Keyword: singular perturbations
Papers related to keyword:
- G. Scilla - F. Solombrino (J. Differential Equations)
A variational approach to the quasistatic limit of viscous dynamic evolutions in finite dimension (2019) - G. Scilla - F. Solombrino (Asymptot. Anal.)
Delayed loss of stability in singularly perturbed finite-dimensional gradient flows (2018) - G. Scilla - F. Solombrino (Nonlinearity)
Multiscale analysis of singularly perturbed finite dimensional gradient flows: the minimizing movement approach (2018) - L. Nardini (Journal of Dynamics and Differential Equations)
A note on the convergence of singularly perturbed second order potential-type equations (2017) - M. Bardi - A. Cesaroni - A. Scotti (ESAIM Control Optim. Calc. Var.)
Convergence in Multiscale Financial Models with Non-Gaussian Stochastic Volatility (2016) - A. Di Castro - T. Kuusi - G. Palatucci (Ann. Inst. H. Poincare Anal. Non Lineaire)
Local behavior of fractional p-minimizers (2016) - S. Arnrich - A. Mielke - M. Peletier - G. Savaré - M. Veneroni (Preprint)
Passing to the Limit in a Wasserstein Gradient Flow: From Diffusion to Reaction (2011) - M. Bardi - A. Cesaroni (Eur. J. Control)
Optimal control with random parameters: a multiscale approach (2011) - V. Agostiniani (Accepted Paper: Discrete Contin. Dyn. Syst.)
Second order approximations of quasistatic evolution problems in finite dimension (2010) - M. Bardi - A. Cesaroni - L. Manca (SIAM J. Finan. Math.)
Convergence by viscosity methods in multiscale financial models with stochastic volatility (2010) - O. Alvarez - M. Bardi (Mem. Amer. Math. Soc.)
Ergodicity, stabilization, and singular perturbations for Bellman-Isaacs equations (2010) - O. Alvarez - M. Bardi - C. Marchi (Series on Advances in Mathematics for Applied Sciences)
Multiscale singular perturbations and homogenization of optimal control problems (2008) - M. Morini (SIAM Journal of Mathematical Analysis)
Sequences of singularly perturbed problems generating free-discontinuity problems (2003) - S. Conti - I. Fonseca - G. Leoni (Comm. Pure Appl. Math.)
A $\Gamma$-convergence result for the two-gradient theory of phase transitions (2002) - G. Alberti (lecture notes)
Variational Models for Phase Transitions, an Approach via Gamma-Convergence (1998)