S. Albeverio, A. Yu Khrennikov, V. M. Shelkovich
Theory of P-Adic Distributions
Linear and Nonlinear Models
S. Albeverio, A. Yu Khrennikov, V. M. Shelkovich
Theory of P-Adic Distributions
Linear and Nonlinear Models
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Wide-ranging survey of new and important topics in p-adic analysis for researchers and graduate students.
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Wide-ranging survey of new and important topics in p-adic analysis for researchers and graduate students.
Produktdetails
- Produktdetails
- Verlag: Cambridge University Press
- Seitenzahl: 368
- Erscheinungstermin: 16. Juni 2011
- Englisch
- Abmessung: 229mm x 152mm x 22mm
- Gewicht: 597g
- ISBN-13: 9780521148566
- ISBN-10: 0521148561
- Artikelnr.: 28532974
- Verlag: Cambridge University Press
- Seitenzahl: 368
- Erscheinungstermin: 16. Juni 2011
- Englisch
- Abmessung: 229mm x 152mm x 22mm
- Gewicht: 597g
- ISBN-13: 9780521148566
- ISBN-10: 0521148561
- Artikelnr.: 28532974
S. Albeverio is Professor in the Faculty of Mathematics and Natural Sciences at the University of Bonn, Germany.
Preface
1. p-Adic numbers
2. p-Adic functions
3. p-Adic integration theory
4. p-Adic distributions
5. Some results from p-adic L- and L- theories
6. The theory of associated and quasi associated homogeneous p-adic distributions
7. p-Adic Lizorkin spaces of test functions and distributions
8. The theory of p-adic wavelets
9. Pseudo-differential operators on the p-adic Lizorkin spaces
10. Pseudo-differential equations
11. p-Adic Schrödinger-type operator with point interactions
12. Distributional asymptotics and p-adic Tauberian theorems
13. Asymptotics of the p-adic singular Fourier integrals
14. Nonlinear theories of p-adic generalized functions
A. The theory of associated and quasi associated homogeneous real distributions
B. Two identities
C. Proof of a theorem on weak asymptotic expansions
D. One 'natural' way to introduce a measure on Q
References
Index.
1. p-Adic numbers
2. p-Adic functions
3. p-Adic integration theory
4. p-Adic distributions
5. Some results from p-adic L- and L- theories
6. The theory of associated and quasi associated homogeneous p-adic distributions
7. p-Adic Lizorkin spaces of test functions and distributions
8. The theory of p-adic wavelets
9. Pseudo-differential operators on the p-adic Lizorkin spaces
10. Pseudo-differential equations
11. p-Adic Schrödinger-type operator with point interactions
12. Distributional asymptotics and p-adic Tauberian theorems
13. Asymptotics of the p-adic singular Fourier integrals
14. Nonlinear theories of p-adic generalized functions
A. The theory of associated and quasi associated homogeneous real distributions
B. Two identities
C. Proof of a theorem on weak asymptotic expansions
D. One 'natural' way to introduce a measure on Q
References
Index.
Preface
1. p-Adic numbers
2. p-Adic functions
3. p-Adic integration theory
4. p-Adic distributions
5. Some results from p-adic L- and L- theories
6. The theory of associated and quasi associated homogeneous p-adic distributions
7. p-Adic Lizorkin spaces of test functions and distributions
8. The theory of p-adic wavelets
9. Pseudo-differential operators on the p-adic Lizorkin spaces
10. Pseudo-differential equations
11. p-Adic Schrödinger-type operator with point interactions
12. Distributional asymptotics and p-adic Tauberian theorems
13. Asymptotics of the p-adic singular Fourier integrals
14. Nonlinear theories of p-adic generalized functions
A. The theory of associated and quasi associated homogeneous real distributions
B. Two identities
C. Proof of a theorem on weak asymptotic expansions
D. One 'natural' way to introduce a measure on Q
References
Index.
1. p-Adic numbers
2. p-Adic functions
3. p-Adic integration theory
4. p-Adic distributions
5. Some results from p-adic L- and L- theories
6. The theory of associated and quasi associated homogeneous p-adic distributions
7. p-Adic Lizorkin spaces of test functions and distributions
8. The theory of p-adic wavelets
9. Pseudo-differential operators on the p-adic Lizorkin spaces
10. Pseudo-differential equations
11. p-Adic Schrödinger-type operator with point interactions
12. Distributional asymptotics and p-adic Tauberian theorems
13. Asymptotics of the p-adic singular Fourier integrals
14. Nonlinear theories of p-adic generalized functions
A. The theory of associated and quasi associated homogeneous real distributions
B. Two identities
C. Proof of a theorem on weak asymptotic expansions
D. One 'natural' way to introduce a measure on Q
References
Index.