___

• Goldston, R. J. ve Rutherford, P. H., Introduction to Plasma Physics, CRC Press, (1995).
• Dönmez, O. ve Dağhan, D., Analytic Solutions of the Schamel-KdV Equation by Using Different Methods: Application to a Dusty Space Plasma, Süleyman Demirel Üniversitesi Fen Bilimleri Enstitüsü Dergisi, 21, 208-215, (2017).
• Çengel, Y. A. ve Cımbala J. M., Akışkanlar Mekaniği, Güven Bilimsel, (2008).
• Anderson, D., Variational approach to nonlinear pulse propagation in fibers, Physics Letters A, 27, 3135-3145, (1983).
• Yavuz, M. ve Yokus A., Analytical and numerical approaches to nerve impulse model fractional‐order, Numerical Methods for Partial Differential Equations, 36(6), 1348-1368, (2020).
• Evirgen, F., Analyze the optimal solutions of optimization problems by means of fractional gradient based system using VIM, An International Journal of Optimization and Control: Theories & Applications (IJOCTA), 6, 75-83, (2016).
• Evirgen, F. ve Yavuz M., An Alternative Approach for Nonlinear Optimization Problem with Caputo - Fabrizio Derivative, ITM Web of Conferences 22, 01009, (2018).
• Yavuz, M. ve Yaşkıran B., Homotopy methods for fractional linear/nonlinear differential equations with a local derivative operator, Journal of Balıkesir University Institute of Science and Technology, 20(3) Special Issue, 75-89, (2018).
• Yıldız, G. ve Dağhan D., Solution of the (2+1) Dimensional Breaking Soliton Equation by Using Two Different Methods, Journal of Engineering Technology and Applied Sciences, 1, 13-18, (2016).
• Dağhan D., Yavuz H. ve Yıldız G., Lineer Olmayan Kısmi Türevli Denklemlere Homotopi Pertürbasyon Yönteminin Uygulanması, Ömer Halisdemir Üniversitesi Mühendislik Bilimleri Dergisi, 6, 290-301, (2017).
• Yavuz M. ve Ozdemir N., Numerical Inverse Laplace Homotopy Technique for Fractional Heat Equations, Thermal Science, 22, 185-194, (2018).
• Yavuz M., Novel solution methods for initial boundary value problems of fractional order with conformable differentiation, An International Journal of Optimization and Control: Theories & Applications, 8, 1-7, (2018).
• Wang, M., Zhou, Y., ve Li, Z., Application of a homogeneous balance method to exact solutions of nonlinear equations in mathematical physics, Physics Letters A, 216, 67-75, (1996).
• Fan, E. ve Zhang, H., A note on the homogeneous balance method, Physics Letters A, 246, 403-406, (1998).
• Fan, E., Two new applications of the homogeneous balance method, Physics Letters A, 265, 353-357, (2000).
• Senthilvelan, M., On the extended applications of Homogenous Balance method, Applied Mathematics and Computation, 123, 381-388, (2001).
• Zhao, X. ve Tang, D., A new note on a homogeneous balance method, Physics Letters A, 297, 59-67, (2002).
• Zhao, X., Wang, Li. ve Sun W., The repeated homogeneous balance method and its applications to nonlinear partial differential equations, Chaos, Solitons and Fractals, 28, 448–453, (2006).
• Jie, J., Wu, J. ve Zhang, J., Homogeneous Balance method for an Inhomogeneous KdV equation: Böcklund Transformation and Lax Pair, International Journal of Nonlinear Science, 9, 69-71, (2010).
• Abdel Rady, A.S., Osman, E.S., ve Khalfallah, M., The homogeneous balance method and its application to the Benjamin–Bona–Mahoney (BBM) equation, Applied Mathematics and Computation, 217, 1385-1390, (2010).
• Zayed, M.E., ve Alurrfi, K.A.E., The Homogeneous Balance method and its applications for nonlinear evolution equations, Italian Journal of the Applied Mathematics, 33, 307-318, (2014).
• Yi, W., He, X-D. ve Yang X-F., The homogeneous balance of undetermined coefficients method and its application, Open Mathematics, 14, 816-826, (2016).
• Türkmen, Ç., Lineer Olmayan Kısmi Türevli Diferansiyel Denklemlere Kudryashov Metodu ve Homojen Denge Metodunun Uygulanması, Yüksek Lisans Tezi, Niğde Ömer Halisdemir Üniversitesi, (2019).
• Radha, B. ve Duraisamy, C., The homogeneous balance method and applications for finding the exact solutions for nonlinear equations, Journal of Ambient Intelligence and Humanized Computing, (2020).
• Yu, SJ., Toda, K.ve Fukuyama T., N-soliton solutions to a (2+1)-dimensional integrable equation, Journal of Physics A: Mathematical and General, 31, 10181–10186, (1998).
• Bruzon, M.S., Gandarias, M.L., Muriel, C., Ramierez, J., Saez, S. ve Romero, F.R., The Calogero–Bogoyavlenskii–Schiff equation in 2+1 dimensions, Theoretical and Mathematical Physics, 137 (1), 1367–1377, (2003).
• Kobayashi, T. ve Toda K., The Painlevé test and reducibility to the canonical forms for higher-dimensional soliton equations with variable-coefficients, Symmetry, Integrability and Geometry: Methods and Applications, 2, 1–10, (2006).
• Peng, Y., New types of localized coherent structures in the Bogoyavlenskii–Schiff equation, International Journal of Theoretical Physics, 45 (9), 1779–1783, (2006).
• Wazwaz, A.M., New solutions of distinct physical structures to high-dimensional nonlinear evolution equations, Applied Mathematics and Computation, 196, 363–370, (2008).
• Kaplan, M., Bekir, A. ve Akbulut, A., A generalized Kudryashov method to some nonlinear are evolution equations in mathematical physics, Nonlinear Dynamics, 85, 2843–2850, (2016).
• Başkonuş, H. M., Sulaiman, T. A. ve Bulut, H., New solitary wave solutions to the (2+1) dimensional Calogero–Bogoyavlenskii–Schiff and the Kadomtsev Petviashvilihierarchy equations, Indian Journal of Physics, 91, 1237-1243, (2017).
• Tahami, M. ve Najafi, M., Multi-wave solutions for the generalized (2+1)-dimensional nonlinear evolution equations, Optik, 136, 228-236, (2017).
• Salem, S., Kassem, M., Mohamed ve Mabrouk, S. M., Similarity Solution of (2+1)-Dimensional Calogero-Bogoyavlenskii-Schiff Equation Lax Pair, American Journal of Applied Mathematics, 7 (5), 137-144, (2019).
• Saleh, R., Kassem, M. ve Mabrouk, S. M., Investigation of breaking dynamics for Riemann waves in shallow water, Chaos, Solitons and Fractals, 132, 109571, (2020).