong><\/td>\n<td width=\"302\"><strong><span style=\"color: #000000;\"><em><u>S. BA\u015e<\/u><\/em>, T. K\u00d6RPINAR and V. AS\u0130L<\/span><\/strong><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><strong><span style=\"color: #000000;\">Dual Generalized Quaternions and Spatial Kinematics<\/span><\/strong><\/td>\n<td width=\"302\"><strong><span style=\"color: #000000;\">E. ATA and <em><u>\u00dc. Z. SAVCI<\/u><\/em><\/span><\/strong><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><strong><span style=\"color: #000000;\">Cayley Formula, Euler Parameters and Rotations in Generalized Quternions<\/span><\/strong><\/td>\n<td width=\"302\"><strong><span style=\"color: #000000;\">E. ATA and <em><u>\u00dc. Z. SAVCI<\/u><\/em><\/span><\/strong><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><strong><span style=\"color: #000000;\">A Note on Hypersurfaces of Almost Poly-Norden Riemannian Manifolds<\/span><\/strong><\/td>\n<td width=\"302\"><em><strong><span style=\"color: #000000;\"><u>S. Y\u00dcKSEL PERKTA\u015e<\/u><\/span><\/strong><\/em><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><strong><span style=\"color: #000000;\">Biharmonic Curves in 3-Dimensional f-Kenmotsu Manifolds<\/span><\/strong><\/td>\n<td width=\"302\"><strong><span style=\"color: #000000;\"><em><u>S. Y\u00dcKSEL PERKTA\u015e<\/u><\/em>, B. E. ACET and S. OUAKKAS<\/span><\/strong><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><strong><span style=\"color: #000000;\">Some Results on Bi-f-Harmonic Curves in\u00a0 (\u03b1,\u03b2)-Trans Sasakian Generalized Sasakian Space Forms<\/span><\/strong><\/td>\n<td width=\"302\"><strong><span style=\"color: #000000;\"><em><u>S. Y\u00dcKSEL PERKTA\u015e<\/u><\/em> and F. E. ERDO\u011eAN<\/span><\/strong><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><strong><span style=\"color: #000000;\">On a Type of Lightlike Submanifold of a Golden Semi-Riemannian Manifold<\/span><\/strong><\/td>\n<td width=\"302\"><em><strong><span style=\"color: #000000;\"><u>B. E. ACET<\/u><\/span><\/strong><\/em><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><strong><span style=\"color: #000000;\">Ruled Surfaces whose Base Curves are Non-Null Curves with Zero Weighted Curvature in E<sub>1<\/sub><sup>3<\/sup>\u00a0 with Density e<sup>ax+by<\/sup><\/span><\/strong><\/td>\n<td width=\"302\"><strong><span style=\"color: #000000;\"><em><u>M. ALTIN<\/u><\/em>, A. KAZAN and H. B. KARADA\u011e<\/span><\/strong><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><strong><span style=\"color: #000000;\">Rotational Surfaces Generated by Non-Null Curves with Zero Weighted Curvature in E<sub>1<\/sub><sup>3<\/sup>\u00a0 with Density e<sup>ax2+by2<\/sup><\/span><\/strong><\/td>\n<td width=\"302\"><strong><span style=\"color: #000000;\"><em><u>M. ALTIN<\/u><\/em>, A. KAZAN and H. B. KARADA\u011e<\/span><\/strong><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><strong><span style=\"color: #000000;\">On the Curves N &#8211; T <sup>\u00d7<\/sup>N<sup>\u00d7<\/sup> in E<sup>3<\/sup><\/span><\/strong><\/td>\n<td width=\"302\"><strong><span style=\"color: #000000;\"><em><u>\u015e. KILI\u00c7O\u011eLU<\/u><\/em> and \u00a0S. \u015eENYURT <\/span><\/strong><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><strong><span style=\"color: #000000;\">Null Cartan Curves of Constant Breadth<\/span><\/strong><\/td>\n<td width=\"302\"><strong><span style=\"color: #000000;\"><em><u>T. A\u011eIRMAN AYDIN<\/u><\/em>, H. KOCAY\u0130\u011e\u0130T and A. MA\u011eDEN<\/span><\/strong><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><strong><span style=\"color: #000000;\">On