Pascal Bégout

Pascal Bégout, and Jean-Pierre Neveu, “Measuring Motivational patterns: a formal approach of conservation of resources theory”, Nonlinear Dynamics, Psychology, and Life Sciences, July 2025, forthcoming.

Pascal Bégout, and Jésus Ildefonso Diaz, “On the compactness of the support of solitary waves of the complex saturated nonlinear Schrödinger equation and related problems”, Physica D. Nonlinear Phenomena, vol. 472, February 2025.

Pascal Bégout, and Jésus Ildefonso Diaz, “Strong stabilization of damped nonlinear Schrödinger equation with saturation on unbounded domains”, Journal of Mathematical Analysis and Applications, vol. 1, n. 538, October 2024.

Pascal Bégout, and Jesus Ildefonso Diaz, “Finite time extinction for a critically damped Schrödinger equation with a sublinear nonlinearity,”, Advances Differential Equations, vol. 3/4, n. 28, March 2023, pp. 311–340.

Pascal Bégout, and Jesus Ildefonso Diaz, “Finite time extinction for a class of damped Schrödinger equations with a singular saturated nonlinearity”, Journal of Differential Equations, vol. 308, January 2022, pp. 252–285.

Pascal Bégout, “The dual space of a complex Banach space restricted to the field of real numbers”, Advances in Mathematical Sciences and Applications, vol. 2, n. 31, 2022, p. 241–252.

Pascal Bégout, and Ian Schindler, “On a Stationary Schrödinger Equation with Periodic Magnetic Potential”, Revista de la Real Academia de Ciencias Exactas, Fisicas y Naturales. Serie A. Matematicas, vol. 72, n. 115, March 2021.

Pascal Bégout, “Finite time extinction for a damped nonlinear Schrödinger equation in the whole space”, Electronic Journal of Differential Equations, vol. 2020, n. 39, April 28, 2020, pp. 1–18.

Pascal Bégout, and Jésus Ildefonso Diaz, “Finite time extinction for the strongly damped nonlinear Schrödinger equation in bounded domains”, Journal of Differential Equations, vol. 7, n. 268, March 15, 2020, p. 4029–4058.

Pascal Bégout, and Jesus Ildefonso Diaz, “Existence of weak solutions to some stationary Schrödinger equations with singular nonlinearity ”, Revista de la Real Academia de Ciencias Exactas, Fisicas y Naturales. Serie A. Matematicas, vol. 109, n. 1, March 2015, pp. 43–63.

Pascal Bégout, Jérôme Bolte, and Mohamed Ali Jendoubi, “On damped second-order gradient systems”, Journal of Differential Equations, vol. 259, n. 7-8, 2015, pp. 3115–3143.

Pascal Bégout, and Jesus Ildefonso Diaz, “A sharper energy method for the localization of the support to some stationary Schrodinger equations with a singular nonlinearity”, Discrete and Continuous Dynamical Systems, vol. 34, n. 9, March 2014, pp. 3371–3382.

Pascal Bégout, and Jesus Ildefonso Diaz, “Self-similar solutions with compactly supported profile of some nonlinear Schrödinger equations”, Electronic Journal of Differential Equations, vol. 90, 2014, pp. 1–15.

Pascal Bégout, and Jesus Ildefonso Diaz, “Localizing Estimates of the Support of Solutions of some Nonlinear Schrödinger Equations - The Stationary Case”, Annales de l'Institut Henri Poincaré (C) Analyse Non Linéaire Open Archive, vol. 29, n. 1, 2012, pp. 35–58.

Pascal Bégout, and Fernando Soria, “A generalized interpolation inequality and its application to the stabilization of damped equations”, Journal of Differential Equations, vol. 240, n. 2, September 2007, pp. 324–356.

Pascal Bégout, and Ana Vargas, “Mass concentration for the L²-critical nonlinear Schrödinger equation”, Transactions of the American Mathematical Society, vol. 359, n. 11, 2007, pp. 5257–5282.

Pascal Bégout, and Jesus Ildefonso Diaz, “On a nonlinear Schrödinger equation with a localizing effect”, Comptes Rendus Mathématique, Académie des Sciences, vol. 342, April 2006, pp. 459–463.

Pascal Bégout, “Maximum decay rate for finite-energy solutions of nonlinear Schrödinger equations”, Differential and Integral Equations, vol. 17, n. 11, 2004, pp. 1411–1422.

Pascal Bégout, “Maximum decay rate for the nonlinear Schrödinger equation”, Nonlinear Differential Equations And Applications, vol. 11, n. 4, 2004, pp. 451–467.

Pascal Bégout, “Necessary conditions and sufficient conditions for global existence in the nonlinear Schrödinger equation”, Advances in Mathematical Sciences and Applications, vol. 12, n. 2, 2002, pp. 817–827.