Duistermaat-Heckman measures in a non-compact setting

Elisa Prato; Siye Wu

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Displaying similar documents to “Duistermaat-Heckman measures in a non-compact setting”

2nd microlocalisation and conical refraction

Nobuyuki Tose (1987)

Annales de l'institut Fourier

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We study the propagation of microlocal analytic singularities for the microdifferential equations with conical refraction studied by R. Melrose and G. Uhlmann. We transform the equations to a simple canonical form 2-microlocaly through quantized bicanonical transformations by Y. Laurent.

Multidimensional nonhyperbolic attractors

Marcelo Viana (1997)

Publications Mathématiques de l'IHÉS

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Balls defined by nonsmooth vector fields and the Poincaré inequality

Annamaria Montanari, Daniele Morbidelli (2004)

Annales de l’institut Fourier

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We provide a structure theorem for Carnot-Carathéodory balls defined by a family of Lipschitz continuous vector fields. From this result a proof of Poincaré inequality follows.

Fatou and Korányi-Vági type theorems on the minimal ball.

Nguyên Viêt Anh (2002)

Publicacions Matemàtiques

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In this paper we develop the H(p ≥ 1) theory on the minimal ball. After identifying the admissible approach regions, we establish theorems of Fatou and Koráanyi-Vági type on this ball.

The best constant in the Khintchine inequality for complex Steinhaus variables, the case p=1

Jerzy Sawa (1985)

Studia Mathematica

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Asymptotic expansions of finite theta series

H. Fiedler, W. Jurkat, O. Körner (1977)

Acta Arithmetica

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On the Maximum of a Branching Process Conditioned on the Total Progeny

Kerbashev, Tzvetozar (1999)

Serdica Mathematical Journal

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The maximum M of a critical Bienaymé-Galton-Watson process conditioned on the total progeny N is studied. Imbedding of the process in a random walk is used. A limit theorem for the distribution of M as N → ∞ is proved. The result is trasferred to the non-critical processes. A corollary for the maximal strata of a random rooted labeled tree is obtained.

Finite dimensional projection constants

H. König, D. Lewis, P.-K. Lin (1983)

Studia Mathematica

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