Hasil untuk "math.SG"

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arXiv Open Access 2025
Guillermou-Kashiwara-Schapira kernels of geodesic flows

Takumi Arai

Guillermou-Kashiwara-Schapira proved that there exists a unique sheaf quantization of any homogeneous Hamiltonian isotopy on a cotangent bundle. In this paper, we explicitly construct a sheaf quantization of geodesic flows on spheres and complex projective spaces.

en math.SG
arXiv Open Access 2017
On the symplectic size of convex polytopes

Pazit Haim-Kislev

In this paper we introduce a combinatorial formula for the Ekeland-Hofer-Zehnder capacity of a convex polytope in $\mathbb{R}^{2n}$. One application of this formula is a certain subadditivity property of this capacity.

arXiv Open Access 2015
Cubic Hamiltonians

P. L. Robinson

We determine a precise necessary and sufficient condition for completeness of the Hamiltonian vector field associated to a homogeneous cubic polynomial on a symplectic plane.

en math.SG
arXiv Open Access 2014
Fukaya's work on Lagrangian embeddings

Janko Latschev

This is an expository account of some applications of string topology to the study of Lagrangian embeddings into symplectic manifolds, originally due to Fukaya, which was written as a contribution to a book on free loop spaces.

en math.SG
arXiv Open Access 2007
Formal Geometric Quantization

Paul-Emile Paradan

The aim of this article is to study the functorial properties of the ``formal geometric quantization'' procedure which is defined for non-compact Hamiltonian manifolds (when the moment map is proper). For this purpose, we introduce a technique of symplectic cutting that uses the wonderfull compactification of Concini-Procesi.

en math.SG, math.RT
arXiv Open Access 2001
A Generalization of Poisson-Nijenhuis Structures

Aïssa Wade

We generalize Poisson-Nijenhuis structures. We prove that on a manifold endowed with a Nijenhuis tensor and a Jacobi structure which are compatible, there is a hierarchy of pairwise compatible Jacobi structures. Furthermore, we study the homogeneous Poisson-Nijenhuis structures and their relations with Jacobi structures.

en math.SG, math.DG

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