De Cadedif
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| | Research Group UCM number 920894. | | Research Group UCM number 920894. |
| - | The group has achieved the highest possible ranking (excellent) by the internal evaluation system of our university [https://www.ucm.es/data/cont/docs/3-2018-10-09-validacion%20final%20AEI%20Grupos%202018.pdf UCM]. | + | The group has achieved the highest possible ranking (excellent) by the external evaluation system of AEI (Agencia Estatal de Investigación, Ministerio de Ciencia e Innovación, Gobierno de España). |
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| | Directors: [http://www.mat.ucm.es/~rpardo Rosa Pardo] y [mailto:raul_ferreira.at.mat.ucm.es Raul Ferreira] | | Directors: [http://www.mat.ucm.es/~rpardo Rosa Pardo] y [mailto:raul_ferreira.at.mat.ucm.es Raul Ferreira] |
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| | * Dynamic properties of semilinear evolution PDEs. | | * Dynamic properties of semilinear evolution PDEs. |
| | * Existence and properties of attractors for dissipative equations | | * Existence and properties of attractors for dissipative equations |
| - | * Formation of singularities and explosion in finite time | + | * Formation of singularities and blow--uph in finite time |
| | * Perturbations | | * Perturbations |
| | * Nonlinear Partial Differential Equations and Bifurcation Theory | | * Nonlinear Partial Differential Equations and Bifurcation Theory |
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| | * The p - Laplacian | | * The p - Laplacian |
| | * Selfgravitating compressible fluid: existence, uniqueness, well posedness in various contexts. | | * Selfgravitating compressible fluid: existence, uniqueness, well posedness in various contexts. |
| | + | * Non-local Diffusion Equations |
Última versión de 12:25 20 jun 2022
Research group of the University Complutense (Madrid)
entitled "CADEDIF"
COMPORTAMIENTO ASINTÓTICO y DINÁMICA de ECUACIONES DIFERENCIALES
Research Group UCM number 920894.
The group has achieved the highest possible ranking (excellent) by the external evaluation system of AEI (Agencia Estatal de Investigación, Ministerio de Ciencia e Innovación, Gobierno de España).
Directors: Rosa Pardo y Raul Ferreira
The main research activities can be outlined as follows
- Dynamic properties of semilinear evolution PDEs.
- Existence and properties of attractors for dissipative equations
- Formation of singularities and blow--uph in finite time
- Perturbations
- Nonlinear Partial Differential Equations and Bifurcation Theory
- Subcritical nonlinearities for elliptic equations
- Localized and Nonlinear boundary conditions
- Non linear Schrodinger equation
- The Benard - Marangoni problem
- Reaction - diffusion systems and Lotka - Volterra systems
- The p - Laplacian
- Selfgravitating compressible fluid: existence, uniqueness, well posedness in various contexts.
- Non-local Diffusion Equations
