Nonlinearities Distribution Homotopy Perturbation Method Applied to Solve Nonlinear Problems: Thomas-Fermi Equation as a Case Study von U. Filobello-Nino, H. Vazquez-Leal, K. Boubaker, A. Sarmiento-Reyes, A. Perez-Sesma, A. Diaz-Sanchez, V. M. Jimenez-Fernandez, J. Cervantes-Perez, J. Sanchez-Orea, J. Huerta-Chua, L. J. Morales-Mendoza, M. Gonzalez-Lee, C. Hernandez-Mejia, F. J. Gonzalez-Martinez

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Modified nonlinearities distribution Homotopy Perturbation method as a tool to find power series solutions to ordinary differential equations von Filobello-Nino, Umberto, Vázquez-Leal, Héctor, Khan, Yasir, Pereyra-Díaz, D., Pérez-Sesma, A., Díaz-Sánchez, A.

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

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A generalization of the Bernoulli’s method applied to brachistochrone-like problems von Filobello-Nino, U., Vazquez-Leal, H., Pereyra-Diaz, D., Yildirim, A., Perez-Sesma, A., Castaneda-Sheissa, R., Sanchez-Orea, J., Hoyos-Reyes, C.

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A generalization of the Bernoullias method applied to brachistochrone-like problems von Filobello-Nino, U, Vazquez-Leal, H, Pereyra-Diaz, D, Yildirim, A, Perez-Sesma, A, Castaneda-Sheissa, R, Sanchez-Orea, J, Hoyos-Reyes, C

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Laplace transform-homotopy perturbation method as a powerful tool to solve nonlinear problems with boundary conditions defined on finite intervals von Filobello-Nino, U., Vazquez-Leal, H., Khan, Y., Perez-Sesma, A., Diaz-Sanchez, A., Jimenez-Fernandez, V. M., Herrera-May, A., Pereyra-Diaz, D., Mendez-Perez, J. M., Sanchez-Orea, J.

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Symbolic analysis and reordering of nonlinear circuit's equations in order to accelerate homotopy simulation von Vazquez-Leal, H., Sarmiento-Reyes, A., Khan, Y., Hernandez-Martinez, L., Sanchez-Orea, J., Herrera-May, A., Jimenez-Fernandez, V.M., Diaz-Sanchez, A., Huerta-Chua, J., Castaneda-Sheissa, R.

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Perturbation Method as a Powerful Tool to Solve Highly Nonlinear Problems: The Case of Gelfand's Equation von Filobello-Nino, U, Vazquez-Leal, H, Boubaker, K, Khan, Y, Perez-Sesma, A, Sarmiento-Reyes, A, Jimenez-Fernandez, V M, Diaz-Sanchez, A, Herrera-May, A, Sanchez-Orea, J, Pereyra-Castro, K

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Modified nonlinearities distribution Homotopy Perturbation method as a tool to find power series solutions to ordinary differential equations von U. Filobello-Nino, H. Vázquez-Leal, Y. Khan, D. Pereyra-Díaz, A. Pérez-Sesma, A. Díaz-Sánchez, V.M. Jiménez-Fernández, A. Herrera-May, R. López-Martínez, J. Sanchez-Orea

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Perturbation Method and Laplace-Padé Approximation as a Novel Tool to Find Approximate Solutions for Troeschs Problem von Filobello-Nino, U., Vázquez-Leal, H., Benhammouda, Brahim, Pérez-Sesma, A., Cervantes-Pérez, J., Jiménez-Fernández, V.M., Díaz-Sánchez, A., Herrera-May, A., Pereyra-Díaz, D., Marín-Hernández, A., Huerta-Chua, J., Sánchez-Orea, J.

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Perturbation Method and Laplace-Padé Approximation as a Novel Tool to Find Approximate Solutions for Troesch's Problem von U. Filobello-Nino, H. Vázquez-Leal, Brahim Benhammouda, A. Pérez-Sesma, J. Cervantes-Pérez, V.M. Jiménez-Fernández, A. Díaz-Sánchez, A. Herrera-May, D. Pereyra-Díaz, A. Marín-Hernández, J. Huerta-Chua, J. Sánchez-Orea

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Extraits de partitions en création en 2009-2010 von Llugdar, Analia, Pohu, Sylvain, Aitken, Robert, Edwards, Wolf, Ho, Vincent, Palacio-Quintin, Cléo, Priest, Eldritch, Miller, Cassandra, Dharmoo, Gabriel, Dufour-Laperrière, Gabriel, Nesic, Snezan, Bernier, Nicolas, Ristic, André, Tremblay, Gilles, Orea-Sanchez, René, Current, Brian, Gonneville, Michel, Biró, Dániel Péter, Bertrand, Simon, Champagne, Éric, Chiasson, Frédéric, Côté, Benoît, Goulet, Maxime, Groven, Marielle, Roy, Pierre Olivier

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