This paper is devoted to a proof of regularity, near the initial state, for solutions to the Cauchy–Dirichlet and obstacle problem for a class of second order differential operators of Kolmogorov type. The approach used here is general enough to allow us to consider smooth obstacles as well as non-smooth obstacles.
S. Polidoro, K. Nystrom, A. Pascucci (2010). Regularity near the Initial State in the Obstacle Problem for a class of Hypoelliptic Ultraparabolic Operators. JOURNAL OF DIFFERENTIAL EQUATIONS, 249, 2044-2060 [10.1016/j.jde.2010.05.020].
Regularity near the Initial State in the Obstacle Problem for a class of Hypoelliptic Ultraparabolic Operators
K. Nystrom;PASCUCCI, ANDREA
2010
Abstract
This paper is devoted to a proof of regularity, near the initial state, for solutions to the Cauchy–Dirichlet and obstacle problem for a class of second order differential operators of Kolmogorov type. The approach used here is general enough to allow us to consider smooth obstacles as well as non-smooth obstacles.File in questo prodotto:
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