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Optimal Regularity and the Free Boundary in the Parabolic Signorini Problem - Donatella Danielli, Nicola Garofalo, Arshak Petrosyan, Tung To

Optimal Regularity and the Free Boundary in the Parabolic Signorini Problem

Buch | Softcover
103 Seiten
2017
American Mathematical Society (Verlag)
978-1-4704-2547-0 (ISBN)
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Offers a comprehensive treatment of the parabolic Signorini problem based on a generalization of Almgren's monotonicity of the frequency. This includes the proof of the optimal regularity of solutions, classification of free boundary points, the regularity of the regular set and the structure of the singular set.
The authors give a comprehensive treatment of the parabolic Signorini problem based on a generalization of Almgren's monotonicity of the frequency. This includes the proof of the optimal regularity of solutions, classification of free boundary points, the regularity of the regular set and the structure of the singular set.

Donatella Danielli, Purdue University, West Lafayette, Indiana. Nicola Garofalo, Universita di Padova, Italy. Arshak Petrosyan, Purdue University, West Lafayette, Indiana. Tung To, Purdue University, West Lafayette, Indiana.

Introduction
Notation and preliminaries
Known existence and regularity results
Classes of solutions
Estimates in Gaussian spaces
The generalized frequency function
Existence and homogeneity of blowups
Homogeneous global solutions
Optimal regularity of solutions
Classification of free boundary points
Free boundary: Regular set
Free boundary: Singular set
Weiss and Monneau type monotonicity formulas
Structure of the singular set}
Appendix A. Estimates in Gaussian spaces: Proofs
Appendix B. Parabolic Whitney's extension theorem
Bibliography.

Erscheinungsdatum
Reihe/Serie Memoirs of the American Mathematical Society
Verlagsort Providence
Sprache englisch
Maße 178 x 254 mm
Gewicht 180 g
Themenwelt Mathematik / Informatik Mathematik Logik / Mengenlehre
ISBN-10 1-4704-2547-5 / 1470425475
ISBN-13 978-1-4704-2547-0 / 9781470425470
Zustand Neuware
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