Regularity Estimates for Nonlinear Elliptic and Parabolic Problems [electronic resource] :Cetraro, Italy 2009 <P>Editors: Ugo Gianazza, John Lewis</P> / by John Lewis, Peter Lindqvist, Juan J. Manfredi, Sandro Salsa.
by Lewis, John [author.]; Lindqvist, Peter [author.]; Manfredi, Juan J [author.]; Salsa, Sandro [author.]; SpringerLink (Online service).
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Item type | Current location | Call number | Status | Date due | Barcode |
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MAIN LIBRARY | QA370-380 (Browse shelf) | Available |
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TK1-9971 Advances in Control and Communication | TK5105.5-5105.9 Control and Automation, and Energy System Engineering | QD380-388 Peptide-Based Materials | QA370-380 Regularity Estimates for Nonlinear Elliptic and Parabolic Problems | QD380-388 Biomedical Applications of Polymeric Nanofibers | TJ807-830 Wind Turbines | QD380-388 Synthetic Biodegradable Polymers |
Applications of Boundary Harnack Inequalities for p Harmonic Functions and Related Topics -- Regularity of Supersolutions -- Introduction to random Tug-of-War games and PDEs -- The Problems of the Obstacle in Lower Dimension and for the Fractional Laplacian.
The issue of regularity has played a central role in the theory of Partial Differential Equations almost since its inception, and despite the tremendous advances made it still remains a very fruitful research field. In particular considerable strides have been made in regularity estimates for degenerate and singular elliptic and parabolic equations over the last several years, and in many unexpected and challenging directions. Because of all these recent results, it seemed high time to create an overview that would highlight emerging trends and issues in this fascinating research topic in a proper and effective way. The course aimed to show the deep connections between these topics and to open new research directions through the contributions of leading experts in all of these fields.
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