The Breadth of Symplectic and Poisson Geometry

Chapter 1 Dirac structures, momentum maps, and quasi-Poisson manifolds

Chapter 2 Construction of Ricci-type connections by reduction and induction

Chapter 3 A mathematical model for geomagnetic reversals

Chapter 4 Nonholonomic systems via moving frames: Cartan equivalence and Chaplygin Hamiltonization

Chapter 5 Thompson’s conjecture for real semisimple Lie groups

Chapter 6 The Weinstein conjecture and theorems of nearby and almost existence

Chapter 7 Simple singularities and integrable hierarchies

Chapter 8 Momentum maps and measure-valued solutions (peakons, filaments, and sheets) for the EPDiff equation

Chapter 9 Higher homotopies and Maurer-Cartan algebras: Quasi-Lie-Rinehart, Gerstenhaber, and Batalin-Vilkovisky algebras

Chapter 10 Localization theorems by symplectic cuts

Chapter 11 Refinements of the Morse stratification of the normsquare of the moment map

Chapter 12 Quasi, twisted, and all that... in Poisson geometry and Lie algebroid theory

Chapter 13 Minimal coadjoint orbits and symplectic induction

Chapter 14 Quantization of pre-quasi-symplectic groupoids and their Hamiltonian spaces

Chapter 15 Duality and triple structures

Chapter 16 Star exponential functions as two-valued elements

Chapter 17 From momentum maps and dual pairs to symplectic and Poisson groupoids

Chapter 18 Construction of spectral invariants of Hamiltonian paths on closed symplectic manifolds

Chapter 19 The universal covering and covered spaces of a symplectic Lie algebra action

Chapter 21 Dirac submanifolds of Jacobi manifolds

Chapter 22 Quantum maps and automorphisms