output
19982026
most citedComputational methods for the dynamics of the nonlinear Schrodinger/Gross-Pitaevskii equations

398 citations

Showing 2018 · math.DGShow all

8 papers · 2 filters

math.DG2018

weights and compactness of conformal metrics under curvature bounds

Clara L. Aldana, Gilles Carron, Samuel Tapie

We study sequences of conformal deformations of a smooth closed Riemannian manifold of dimension , assuming uniform volume bounds and bounds on their scalar curvatures…

math.DG2018★ 12 cited

Complex algebraic compactifications of the moduli space of Hermitian-Yang-Mills connections on a projective manifold

Daniel Greb, Benjamin Sibley, Matei Toma +1

In this paper we study the relationship between three compactifications of the moduli space of Hermitian-Yang-Mills connections on a fixed Hermitian vector bundle over a projective…

math.DG2018★ 1 cited

Lagrangian submanifolds of standard multisymplectic manifolds

Gabriel Sevestre, Tilmann Wurzbacher

We give a detailed, self-contained proof of Geoffrey Martin's normal form theorem for Lagrangian submanifolds of standard multisymplectic manifolds (that generalises Alan Weinstein…

math.DG2018★ 1 cited

A splitting theorem for Riemannian manifolds of generalised Ricci-Hessian type

Nicolas Ginoux, Georges Habib, Ines Kath

In this paper, we study and partially classify those Riemannian man-ifolds carrying a non-identically vanishing function f whose Hessian is minus f times the Ricci-tensor of the ma…

math.DG2018★ 5 cited

The universal Lie -algebroid of a singular foliation

Camille Laurent-Gengoux, Sylvain Lavau, Thomas Strobl

We associate a Lie -algebroid to every resolution of a singular foliation, where we consider a singular foliation as a locally generated -submodule of vector f…

math.DG2018★ 35 cited

An invitation to multisymplectic geometry

Leonid Ryvkin, Tilmann Wurzbacher

In this article we study multisymplectic geometry, i.e., the geometry of manifolds with a non-degenerate, closed differential form. First we describe the transition from Lagrangian…