Parabolic Equations on an Infinite Strip
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A01=Watson
advanced parabolic equation methods
Author_Watson
Auxiliary Function
Borel Set
Bounded Borel Set
Category=PBKJ
Cauchy Problem
Countable Dense Subset
Disjoint Balls
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
Fatou's Lemma
Fatou’s Lemma
Finite Total Variation
Fundamental Solution
Gauss Weierstrass Integral
General Parabolic Equations
graduate mathematics textbook
harmonic analysis techniques
Heat Equation
infinite domain analysis
Lebesgue's Dominated Convergence Theorem
Lebesgue’s Dominated Convergence Theorem
Linear Parabolic Equations
Linear Parabolic Partial Differential Equation
LP condition solutions
Maximum Principle
measure theory applications
N.A. Watson
Non-negative Measure
Non-negative Solutions
Nonnegative Measure
Nonnegative Solution
Parabolic Equations
Parametrix Construction
partial differential equations
Semigroup Property
Strong Maximum Principle
Weak Maximum Principle
Product details
- ISBN 9780824779993
- Weight: 740g
- Dimensions: 152 x 229mm
- Publication Date: 27 Jan 1989
- Publisher: Taylor & Francis Inc
- Publication City/Country: US
- Product Form: Hardback
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This book focuses on solutions of second order, linear, parabolic, partial differentialequations on an infinite strip-emphasizing their integral representation, their initialvalues in several senses, and the relations between these.Parabolic Equations on an Infinite Strip provides valuable information-previously unavailable in a single volume-on such topics as semigroup property.. . the Cauchy problem ... Gauss-Weierstrass representation . .. initial limits .. .normal limits and related representation theorems ... hyperplane conditions .. .determination of the initial measure .. . and the maximum principle. It also exploresnew, unpublished results on parabolic limits . . . more general limits ... and solutionssatisfying LP conditions.Requiring only a fundamental knowledge of general analysis and measure theory, thisbook serves as an excellent text for graduate students studying partial differentialequations and harmonic analysis, as well as a useful reference for analysts interested inapplied measure theory, and specialists in partial differential equations.
Watson\,
