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Notes on the Infinity-Laplace Equation
Peter Lindqvist
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Description for Notes on the Infinity-Laplace Equation
Paperback. Series: SpringerBriefs in Mathematics. Num Pages: 77 pages, 1 colour illustrations, biography. BIC Classification: PBKJ; PDE; UYT. Category: (G) General (US: Trade). Dimension: 235 x 155 x 4. Weight in Grams: 140.
This BCAM SpringerBriefs is a treaty of the Infinity-Laplace Equation, which has inherited many features from the ordinary Laplace Equation, and is based on lectures by the author. The Infinity-Laplace Equation has delightful counterparts to the Dirichlet integral, the mean value property, the Brownian motion, Harnack's inequality, and so on. This "fully non-linear" equation has applications to image processing and to mass transfer problems, and it provides optimal Lipschitz extensions of boundary values.
This BCAM SpringerBriefs is a treaty of the Infinity-Laplace Equation, which has inherited many features from the ordinary Laplace Equation, and is based on lectures by the author. The Infinity-Laplace Equation has delightful counterparts to the Dirichlet integral, the mean value property, the Brownian motion, Harnack's inequality, and so on. This "fully non-linear" equation has applications to image processing and to mass transfer problems, and it provides optimal Lipschitz extensions of boundary values.
Product Details
Format
Paperback
Publication date
2016
Publisher
Springer International Publishing AG Switzerland
Number of pages
77
Condition
New
Series
SpringerBriefs in Mathematics
Number of Pages
68
Place of Publication
Cham, Switzerland
ISBN
9783319315317
SKU
V9783319315317
Shipping Time
Usually ships in 15 to 20 working days
Ref
99-15
About Peter Lindqvist
Peter LindqvistProfessor of Mathematics Department of Mathematical Sciences Norwegian University of Science and Technology Trondheim, Norway Research interests: Analysis, in particular partial differential equations and "nonlinear potential theory"
Reviews for Notes on the Infinity-Laplace Equation
“This book is an excellent introduction to the infinity Laplacian— it is informative and has up-to-date references.” (Fernando Charro, Mathematical Reviews, April 2017)