Discrete and Continuous Dynamical Systems. Series A

Journal: Discrete and Continuous Dynamical Systems. Series A

Abbreviation

Discrete contin. dyn. syst.

Publisher

American Institute of Mathematical Sciences

ISSN

1078-0947
1553-5231

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Publications 1 - 10 of 19

Eulerian dynamics with a commutator forcing II: Flocking
Tadmor, Eitan; Shvydkoy, Roman (2017)
Discrete and Continuous Dynamical Systems. Series A
Characterization of isoperimetric sets inside almost-convex cones
Baer, Eric; Figalli, Alessio (2017)
Discrete and Continuous Dynamical Systems. Series A
Eulerian and semi-Lagrangian methods for convection-diffusion for differential forms
Heumann, Holger; Hiptmair, Ralf (2011)
Discrete and Continuous Dynamical Systems. Series A
On the uniqueness of solutions to quadratic BSDEs with convex generators and unbounded terminal conditions: The critical case
Delbaen, Freddy; Hu, Ying; Richou, Adrien (2015)
Discrete and Continuous Dynamical Systems. Series A
Smoothness of Koch-Tataru solutions to the Navier-Stokes equations revisited
Guberović, Rafaela (2010)
Discrete and Continuous Dynamical Systems. Series A
Asymptotic analysis for a very fast diffusion equation arising from the 1D quantization problem
Iacobelli, Mikaela (2019)
Discrete and Continuous Dynamical Systems. Series A
Partial regularity of Brenier solutions of the Monge-Ampère equation
Figalli, Alessio; Kim, Young-Heon (2010)
Discrete and Continuous Dynamical Systems. Series A
Given $\Omega,\Lambda \subset \R^n$ two bounded open sets, and$f$ and $g$ two probability densities concentrated on $\Omega$ and $\Lambda$respectively, we investigate the regularity of the optimal map$\nabla \varphi$ (the optimality referring to the Euclidean quadratic cost) sending $f$ onto $g$. We show that if $f$ and$g$ are both bounded away from zero and infinity, we can findtwo open sets $\Omega'\subset \Omega$ and $\Lambda'\subset\Lambda$ such that $f$ and $g$ are concentrated on $\Omega'$ and$\Lambda'$ respectively, and $\nabla\varphi:\Omega' \to \Lambda'$is a (bi-Hölder) homeomorphism. This generalizes the $2$-dimensional partial regularityresult of [8].
Steady-states and traveling-wave solutions of the generalized Constantin-Lax-Majda equation
Okamoto, Hasashi; Sakajo, Takashi; Wunsch, Marcus (2014)
Discrete and Continuous Dynamical Systems. Series A
Sc-smoothness, retractions and new models for smooth spaces
Hofer, Helmut; Wysocki, Kris; Zehnder, Eduard (2010)
Discrete and Continuous Dynamical Systems. Series A
We present the concept of sc-smoothness for Banach spaces, which leads to new models of spaces having locally varying dimensions called M-polyfolds. We present detailed proofs of the technical results needed for the applications, in particular, to the Symplectic Field Theory. We also outline a very general Fredholm theory for bundles over M-polyfolds. The concepts are illustrated by holomorphic mappings between conformal cylinders which break apart as the modulus tends to infinity.
Stable periodic solutions for delay equations with positive feedback - a computer-assisted proof
Aschwanden, Alex; Schulze-Halberg, Axel; Stoffer, Daniel (2006)
Discrete and Continuous Dynamical Systems. Series A

Publications 1 - 10 of 19

Journal: Discrete and Continuous Dynamical Systems. Series A

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