Calculus of variations (Q5892644)

Contributions: -- \textit{Rafe Mazzeo}, Constant mean curvature hypersurfaces condensing along a submanifold p.1541 -- \textit{Antonin Chambolle}, Approximation of SBD functions p.1544 -- \textit{Stefan Müller} (joint with \textit{Nirmalendu Chauduri}), A rigidity estimate for two incompatible wells p.1547 -- \textit{Andrea Braides}, Discrete membranes with defects p.1549 -- \textit{Mathieu Lewin}, Solutions of the Multiconfiguration Equations in Quantum Chemistry p.1551 -- \textit{Gerhard Huisken}, Variational problems in general relativity p.1554 -- \textit{Amandine Aftalion}, Vortex lattices in Bose-Einstein condensates p.1555 -- \textit{Irena Fonseca} (joint with \textit{Massimiliano Morini, Robert Sekerta}, and ,\textit{Valeriy Slastikov}), Equilibria in foams: a phase field model p.1555 -- \textit{Robert McCann} (joint with \textit{Adam Oberman} and \textit{Maxim Trokhimtchouk}), Exact semi-geostrophic flows in an elliptical ocean basin p.1558 -- \textit{Karsten Matthies} (joint with \textit{Gero Friesecke}), Asymptotic profiles of travelling waves in the Fermi-Pasta-Ulam model p.1559 -- \textit{Marco Cicalese} (joint with \textit{Andrea Braides}), Surface energies in discrete systems p.1560 -- \textit{Aldo Pratelli} (joint with \textit{I. Fragal} and \textit{M. S. Gelli}), Existence of a continuous transport for the Monge problem in \(R^2\) p.1561 -- \textit{Michael Struwe}, Flow approach to the Niremberg and prescribeded \(Q\)-curvature problems p.1563 -- \textit{Sergio Conti}, On the two-well problem with surface energy p.1567 -- \textit{Florian Theil}, Crystallisation in two dimensions p.1568 -- \textit{Frank Pacard}, Compact constant Mean Curvature Surfaces revisited p.1569 -- \textit{Ernst Kuwert}, On solutions of the relative isoperimetric problem p.1571 -- \textit{Adriana Garroni} (joint with \textit{C.Francfort}), Quasistatic evolution of damage p.1572 -- \textit{Robert J.Jerrard}, Refined Jacobian estimates p.1573 -- \textit{Bernd Kirchheim} (joint with \textit{A.Pratelli}), Finite differential inclusion and elliptic regularity p.1575