Tables of the Bessel-Kelvin Functions
| Author | : Herman H. Lowell |
| Publisher | : |
| Total Pages | : 316 |
| Release | : 1959 |
| Genre | : Bessel functions |
| ISBN | : |
Tables Of Kelvin Functions And Their Derivatives
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Tables of the Bessel-Kelvin Functions Ber, Bei, Ker, Kei, and Their Derivatives for the Argument Range 0(0.01)107.50
| Author | : Herman H. Lowell |
| Publisher | : |
| Total Pages | : 304 |
| Release | : 1959 |
| Genre | : Bessel functions |
| ISBN | : |
Self-checking digital and tabulating equipment was used for calculation of the tables. For ber, bei, ber', and bei', the number of significant figures is either 13 or 14 for the two absolutely larger functions but is generally less for the remaining two. For ker, and so forth, the number of significant figures varies from a minimum of 9 for the absolutely largest function at arguments near 9 to a maximum of 14 elsewhere; 13 or 14 is achieved for all arguments greater than 14. The number of significant figures for the remaining three functions of the second kind is in general less at a given argument than for the absolutely largest function.
Handbook of Mathematical Functions with Formulas, Graphs, and Mathematical Tables
| Author | : Milton Abramowitz |
| Publisher | : |
| Total Pages | : 1078 |
| Release | : 1964 |
| Genre | : Functions |
| ISBN | : |
Handbook of Mathematical Functions
| Author | : Milton Abramowitz |
| Publisher | : Courier Corporation |
| Total Pages | : 1068 |
| Release | : 2012-04-30 |
| Genre | : Mathematics |
| ISBN | : 0486158241 |
A classic resource for working with special functions, standard trig, and exponential logarithmic definitions and extensions, it features 29 sets of tables, some to as high as 20 places.
Special Functions
| Author | : Refaat El Attar |
| Publisher | : Lulu.com |
| Total Pages | : 311 |
| Release | : 2005-12-06 |
| Genre | : Technology & Engineering |
| ISBN | : 0557037638 |
(Hardcover). This book is written to provide an easy to follow study on the subject of Special Functions and Orthogonal Polynomials. It is written in such a way that it can be used as a self study text. Basic knowledge of calculus and differential equations is needed. The book is intended to help students in engineering, physics and applied sciences understand various aspects of Special Functions and Orthogonal Polynomials that very often occur in engineering, physics, mathematics and applied sciences. The book is organized in chapters that are in a sense self contained. Chapter 1 deals with series solutions of Differential Equations. Gamma and Beta functions are studied in Chapter 2 together with other functions that are defined by integrals. Legendre Polynomials and Functions are studied in Chapter 3. Chapters 4 and 5 deal with Hermite, Laguerre and other Orthogonal Polynomials. A detailed treatise of Bessel Function in given in Chapter 6.