Quaternionic Space Curves of Constant Breadth<\/span><\/strong><\/td>\n<td width=\"302\"><strong><span style=\"color: #000000;\"><em><u>T. A\u011eIRMAN AYDIN<\/u><\/em>, H. KOCAY\u0130\u011e\u0130T and M. SEZER<\/span><\/strong><\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<table>\n<tbody>\n<tr>\n<td width=\"302\"><strong><span style=\"color: #000000;\">On Some Characterizations of The Harmonic and\u00a0<\/span><\/strong><strong><span style=\"color: #000000;\">Harmonic 1-Type Curves in Euclidean 3-Space<\/span><\/strong><\/td>\n<td width=\"302\"><strong><span style=\"color: #000000;\">H. KUSAK SAMANCI, H. KOCAY\u0130\u011e\u0130T and <em><u>S. AYAZ<\/u><\/em><\/span><\/strong><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><strong><span style=\"color: #000000;\">On the Curvatures of Tangent Bundle of a Hypersurface in E\u207f\u207a\u00b9<\/span><\/strong><\/td>\n<td width=\"302\"><em><strong><span style=\"color: #000000;\"><u>S. YURTTAN\u00c7IKMAZ<\/u><\/span><\/strong><\/em><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><strong><span style=\"color: #000000;\">Screen Generic Lightlike Submanifolds<\/span><\/strong><\/td>\n<td width=\"302\"><strong><span style=\"color: #000000;\"><em><u>B. DO\u011eAN<\/u><\/em>, B. \u015eAH\u0130N and E. YA\u015eAR<\/span><\/strong><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><strong><span style=\"color: #000000;\">Transferring of Subspaces Between Metric Spaces and Comparison of Their Properties<\/span><\/strong><\/td>\n<td width=\"302\"><strong><span style=\"color: #000000;\">B. KARAKA\u015e and <em><u>\u015e. BAYDA\u015e<\/u><\/em><\/span><\/strong><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><strong><span style=\"color: #000000;\">A New Algorithm to Define the Control Points for a Bezier Curve<\/span><\/strong><\/td>\n<td width=\"302\"><strong><span style=\"color: #000000;\"><em><u>B. KARAKA\u015e<\/u><\/em> and \u015e. BAYDA\u015e<\/span><\/strong><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><strong><span style=\"color: #000000;\">A Study on the One-Parameter Elliptical Planar Motions<\/span><\/strong><\/td>\n<td width=\"302\"><em><strong><span style=\"color: #000000;\"><u>A. Z. AZAK<\/u><\/span><\/strong><\/em><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><strong><span style=\"color: #000000;\">Fermi-Walker Derivative in Dual Lorentzian Space<\/span><\/strong><\/td>\n<td width=\"302\"><strong><span style=\"color: #000000;\"><em><u>F. KARAKU\u015e<\/u><\/em>, T. \u015eAH\u0130N and Y. YAYLI<\/span><\/strong><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><strong><span style=\"color: #000000;\">On Classification Biharmonic Submanifolds in Complex Projective Space<\/span><\/strong><\/td>\n<td width=\"302\"><strong><span style=\"color: #000000;\"><em><u>A. CHEHRAZI<\/u><\/em> and E. ABEDI<\/span><\/strong><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><strong><span style=\"color: #000000;\">Bi-Slant Submersions from Kaehler Manifolds<\/span><\/strong><\/td>\n<td width=\"302\"><strong><span style=\"color: #000000;\"><em><u>C. SAYAR<\/u><\/em>, M. A. AKYOL and R. PRASAD<\/span><\/strong><\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<table>\n<tbody>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>The Perception of Children Continuing Pre-School Education to Geometrical Figures in Their Drawings and Lives<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>R. P. AK\u00c7A and <em>F.