Normalized p-laplacian evolution: boundary behavior of non-negative solutions of fully nonlinear parabolic equations: Gradient bounds for p-harmonic systems with vanishing neumann (dirichlet) data in a convex domain
Abstract
The first part of this thesis is devoted to the study of normalized p-laplacian evolution. The second part of the thesis is concerned with the boundary behavior of non- negative solutions of fully nonlinear parabolic equations. The third part of the thesis contains a partial result in the direction of unique continuation for fully nonlinear parabolic equations. The fourth part of the thesis deals with gradient bounds for p-harmonic systems in convex domains.
Degree
Ph.D.
Advisors
Danielli, Purdue University.
Subject Area
Mathematics
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