Works matching AU Perez-Sesma, A.

Results: 5

Approximate Solutions for Flow with a Stretching Boundary due to Partial Slip.
Published in:
ISRN Otolaryngology, 2014, p. 1, doi. 10.1155/2014/747098
By:
- Filobello-Nino, U.;
- Vazquez-Leal, H.;
- Sarmiento-Reyes, A.;
- Benhammouda, B.;
- Jimenez-Fernandez, V. M.;
- Pereyra-Diaz, D.;
- Perez-Sesma, A.;
- Cervantes-Perez, J.;
- Huerta-Chua, J.;
- Sanchez-Orea, J.;
- Contreras-Hernandez, A. D.
Publication type:
Article
Laplace transform-homotopy perturbation method as a powerful tool to solve nonlinear problems with boundary conditions defined on finite intervals.
Published in:
Computational & Applied Mathematics, 2015, v. 34, n. 1, p. 1, doi. 10.1007/s40314-013-0073-z
By:
- Filobello-Nino, U.;
- Vazquez-Leal, H.;
- Khan, Y.;
- Perez-Sesma, A.;
- Diaz-Sanchez, A.;
- Jimenez-Fernandez, V.;
- Herrera-May, A.;
- Pereyra-Diaz, D.;
- Mendez-Perez, J.;
- Sanchez-Orea, J.
Publication type:
Article
Analytical Solutions for Systems of Singular Partial Differential-Algebraic Equations.
Published in:
Discrete Dynamics in Nature & Society, 2015, v. 2015, p. 1, doi. 10.1155/2015/752523
By:
- Filobello-Nino, U.;
- Vazquez-Leal, H.;
- Benhammouda, B.;
- Perez-Sesma, A.;
- Jimenez-Fernandez, V. M.;
- Cervantes-Perez, J.;
- Sarmiento-Reyes, A.;
- Huerta-Chua, J.;
- Morales-Mendoza, L. J.;
- Gonzalez-Lee, M.;
- Diaz-Sanchez, A.;
- Pereyra-Díaz, D.;
- López-Martínez, R.
Publication type:
Article
Nonlinearities Distribution Homotopy Perturbation Method Applied to Solve Nonlinear Problems: Thomas-Fermi Equation as a Case Study.
Published in:
2015
By:
- Filobello-Nino, U.;
- Vazquez-Leal, H.;
- Boubaker, K.;
- Sarmiento-Reyes, A.;
- Perez-Sesma, A.;
- Diaz-Sanchez, A.;
- Jimenez-Fernandez, V. M.;
- Cervantes-Perez, J.;
- Sanchez-Orea, J.;
- Huerta-Chua, J.;
- Morales-Mendoza, L. J.;
- Gonzalez-Lee, M.;
- Hernandez-Mejia, C.;
- Gonzalez-Martinez, F. J.
Publication type:
Case Study
Extension of Laplace transform-homotopy perturbation method to solve nonlinear differential equations with variable coefficients defined with Robin boundary conditions.
Published in:
Neural Computing & Applications, 2017, v. 28, n. 3, p. 585, doi. 10.1007/s00521-015-2080-z
By:
- Filobello-Nino, U.;
- Vazquez-Leal, H.;
- Khan, Yasir;
- Sandoval-Hernandez, M.;
- Perez-Sesma, A.;
- Sarmiento-Reyes, A.;
- Benhammouda, Brahim;
- Jimenez-Fernandez, V.;
- Huerta-Chua, J.;
- Hernandez-Machuca, S.;
- Mendez-Perez, J.;
- Morales-Mendoza, L.;
- Gonzalez-Lee, M.
Publication type:
Article

Works matching AU Perez-Sesma, A.

Approximate Solutions for Flow with a Stretching Boundary due to Partial Slip.

Laplace transform-homotopy perturbation method as a powerful tool to solve nonlinear problems with boundary conditions defined on finite intervals.

Analytical Solutions for Systems of Singular Partial Differential-Algebraic Equations.

Nonlinearities Distribution Homotopy Perturbation Method Applied to Solve Nonlinear Problems: Thomas-Fermi Equation as a Case Study.

Extension of Laplace transform-homotopy perturbation method to solve nonlinear differential equations with variable coefficients defined with Robin boundary conditions.