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Laplace Differential Transform Method for Solving Nonlinear Nonhomogeneous Partial Differential Equations
by Daniel Deborah O. and Ayodele Moyosola
Turkish Journal of Analysis and Number Theory. 2020, 8(5), 91-96. DOI: 10.12691/tjant-8-5-2
Pub. Date: October 15, 2020Views: 6983Downloads: 10316
Nonhomogeneous PDE Nonlinear PDE Laplace Differential Transform Method Laplace Transform Differential Transform Method
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Solitons and Periodic Solutions of the Fisher Equation with Nonlinear Ordinary Differential Equation as Auxiliary Equation
by Anika Tashin Khan and Hasibun Naher
American Journal of Applied Mathematics and Statistics. 2018, 6(6), 244-252. DOI: 10.12691/ajams-6-6-5
Pub. Date: November 14, 2018Views: 17162Downloads: 19596
New extension of the generalized and improved (G’/G)-expansion method Nonlinear evolution equation (NLEE) Fisher Equation Wave solutions Nonlinear partial differential equation (NLPDE)
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Periodicity of Generalized Fibonacci-like Sequences
by Alexander V. Evako
Applied Mathematics and Physics. 2017, 5(1), 11-18. DOI: 10.12691/amp-5-1-2
Pub. Date: February 10, 2017Views: 30353Downloads: 30948
generalized fibonacci-like sequence periodicity discrete dynamical system PDE graph network digital space
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Approximate Solution of Stochastic Partial Differential Equation with Random Neumann Boundary Condition
by A. H. EL_Bassiouny, W. W. Mohammed and F. Eskander
International Journal of Partial Differential Equations and Applications. 2015, 3(1), 20-24. DOI: 10.12691/ijpdea-3-1-4
Pub. Date: March 22, 2015Views: 15386Downloads: 14062
amplitude equations SPDEs random boundary conditions multiscale analysis Ginzburg-Landau equation.
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Numerical Simulation of Cross Flow in In-Line Square Tube Array to Estimate the Convective Heat Transfer Coefficient
by Hossin Omar, Suliman Alfarawi, Azeldin El-sawi and Mohammed Zeo
American Journal of Energy Research. 2021, 9(2), 84-91. DOI: 10.12691/ajer-9-2-2
Pub. Date: October 26, 2021Views: 11348Downloads: 16462
CFD: Computation Fluid Dynamic RANS: Reynolds Average Navier Stokes 3-D: three dimensional PDE: Partial Differential Equations FDM: Finite Difference Method FEM: Finite Element Method FVM: Finite Volume Method
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Open AccessCritical Review
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Molecular Profiling for Clinical Decision Making in Advanced Cancer: A Clinical Appraisal
by Jaume Capdevila, Federico Rojo, Antonio González-Martín, Enrique Grande, Salvador Martín-Algarra, Javier Puente, Begoña Soler López, Ruth Vera and Jesús García-Foncillas
Journal of Cancer Research and Treatment. 2017, 5(3), 77-85. DOI: 10.12691/jcrt-5-3-1
Pub. Date: June 21, 2017Views: 19398Downloads: 16248
molecular profiling cancer precision medicine refractory tumors rare tumors
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Tan-Cot Method to Solve (2+1)-Dimensional Bogoyavlenskii System and Konopelchenko-Dubrovsky Coupled System
by Anwar Ja'afar Mohamad Jawad
American Journal of Numerical Analysis. 2013, 1(1), 32-35. DOI: 10.12691/ajna-1-1-5
Pub. Date: December 12, 2013Views: 17942Downloads: 14607
nonlinear PDEs exact solutions tan-Cot function method (2+1)-Dimensional Bogoyavlenskii system Konopelchenko-Dubrovsky coupled system the coupled nonlinear evolution equations
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Application of the He’s Semi-inverse Method for (2 + 1)-Dimensional Nonlinear PDEs
by Mohammad Najafi, Malihe Najafi and Somayeh Arbabi
Journal of Mathematical Sciences and Applications. 2013, 1(2), 29-31. DOI: 10.12691/jmsa-1-2-3
Pub. Date: September 30, 2013Views: 20765Downloads: 16928
He’s semi-inverse method (2+1)-dimensional Boussinesq equation (2+1)-dimensional breaking soliton equation
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The (G’/G)-Expansion Method and Traveling Wave Solutions for Some Nonlinear PDEs
by J.F. Alzaidy
American Journal of Mathematical Analysis. 2013, 1(3), 28-32. DOI: 10.12691/ajma-1-3-1
Pub. Date: May 26, 2013Views: 18784Downloads: 14292
the (G’/G) -expansion method traveling wave solutions nonlinear SchrÖdinger (NLS−) equation regularized long-wave (RLW) equation solitary wave solutions
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The Fractional Sub-Equation Method and Exact Analytical Solutions for Some Nonlinear Fractional PDEs
by J. F. Alzaidy
American Journal of Mathematical Analysis. 2013, 1(1), 14-19. DOI: 10.12691/ajma-1-1-3
Pub. Date: March 05, 2013Views: 24744Downloads: 17737
fractional sub-equation method fractional differential equation modified Riemann–Liouville derivative Mittag-Leffler function analytical solutions
Abstract Full Text PDF (296 KB) Full Text HTML Full Text ePUB (99 KB)
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