<u> AYDO\u011eDU<\/u><\/em><\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>An Investigation Through Painting of the Perception of 4-5 Year-Old Children Continuing Pre-School Education to Geometrical Figures<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>F. AYDO\u011eDU<\/u><\/em> and R. P. AK\u00c7A\u00a0 <\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Euler-Lagrangian dynamical systems with respect to an almost product structure on tangent bundle<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>H. \u00c7AYIR<\/u><\/em> and H. DURUR<\/strong><\/span><\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<table>\n<tbody>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Certain Semisymmetry Curvature Conditions On<\/strong><\/span><\/p>\n<p><span style=\"color: #000000;\"><strong>Paracontact Metric <em>(k, \u00b5)<\/em>-Manifolds<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>A. YILDIZ<\/u><\/em>, S. ZEREN and A. SAZAK<\/strong><\/span><\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p><span style=\"color: #000080;\"><strong><u>POSTER PRESENTATIONS<\/u><\/strong><\/span><\/p>\n<table>\n<tbody>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>A Note on Surfaces of Revolution Which Have Lightlike Axes of Revolution in Minkowski Space with Density<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>\u00d6. G. YILDIZ<\/u><\/em> and B. \u00d6ZDO\u011eRU<\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Non-Developable Ruled Surfaces with Density<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>N. ULUCAN and <em><u>M. AKY\u0130\u011e\u0130T<\/u><\/em><\/strong><\/span><\/td>\n<\/tr>\n<tr>\n<td width=\"302\"><span style=\"color: #000000;\"><strong>Smarandache Curves by Harmonic Curvature in Lie Groups<\/strong><\/span><\/td>\n<td width=\"302\"><span style=\"color: #000000;\"><strong><em><u>O. Z. OKUYUCU<\/u><\/em>, C. DE\u011e\u0130RMEN and \u00d6. G. YILDIZ<\/strong><\/span><\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/div>\n","protected":false},"excerpt":{"rendered":"<p>ABSTRACTS BOOK Click\u00a0here\u00a0for the Abstracts Book. ACCEPTED ABSTRACTS ORAL PRESENTATIONS Some Results of f-Biharmonic Maps \u00a0 K. ZEGGA Some Results on Harmonic and Bi-Harmonic Maps\u00a0 A. M. CHERIF Almost Hermitian Golden Structures\u00a0 H. BOUZIR, G. BELDJILALI\u00a0and K. ZEGGA A New Class of Curves Generalizing Helix And Rectifying Curves\u00a0 F. HATHOUT The Generalized Taxicab Distance Formulae\u00a0&hellip; <br \/> <a class=\"read-more\" href=\"https:\/\/17geosem.ebyu.edu.tr\/?page_id=667\">Devam\u0131<\/a><\/p>\n","protected":false},"author":4,"featured_media":0,"parent":0,"menu_order":0,"comment_status":"closed","ping_status":"closed","template":"","meta":{"footnotes":""},"class_list":["post-667","page","type-page","status-publish","hentry"],"_links":{"self":[{"href":"https:\/\/17geosem.ebyu.edu.tr\/index.php?rest_route=\/wp\/v2\/pages\/667","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/17geosem.ebyu.edu.tr\/index.php?rest_route=\/wp\/v2\/pages"}],"about":[{"href":"https:\/\/17geosem.ebyu.edu.tr\/index.php?rest_route=\/wp\/v2\/types\/page"}],"author":[{"embeddable":true,"href":"https:\/\/17geosem.ebyu.edu.tr\/index.php?rest_route=\/wp\/v2\/users\/4"}],"replies":[{"embeddable":true,"href":"https:\/\/17geosem.ebyu.edu.tr\/index.php?rest_route=%2Fwp%2Fv2%2Fcomments&post=667"}],"version-history":[{"count":30,"href":"https:\/\/17geosem.ebyu.edu.tr\/index.php?rest_route=\/wp\/v2\/pages\/667\/revisions"}],"predecessor-version":[{"id":2323,"href":"https:\/\/17geosem.ebyu.edu.tr\/index.php?rest_route=\/wp\/v2\/pages\/667\/revisions\/2323"}],"wp:attachment":[{"href":"https:\/\/17geosem.ebyu.edu.tr\/index.php?rest_route=%2Fwp%2Fv2%2Fmedia&parent=667"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}