Nystrom, Kaj ; Pascucci, Andrea ; Polidoro, Sergio
(2009)
Regularity near the Initial State in the Obstacle Problem for a class of Hypoelliptic Ultraparabolic Operators.
[Preprint]
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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.
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.
Document type
Preprint
Creators
Keywords
operator of Kolmogorov type, obstacle problem, hypoelliptic, regularity, blow-up, initial state
Subjects
DOI
Deposit date
05 Oct 2009 08:19
Last modified
16 May 2011 12:11
URI
Other metadata
Document type
Preprint
Creators
Keywords
operator of Kolmogorov type, obstacle problem, hypoelliptic, regularity, blow-up, initial state
Subjects
DOI
Deposit date
05 Oct 2009 08:19
Last modified
16 May 2011 12:11
URI
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