Real Analysis Methods for Markov Processes
Kazuaki Taira ()
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Kazuaki Taira: University of Tsukuba, The College of Mathematics
in Springer Books from Springer
Date: 2024
ISBN: 978-981-97-3659-1
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Chapters in this book:
- Ch Chapter 1 Introduction and Main Results
- Kazuaki Taira
- Ch Chapter 10 Calderón–Zygmund Kernels and Their Commutators
- Kazuaki Taira
- Ch Chapter 11 Calderón–Zygmund Variable Kernels and Their Commutators
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- Ch Chapter 12 Dirichlet Problems in Sobolev Spaces
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- Ch Chapter 13 Calderón–Zygmund Kernels and Interior Estimates
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- Ch Chapter 14 Calderón–Zygmund Kernels and Boundary Estimates
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- Ch Chapter 15 Unique Solvability of the Homogeneous Dirichlet Problem
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- Ch Chapter 16 Regular Oblique Derivative Problems in Sobolev Spaces
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- Ch Chapter 17 Oblique Derivative Boundary Conditions
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- Ch Chapter 18 Boundary Representation Formula for Solutions
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- Ch Chapter 19 Boundary Regularity of Solutions
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- Ch Chapter 2 Elements of Functional Analysis
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- Ch Chapter 20 Proof of Theorems 16.1 and 16.2
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- Ch Chapter 21 Markov Processes and Feller Semigroups
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- Ch Chapter 22 Feller Semigroups with Dirichlet Condition
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- Ch Chapter 23 Feller Semigroups with an Oblique Derivative Condition
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- Ch Chapter 24 Feller Semigroups and Boundary Value Problems
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- Ch Chapter 25 Feller Semigroups with a First Order Ventcel’ Boundary Condition
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- Ch Chapter 26 Concluding Remarks
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- Ch Chapter 3 Elements of Measure Theory and $$L^{p}$$ L p Spaces
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- Ch Chapter 4 Elements of Real Analysis
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- Ch Chapter 5 Harmonic Functions and Poisson Integrals
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- Ch Chapter 6 Besov Spaces via Poisson Integrals
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- Ch Chapter 7 Sobolev and Besov Spaces
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- Ch Chapter 8 Maximum Principles in Sobolev Spaces
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- Ch Chapter 9 Elements of Singular Integrals
- Kazuaki Taira
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Persistent link: https://EconPapers.repec.org/RePEc:spr:sprbok:978-981-97-3659-1
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DOI: 10.1007/978-981-97-3659-1
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