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Published **1932**
by University Press in Cambridge .

Written in English

- Functions

Classifications | |
---|---|

LC Classifications | QA331 B485 |

The Physical Object | |

Pagination | 180p. |

Number of Pages | 180 |

ID Numbers | |

Open Library | OL17356941M |

The Bibliographical Notes at the end of almost every chapter have been added to in this Second Edition. Completely new is [Chapter II.3], which is devoted to a relatively new class of almost periodic functions: random functions almost periodic in : Hardcover. Starting with a discussion of periodic functions, this exposition advances to the almost periodic case, an area of study that was suggested to author Harald Bohr by questions about which functions could be represented by a Dirichlet series. An appendix covers the almost periodic functions of a complex variable. Bohr's groundbreaking work influenced many later mathematicians who extended his. The heart of the book, his exploration of the theory of almost periodic functions, is supplemented by two appendixes that cover generalizations of almost periodic functions and almost periodic functions of a complete variable. Table of Contents. Part 1 Purely Periodic Functions and Their Fourier Series Part 2 The theory of Almost Periodic Functions. Almost Periodic Functions by A. S. Besicovitch and a great selection of related books, art and collectibles available now at

The approximation theorem; 4 Almost periodic functions in the Muckenhoupt sense and in the Stepanov sense; 5 Weakly almost periodic functions. The primitive of an almost periodic function; Bibliographical notes Almost Periodic Functions on Groups: 1 Elementary properties of almost periodic functions on . Additional Physical Format: Online version: Corduneanu, C. Almost periodic functions. New York, Interscience Publishers [] (OCoLC) Material Type. The Bibliographical Notes at the end of almost every chapter have been added to in this Second Edition. Completely new is [Chapter II.3], which is devoted to a relatively new class of almost periodic functions: random functions almost periodic in probability. Permanence and Almost Periodic Solutions of a Discrete Ratio-Dependent Leslie System with Time Delays and Feedback Controls Yu, Gang and Lu, Hongying, Abstract and Applied Analysis, ; The constructive mathematics of A. A. Markov: some reflections Kushner, B. A., Modern Logic, ; Robust Almost Periodic Dynamics for Interval Neural Networks with Mixed Time-Varying Delays and Cited by: 4.

The theory of almost periodic functions was first developed by the Danish mathematician H. Bohr during Then Bohr's work was substantially extended by S. Bochner, H. Weyl, A. Besicovitch, J. Favard, J. von Neumann, V. V. Stepanov, N. N. Bogolyubov, and oth ers. Generalization of the. Motivated by questions about which functions could be represented by Dirichlet series, Harald Bohr founded the theory of almost periodic functions in the s. This beautiful exposition begins with a discussion of periodic functions before addressing the almost periodic case. An appendix discusses almost periodic functions of a complex variable.4/5(1). Almost periodic functions occur frequently as a result of sampling a continuous-time periodic function and the functional dependence on two or more purely periodic functions with incommensurate Author: Constantin Corduneanu. Almost-Periodic Functions and Functional Equations. Authors (view affiliations) Luigi Amerio; Giovanni Prouse; Book. Search within book. Front Matter. Pages i-viii. PDF. Theory of Almost-Periodic Functions. Front Matter. Pages PDF. Almost-Periodic Functions in Banach Spaces. Luigi Amerio, Giovanni Prouse.

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