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Table of integrals, series, and products

by I.S. Gradshteyn, I. M. Ryzhik

Other authors: See the other authors section.

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1622167,376 (4.11)None
The Table of Integrals, Series, and Products is the major reference source for integrals in the English language.It is designed for use by mathematicians, scientists, and professional engineers who need to solve complex mathematical problems.*Completely reset edition of Gradshteyn and Ryzhik reference book*New entries and sections kept in orginal numbering system with an expanded bibliography*Enlargement of material on orthogonal polynomials, theta functions, Laplace and Fourier transform pairs and much more.orthogonal polynomials, theta functions, Laplace and Fourier tr… (more)
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The definitive reference of its kind. Contains a vast number of definite and indefinite integrals, and finite and infinite summations and products. A rather useful reference on special functions, as well. ( )
  josh314 | Sep 27, 2013 |
This book saved my life in quantum mechanics (both undergrad and grad level). Every solvable integral (definite and indefinite) is in this book. My copy is starting to fall apart from overuse and I have to guard it every year when the new crop of grad students comes in because it tends to disappear from my shelf. If you have to solve integrals for class or work, you cannot be without this handbook. ( )
  craigim | May 29, 2008 |
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» Add other authors (13 possible)

Author nameRoleType of authorWork?Status
I.S. Gradshteynprimary authorall editionscalculated
Ryzhik, I. M.main authorall editionsconfirmed
Jeffrey, AlanEditormain authorsome editionsconfirmed
Zwillinger, DanielEditorsecondary authorsome editionsconfirmed
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The Table of Integrals, Series, and Products is the major reference source for integrals in the English language.It is designed for use by mathematicians, scientists, and professional engineers who need to solve complex mathematical problems.*Completely reset edition of Gradshteyn and Ryzhik reference book*New entries and sections kept in orginal numbering system with an expanded bibliography*Enlargement of material on orthogonal polynomials, theta functions, Laplace and Fourier transform pairs and much more.orthogonal polynomials, theta functions, Laplace and Fourier tr

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