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MARCELO VELLOSO FLAMARION VASCONCELLOS

MARCELO VELLOSO FLAMARION VASCONCELLOS

MARCELO VELLOSO FLAMARION VASCONCELLOS

Doutor em Ciências - Matemática, Instituto Nacional de Matemática Pura e Aplicada (IMPA)

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Mestre em Matemática (Universidade Federal Fluminense)

DOCENTE CONTRATADO - CONTRATADO
Docente a tiempo completo (DTC)
Departamento Académico de Ciencias - Sección Matemáticas

Publicaciones

Se encontraron 62 publicaciones

VELLOSO FLAMARION VASCONCELLOS, M. y Pelinovsky, E.(2023). Interactions of solitons with an external force field: Exploring the Schamel equation framework. Chaos, Solitons and Fractals. Volumen: 175. (pp. 1 - 7).
VELLOSO FLAMARION VASCONCELLOS, M. y Pelinovsky, E.(2023). Interaction of interfacial waves with an external force: The Benjamin-Ono equation framework. Symmetry. Volumen: 15. (pp. 1 - 11).
VELLOSO FLAMARION VASCONCELLOS, M.; Kochurin, E.; Ribeiro-Jr, R.(2023). Fully nonlinear evolution of free-surface waves with constant vorticity under horizontal electric fields. Mathematics. Volumen: 11. (pp. 1 - 13).
VELLOSO FLAMARION VASCONCELLOS, M. y Pelinovsky, E.(2023). Evolution and statistical analysis of internal random wave fields within the Benjamin-Ono equation. Journal of Marine Science and Engineering. Volumen: 11. (pp. 1 - 15).
VELLOSO FLAMARION VASCONCELLOS, M.(2023). Complex flow structures beneath rotational depression solitary waves in gravity-capillary flows. Wave Motion. Volumen: 117. (pp. 1 - 10).
Didenkulova, E.; Pelinovsky, E.; VELLOSO FLAMARION VASCONCELLOS, M.(2023). Bipolar solitary wave interactions within the Schamel equation. Mathematics. Volumen: 11. (pp. 1 - 11).
VELLOSO FLAMARION VASCONCELLOS, M.; Gao, T.; Ribeiro-Jr, R.(2023). An investigation of the flow structure beneath solitary waves with constant vorticity on a conducting fluid under normal electric fields. Physics of fluids. Volumen: 35. (pp. 1 - 8).
VELLOSO FLAMARION VASCONCELLOS, M.; Pelinovsky, E.; Didenkulova, E.(2023). Investigating overtaking collisions of solitary waves in the Schamel equation. Chaos, Solitons and Fractals. Volumen: 174. (pp. 1 - 9).