Ahmad Bekir, Ph.D.

Affiliations: 
2004 University of Southern California, Los Angeles, CA, United States 
Area:
Electronics and Electrical Engineering
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"Ahmad Bekir"

Parents

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Solomon W. Golomb grad student 2004 USC
 (On the nonexistence of additional counterexamples to Sophie Piccard's theorem.)
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Publications

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Bekir A, Guner O, Ayhan B, et al. (2016) Exact solutions for fractional differential-difference equations by (G'/G)-expansion method with modified Riemann-Liouville derivative Advances in Applied Mathematics and Mechanics. 8: 293-305
Ayhan B, Özer MN, Bekir A. (2016) Method of multiple scales and travelling wave solutions for (2+1)-dimensional KdV type nonlinear evolution equations Zeitschrift Fur Naturforschung - Section a Journal of Physical Sciences. 71: 703-713
Kaplan M, Bekir A, Ozer MN. (2016) Solving nonlinear evolution equation system using two different methods Open Physics. 13: 383-388
Bekir A, Guner O, Ünsal Ö, et al. (2016) Applications of fractional complex transform and (Formula presented)-expansion method for time-fractional differential equations Journal of Applied Analysis and Computation. 6: 131-144
Guner O, Bekir A. (2016) Bright and dark soliton solutions for some nonlinear fractional differential equations Chinese Physics B. 25
Kaplan M, Akbulut A, Bekir A. (2016) Solving Space-Time Fractional Differential Equations by Using Modified Simple Equation Method Communications in Theoretical Physics. 65: 563-568
Guner O, Bekir A. (2016) Singular 1-soliton and Periodic Solutions to the Nonlinear Fisher-Type Equation with Time-Dependent Coefficients Communications in Theoretical Physics. 65: 405-409
Guner O, Bekir A. (2016) A novel method for nonlinear fractional differential equations using symbolic computation Waves in Random and Complex Media. 1-8
Ünsal Ö, Bekir A, Taşcan F, et al. (2016) Complexiton solutions for two nonlinear partial differential equations via modification of simplified Hirota method Waves in Random and Complex Media. 1-12
Aksoy E, Kaplan M, Bekir A. (2016) Exponential rational function method for space–time fractional differential equations Waves in Random and Complex Media. 1-10
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