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PARAMETRIX TECHNIQUES AND MARTINGALE PROBLEMS FOR SOME DEGENERATE KOLMOGOROV EQUATIONS

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ELECTRONIC COMMUNICATIONS IN PROBABILITY
卷 16, 期 -, 页码 234-250

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UNIV WASHINGTON, DEPT MATHEMATICS
DOI: 10.1214/ECP.v16-1619

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Parametrix techniques; Martingale problem; hypoelliptic equations

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We prove the uniqueness of the martingale problem associated to some degenerate operators. The key point is to exploit the strong parallel between the new technique introduced by Bass and Perkins [2] to prove uniqueness of the martingale problem in the framework of non-degenerate elliptic operators and the Mc Kean and Singer [13] parametrix approach to the density expansion that has previously been extended to the degenerate setting that we consider (see Delarue and Menozzi [3]).

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