The Orbit Method in Geometry and Physics

Chapter 1 A Principle of Variations in Representation Theory

Chapter 2 Finite Group Actions on Poisson Algebras

Chapter 3 Representations of Quantum Tori and G -bundles on Elliptic Curves

Chapter 4 Dixmier Algebras for Classical Complex Nilpotent Orbits via Kraft-Procesi Models I

Chapter 5 Brèves remarques sur l’œuvre de A. A. Kirillov

Chapter 6 Gerbes of Chiral Differential Operators. III

Chapter 7 Defining Relations for the Exceptional Lie Superalgebras of Vector Fields

Chapter 8 Schur-Weyl Duality and Representations of Permutation Groups

Chapter 9 Quantization of Hypersurface Orbital Varieties in sl n

Chapter 10 Generalization of a Theorem of Waldspurger to Nice Representations

Chapter 11 Two More Variations on the Triangular Theme

Chapter 12 The Generalized Cayley Map from an Algebraic Group to its Lie Algebra

Chapter 13 Geometry of GL n (ℂ) at Infinity: Hinges, Complete Collineations,Projective Compactifications, and Universal Boundary

Chapter 14 Why Would Multiplicities be Log-Concave?

Chapter 15 Point Processes Related to the Infinite Symmetric Group

Chapter 16 Some Toric Manifolds and a Path Integral

Chapter 17 Projective Schur Functions as Bispherical Functions on Certain Homogeneous Superspaces

Chapter 18 Maximal Subalgebras of the Classical Linear Lie Superalgebras