Results 101 to 110 of about 125 (115)
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Stochastic Differential Equations and Hypoelliptic Operators
2004The first half of the twentieth century saw some remarkable developments in analytic probability theory. Wiener constructed a rigorous mathematical model of Brownian motion. Kolmogorov discovered that the transition probabilities of a diffusion process define a fundamental solution to an associated heat equation.
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Hypoellipticity of Anisotropic Partial Differential Equations
2014We propose an approach based on methods from microlocal analysis, for characterizing the hypoellipticity in C°° and Gevrey classes of semilinear anisotropic partial differential operators with multiple characteristics, in dimension n > 3.
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On smooth solutions of a class of almost hypoelliptic equations
Journal of Contemporary Mathematical Analysis, 2013H G Ghazaryan, Ghazaryan H G
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On integrable with a weight solutions of a class of almost hypoelliptic equations
Journal of Contemporary Mathematical Analysis, 2016V N Margaryan, Margaryan V N
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Hypoelliptic Laplacian and probability
Journal of the Mathematical Society of Japan, 2015Jean-Michel Bismut
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On solutions of almost hypoelliptic equations in weighted Sobolev spaces
Journal of Contemporary Mathematical Analysis, 2010V N Margaryan +2 more
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Weighted Sobolev spaces and boundary behavior of solutions to degenerate hypoelliptic equations
Siberian Mathematical Journal, 1995S K Vodop'Yanov, Vodop'Yanov S K
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Correct Solvability of the Dirichlet Problem in the Half-space for Regular Hypoelliptic Equations
Journal of Contemporary Mathematical Analysis, 2019G A Karapetyan, Karapetyan G A
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