Complex Analysis, Functional Analysis and Approximation Theory ( Volume 125 )

Publication series :Volume 125

Author: Mujica   J.  

Publisher: Elsevier Science‎

Publication year: 1986

E-ISBN: 9780080872360

P-ISBN(Paperback): 9780444879974

P-ISBN(Hardback):  9780444879974

Subject: O158 Discrete Mathematics;O177 functional analysis;O241 数值分析

Language: ENG

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Description

This proceedings volume contains papers of research of expository nature, and is addressed to research workers and advanced graduate students in mathematics. Some of the papers are the written and expanded texts of lectures delivered at the conference, whereas others have been included by invitation.

Chapter

Front Cover

pp.:  1 – 4

Copyright Page

pp.:  5 – 8

Contents

pp.:  8 – 10

Reproducing kernels and interpolation of holomorphic functions

pp.:  34 – 56

Metric projections of c onto closed vector sublattices

pp.:  56 – 66

A new theory of generalized functions

pp.:  66 – 76

The second dual of a JB* triple system

pp.:  76 – 80

Holomorphic approximation in the theory of Cauchy-Riemann functions

pp.:  80 – 92

Approximation with subspaces of finite codimension

pp.:  92 – 104

Microhyperbolic analytic functions

pp.:  104 – 118

On a topological method for the analysis of the asymptotic behavior of dynamical systems and processes

pp.:  118 – 138

On convolution operators in spaces of entire functions of a given type and order

pp.:  138 – 182

Normal solvability in duals of LF-spaces

pp.:  182 – 214

A Hahn-Banach extension theorem for some holomorphic functions

pp.:  214 – 230

A glance at holomorphic factorization and uniform holomorphy

pp.:  230 – 256

Classification of (LF)-spaces by some Baire-like covering properties

pp.:  256 – 270

Nonarchimedean gDF-spaces and continuous functions

pp.:  270 – 282

Pseudo-convexity, u-convexity and domains of u-holomorphy

pp.:  282 – 290

The proof of the inversion mapping theorem in a Banach scale

pp.:  290 – 296

On certain metrizable locally convex spaces

pp.:  296 – 304

Index

pp.:  304 – 308

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