Papers in Scientific Journals
The following is the list of publications in scientific journals of the Center for Research in Mathematical Engineering, ordered by year of occurrence, since 2009, date of creation of this center. When you click on the name of a certain author, all their publications available in this database are displayed together with a link to their list of publications in the AMS MathScinet database.
Publications of Rodrigo VÉJAR |
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| Number | Authors, Title and Details |
|---|---|
| 2024-23 | Boumediene CHENTOUF, Aissa GUESMIA, Mauricio SEPÚLVEDA, Rodrigo VÉJAR: Boundary stabilization of the Korteweg-de Vries-Burgers equation with an infinite memory-type control and applications: a qualitative and numerical analysis. Applied Mathematics and Optimization, vol. 90, 2, article number: 32, (2024). |
| 2024-13 | Raul NINA, Mauricio SEPÚLVEDA, Rodrigo VÉJAR, Octavio VERA: Gain of regularity for a coupled system of generalized nonlinear Schrödinger equations. Mathematical Methods in the Applied Sciences, vol. 47, no. 7, pp. 5618-5650, (2024). |
| 2021-23 | Marcelo CAVALCANTI, Wellington CORREA, Andrei V. FAMINSKII, Mauricio SEPÚLVEDA, Rodrigo VÉJAR: Well-posedness and asymptotic behavior of a generalized higher order nonlinear Schrödinger equation with localized dissipation. Computers & Mathematics with Applications, vol. 96, pp. 188-208, (2021). |
| 2020-45 | Marcelo CAVALCANTI, Wellington CORREA, Türker ÖZSARI, Mauricio SEPÚLVEDA, Rodrigo VÉJAR: Exponential stability for the nonlinear Schrödinger equation with locally distributed damping. Communications in Partial Differential Equations, vol. 45, 9, pp. 1134-1167, (2020). |
| 2020-13 | Marcelo CAVALCANTI, Wellington CORREA, André DOMINGOS, Zaid HAJJEJ, Mauricio SEPÚLVEDA, Rodrigo VÉJAR: Uniform decay rates for a suspension bridge with locally distributed nonlinear damping. Journal of the Franklin Institute, vol. 357, 4, pp. 2388-2419, (2020). |
| 2019-42 | Marcelo CAVALCANTI, Wellington CORREA, Mauricio SEPÚLVEDA, Rodrigo VÉJAR: Finite difference scheme for a higher order nonlinear Schrödinger equation. Calcolo, vol. 56, 4, article:40, (2019). |
| 2019-31 | Marcelo CAVALCANTI, Wellington CORREA, Mauricio SEPÚLVEDA, Rodrigo VÉJAR: Finite difference scheme for a high order nonlinear Schrödinger equation with localized damping. Studia Universitatis Babeș-Bolyai Mathematica, vol. 64, 2, pp. 161-172, (2019). |