Results 1 to 10 of about 211,290 (191)
Field-Theoretic Weyl Deformation Quantization of Enlarged Poisson Algebras [PDF]
, 2008 $C^*$-algebraic Weyl quantization is extended by allowing also degenerate pre-symplectic forms for the Weyl relations with infinitely many degrees of freedom, and by starting out from enlarged classical Poisson algebras.
Honegger, Reinhard +2 more
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Stability and integration over Bergman metrics [PDF]
, 2014 We study partition functions of random Bergman metrics, with the actions defined by a class of geometric functionals known as `stability functions'. We introduce a new stability invariant - the critical value of the coupling constant - defined as the ...
Klevtsov, Semyon, Zelditch, Steve
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Stein's method for Brownian approximations [PDF]
, 2013 Motivated by a theorem of Barbour, we revisit some of the classical limit theorems in probability from the viewpoint of the Stein method. We setup the framework to bound Wasserstein distances between some distributions on infinite dimensional spaces.
Coutin, Laure, Decreusefond, Laurent
core +5 more sources
Projective Techniques and Functional Integration [PDF]
, 1994 A general framework for integration over certain infinite dimensional spaces is first developed using projective limits of a projective family of compact Hausdorff spaces.
Ashtekar, Abhay, Lewandowski, Jerzy
core +4 more sources
Multipliers and integration operators between conformally invariant spaces [PDF]
, 2020 In this paper we are concerned with two classes of conformally invariant spaces of analytic functions in the unit disc $\D$, the Besov spaces $B^p$ $(1\le ...
Girela, Daniel, Merchán, Noel
core +2 more sources
White Noise Representation of Gaussian Random Fields [PDF]
, 2012 We obtain a representation theorem for Banach space valued Gaussian random variables as integrals against a white noise. As a corollary we obtain necessary and sufficient conditions for the existence of a white noise representation for a Gaussian random ...
Gelbaum, Zachary
core +3 more sources
Lecture notes on the DiPerna-Lions theory in abstract measure spaces [PDF]
, 2016 These notes closely correspond to a series of lectures given by the first author in Toulouse, on the recent extension of the theory of ODE well-posedness to abstract spaces, jointly obtained by the two authors.
Ambrosio, Luigi, Trevisan, Dario
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BV-regularity for the Malliavin Derivative of the Maximum of the Wiener Process
, 2013 We prove that, on the classical Wiener space, the random variable $\sup_{0\le t \le T} W_t$ admits a measure as second Malliavin derivative, whose total variation measure is finite and singular w.r.t.\ the Wiener ...
Trevisan, Dario
core +1 more source
Studying cities to learn about minds: some possible implications of space syntax for spatial cognition [PDF]
, 2009 What can we learn of the human mind by examining its products? The city is a case in point. Since the beginning of cities human ideas about them have been dominated by geometric ideas, and the real history of cities has always oscillated between the ...
Hillier, B
core
Well-posedness of Multidimensional Diffusion Processes with Weakly Differentiable Coefficients
, 2015 We investigate well-posedness for martingale solutions of stochastic differential equations, under low regularity assumptions on their coefficients, widely extending some results first obtained by A. Figalli.
Trevisan, Dario
core +1 more source