قالب وردپرس درنا توس

مقالات ارائه شده در همایش های داخلی

•The first seminar on operator Theory and its Applications – university of Mazandaran, Babolsar – Iran – May 2012.
Solutions of partial differential equations using Lie symmetries.

•National conference on Mathematics and its Applications – Malayer University – Iran – May 2012.
Exact solutions of the Drainge equation using G’/G-expansion method.

•The Mathematics conference of Payame noor University – Shiraz – Iran – November 2012.
Exact solutions of the equation using Lie symmetry approach and simplest equation method.

•The Annual Iranian Mathematics conference – University of Tabriz – Iran – August 2012.
Exact solutions of the nonlinear equations using G’/G-expansion method.

•International Seminar on Differential Equations, Dynamical Systems and Applications- Isfahan University of Technology- Isfahan- Iran- July 2016.
The fractional sub-equation method and its applications to the space-time fractional differential equations.

•Annual Iranian Mathematics Conference – Kharazmi university- Karaj – Iran- August 2016.
Homogeneous balance method and its applications to nonlinear fractional equations.

•Annual Iranian Mathematics Conference – Kharazmi university- Karaj – Iran- August 2016.
Invariance of fractional differential equations under the Lie group.

•Annual Iranian Mathematics Conference – Bu-Ali Sina university- Hamedan– Iran- August 2017.
Applications of g’-expansion method to fractional differential equations.

•National Conference on Application of Novel Technologies in Engineering Sciences – University Of Torbat Heydarieh- February 2017.
Exact solutions of nonlinear partial differential equation using the G’/G-expansion method.

•National Conference on Application of Novel Technologies in Engineering Sciences – University Of Torbat Heydarieh- February 2017.
Space-time fractional Burgers-Huxley equation and its applications in engineering.

•Seminar on Operator Theory and its Applications – University Of Bojnord- March 2018.
Analytical solutions of liouville equation by tan((φ(ξ))/۲)-expansion method.