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Maicon Sônego
Maicon Sônego
Professor de Matemática, Universidade Federal de Itajubá
E-mail confirmado em unifei.edu.br - Página inicial
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The roles of diffusivity and curvature in patterns on surfaces of revolution
AS do Nascimento, M Sônego
Journal of Mathematical Analysis and Applications 412 (2), 1084-1096, 2014
162014
Patterns on surfaces of revolution in a diffusion problem with variable diffusivity
AS Do Nascimento, M Sonego
Electron. J. Differential Equations 2014 (238), 1, 2014
102014
Patterns in a balanced bistable equation with heterogeneous environments on surfaces of revolution
M Sônego
Differ. Equ. Appl 8 (4), 521-533, 2016
92016
Existence of radially symmetric patterns for a diffusion problem with variable diffusivity
M Sônego
Electronic Journal of Qualitative Theory of Differential Equations 2017 (64 …, 2017
52017
On the weakly degenerate Allen-Cahn equation
M Sônego
Advances in Nonlinear Analysis 9 (1), 361-371, 2019
42019
Stability results for a reaction-diffusion problem with mixed boundary conditions and applications to some symmetric cases
M Sônego
Journal of Mathematical Analysis and Applications 466 (2), 1190-1210, 2018
42018
On the internal transition layer to some inhomogeneous semilinear problems: interface location
M Sonego
Journal of Mathematical Analysis and Applications 502 (2), 125266, 2021
32021
Stable equilibria of a singularly perturbed reaction–diffusion equation when the roots of the degenerate equation contact or intersect along a non-smooth hypersurface
AS do Nascimento, M Sônego
Journal of Evolution Equations 16, 317-339, 2016
32016
Stable transition layer induced by degeneracy of the spatial inhomogeneities in the Allen-Cahn problem
M Sônego, AS do Nascimento
Discrete and Continuous Dynamical Systems-B 27 (6), 3297-3311, 2022
22022
On the energy functionals derived from a non-homogeneous p-Laplacian equation: Γ-convergence, local minimizers and stable transition layers
EJ Hurtado, M Sonego
Journal of Mathematical Analysis and Applications 483 (2), 123634, 2020
22020
Stable Transition Layers to Singularly Perturbed Spatially Inhomogeneous Allen-Cahn Equation
AS Nascimento, M Sônego
Advanced Nonlinear Studies 15 (2), 363-376, 2015
22015
Sufficient conditions on diffusivity for existence and nonexistence of stable equilibria with nonlinear flux on the boundary.
AS do Nascimento, JC Simal, M Sonego
22012
Stable transition layers in an unbalanced bistable equation.
M Sônego
Discrete & Continuous Dynamical Systems-Series B 26 (10), 2021
12021
A note on existence of patterns on surfaces of revolution with nonlinear flux on the boundary
M Sônego
Electronic Journal of Qualitative Theory of Differential Equations 2019 (49 …, 2019
12019
Stable equilibria to a singularly perturbed reaction–diffusion equation in a degenerated heterogeneous environment
AS do Nascimento, M Sônego
Journal of Mathematical Analysis and Applications 433 (2), 1743-1756, 2016
12016
A necessary and a sufficient condition on diffusivity for existence of patterns with nonlinear flux on the boundary
AS Nascimento, JC Simal, M Sônego
Resumos, 2011
12011
Stable transition layer for the Allen–Cahn equation when the spatial inhomogeneity vanishes on a nonsmooth hypersurface in n
M Sônego, J Biesdorf
Mathematical Methods in the Applied Sciences 46 (17), 18096-18110, 2023
2023
A note on control of one-dimensional heterogeneous reaction-diffusion equations.
M Sônego, R Roychowdhury
Evolution Equations & Control Theory 12 (2), 2023
2023
A note on interface formation in singularly perturbed elliptic problems
M Sônego
Complex Variables and Elliptic Equations 67 (2), 338-345, 2022
2022
Stable solution induced by domain geometry in the heat equation with nonlinear boundary conditions on surfaces of revolution.
M Sônego
Discrete & Continuous Dynamical Systems-Series B 25 (11), 2019
2019
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Artigos 1–20