Book contents
- Frontmatter
- Contents
- Preface
- 1 p-adic numbers
- 2 p-adic functions
- 3 p-adic integration theory
- 4 p-adic distributions
- 5 Some results from p-adic ℒ1- and ℒ2-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 A 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 ℚp
- References
- Index
D - One “natural” way to introduce a measure on ℚp
Published online by Cambridge University Press: 07 September 2011
Book contents
- Frontmatter
- Contents
- Preface
- 1 p-adic numbers
- 2 p-adic functions
- 3 p-adic integration theory
- 4 p-adic distributions
- 5 Some results from p-adic ℒ1- and ℒ2-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 A 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 ℚp
- References
- Index
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- Theory of p-adic DistributionsLinear and Nonlinear Models, pp. 331 - 332Publisher: Cambridge University PressPrint publication year: 2010