Tables of Generalized Airy Functions for the Asymptotic Solution of the Differential Equations
โ Scribed by L. N. Nosova and S. A. Tumarkin (Auth.)
- Publisher
- Elsevier Ltd
- Year
- 1965
- Tongue
- English
- Leaves
- 116
- Category
- Library
No coin nor oath required. For personal study only.
โฆ Table of Contents
Content:
Front Matter, Page iii
Copyright, Page iv
FOREWORD, Page vii
1 - INTRODUCTION, Pages ix-x
2 - SOME PROPERTIES OF THE TABULATED FUNCTIONS, Pages xi-xv
3 - ARRANGEMENT AND COMPUTATION OF THE TABLES, AND METHODS FOR THEIR USE, Pages xvi-xix
4 - APPLICATION OF THE FUNCTIONS en(t) AND TO THE ASYMPTOTIC SOLUTION OF DIFFERENTIAL EQUATIONS, Pages xx-xxvi
5 - AN EXAMPLE OF THE ASYMPTOTIC SOLUTION OF A DIFFERENTIAL EQUATION, Page xxvii
6 - USE OF THE TABLES IN CONNECTION WITH TOROIDAL SHELLS AND IN SOLVING OTHER PROBLEMS, Pages xxviii-xxxi
REFERENCES, Pages xxxiii-xxxiv
TABLE I - THE FUNCTIONS en (t) FOR t = is AND THEIR DERIVATIVES WITH RESPECT TO s; , Pages 1-37
TABLE II - THE FUNCTIONS e0(t), e1(t), e2(t) AND THEIR DERIVATIVES FOR REAL t;, Pages 39-61
TABLE III - THE FUNCTIONS e0(t), e1(t), e2(t) AND THEIR DERIVATIVES FOR REAL t; , Pages 63-85
TABLE IV - THE AIRY FUNCTIONS h1(t), and h2(t) FOR t = is AND THEIR DERIVATIVES hโฒ1 and hโฒ2 WITH RESPECT TO s; , Pages 87-89
VOLUMES IN THE MATHEMATICAL TABLES SERIES, Pages ibc1-ibc2
๐ SIMILAR VOLUMES
This book addresses the nedd for investigation of functional differential equations with discontinuous delays. Such equations provide a mathematical model for a physical or biological system in which the rate of change of the system depends upon its past history. Work is described that has been done
The question of the presence of various asymptotic properties of the solutions of ordinary differential equations arises when solving various practical problems. The investigation of these questions is still more important for impulsive differential equations which have a wider field of application
The question of the presence of various asymptotic properties of the solutions of ordinary differential equations arises when solving various practical problems. The investigation of these questions is still more important for impulsive differential equations which have a wider field of application