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Handbook of Mathematical Functions: with Formulas, Graphs, and Mathematical Tables (Dover Books on Mathematics) Paperback – June 1, 1965

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Product Details

  • Series: Dover Books on Mathematics
  • Paperback: 1046 pages
  • Publisher: Dover Publications; 0009-Revised edition (June 1, 1965)
  • Language: English
  • ISBN-10: 0486612724
  • ISBN-13: 978-0486612720
  • Product Dimensions: 10.4 x 8.1 x 1.4 inches
  • Shipping Weight: 3.4 pounds (View shipping rates and policies)
  • Average Customer Review: 4.8 out of 5 stars  See all reviews (29 customer reviews)
  • Amazon Best Sellers Rank: #378,930 in Books (See Top 100 in Books)

Customer Reviews

Most Helpful Customer Reviews

115 of 121 people found the following review helpful By Victor A. Vyssotsky on August 4, 2001
Format: Paperback
This book, originally published in 1964 by the National Bureau of Standards, is the result of a project started in 1954. It provides information on most of the functions then widely used in numerical computation in engineering and the physical sciences, including many formulas, and numerical tables of values for most of the functions.
In 2001 it has two drawbacks. First, because algorithms for computing numerical values of mathematically functions have improved dramatically over the 37 years since this work was published, you will not find suitable algorithms for computing values of the various functions discussed. To write a program for a computer or programmable calculator to produce values of any of these functions, you should use algorithms obtained from more modern works.
Second, and for much the same reason, you should not assume that all the numerical values given in all the tables are completely accurate; in 1964 calculations of some of these values with then-known algorithms pushed the state of the art to the limit. For example, in Table 7.3, "Complementary Error Function", two of the values attributed to a 1951 table by O. Emersleben are slightly incorrect in the last digit tabulated. This is not a criticism of this book, or of Emersleben; accurate calculation of values of the complementary error function for large arguments is tricky, and I have found similar errors in tables compiled more recently. However, good algorithms are now known, and should be used by anyone who desires reliable values.
These days I find this book still useful for refreshing my memory on various of the many formulas it contains, but for numerical values I prefer to rely on more recent sources, or on programs that derive values using the better algorithms known these days.
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37 of 40 people found the following review helpful By Edward M. Measure on May 25, 2004
Format: Paperback
I probably would never have gotten my PhD without this book, and it is a stupendous classic. Nowdays, though, my first resort is always Maple or Mathematica, with their manifold capabilities. I still find it useful for trying to understand what those programs are doing by way of simplification (or, more commonly, not doing). Eventually Maple and Mathematica will figure out that they need to couple a powerful explanatory capability to their marvelous algorithms, and this book will become truly obsolete - but that date is not yet here as of 2004.
Four stars only because it has been partly overcome by history. 5 Plus for its historical importance.
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20 of 20 people found the following review helpful By A Customer on September 23, 1997
Format: Paperback
A & S's Handbook of Mathematical Functions is an absolute must have for any lover of mathematics. The explanations are top rate. With the abilities of computers to tabulate numbers rapidly, the value of the tables is questionable. But the mathematical coverage is absolutely without equal. Any function you can think of, and some that you probably can't are covered in steamy, lurid detail. The paperback is such a great value that it makes me whinge to imagine that any lover of mathematics could possibly pass it by.
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16 of 17 people found the following review helpful By Carlos Eduardo Foltran on June 27, 2001
Format: Paperback
This book is a compendious of mathematical tables, formulas and graphics. It contains a very complete table of analytical integrals, differential equations and numerical series. Furthermore there are tables of trigonometric and hyperbolic functions, tables for numerical integration, rules for differentiation and integration and techniques for point interpolation and function approximation. There is a whole section for mathematical and physical constants as fractions and powers of Pi, e and prime numbers. Statistics are also discussed by presenting combinatorial analysis and probability functions. In its more than 1000 pages, almost all mathematical areas are treated. Every time you need same mathematical relation or information you will find it on this book. If you work with mathematical research or numerical computing you must have this book.
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10 of 10 people found the following review helpful By rnovy@kepnet.com on November 15, 1997
Format: Paperback
This book is a good overall summary of orthogonal functions. I did find it to be somewhat incomplete for prolate spheroidal wave functions, having to refer to the book from which they took their information. Overall, this book is a must-have for any physicist or mathematician. You can't beat the information per dollar density.
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19 of 22 people found the following review helpful By A Customer on December 17, 1999
Format: Paperback
Certainly A&S is one of the very few books that have marked history for having become a standard reference text for functions. And with merit. I'd like to point out however the fact that there are certain drawbacks to its format: if You have to find out a specific property of a function You have to inspect every single bit of info You have at your disposal through the book; for example if You're looking for a property that is a particular case of a more general one You have first to identify the more general one, and this is certainly a difficult thing. Also another drawback is that functions with more than one parameter are not classified according to the value of the parameters themselves; You have to try to figure out the behaviour by yourself. Another bad thing is that not all the functions are graphed (example: Whittaker W and M). In any case, with its so large extent of covered topics, it is still the most valuable book of functions; for more specific or strange and particular subtopics or unusual properties You have to check the original texts where A&S took info from.
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Handbook of Mathematical Functions: with Formulas, Graphs, and Mathematical Tables (Dover Books on Mathematics)
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