Books to learn integration techniques ?

[Buffu]

Are there books that are solely devoted to solving integrals and different methods in solving them ? I like solving integrals and I want to learn different techniques to solve integrals.

 

[Deneen2000]

Hi Chegg,
Have you seen these two? I hope these are helpful.
Deneen2000

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Handbook of Mathematical Formulas and Integrals [Book]
from Google Play
by Alan Jeffrey · Elsevier Science · Ebook · 410 pages · ISBN 1483295141~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~

https://www.google.com/aclk?sa=l&ai=DChcSEwiDhbqds_XSAhXeiLMKHZWzDU8YABAfGgJxbg&sig=AOD64_0xNOf40Fyc5v0fkVNtS-RwdvPwMg&ctype=5&q=&ved=0ahUKEwiN3Leds_XSAhWFKyYKHVMzCGsQpysI1wE&adurl=
from Google Play
by Andrei D. Polyanin, Alexander V. Manzhirov · CRC Press · Ebook · 1144 pages · ISBN 0203881052

Unparalleled in scope compared to the literature currently available, the Handbook of Integral Equations, Second Edition contains over 2,500 integral equations with solutions as ...

 

[Dragon27]

You might like this one:
https://www.amazon.com/dp/1493912763/?tag=pfamazon01-20
just look at the title!
"Inside Interesting Integrals: A Collection of Sneaky Tricks, Sly Substitutions, and Numerous Other Stupendously Clever, Awesomely Wicked, and Devilishly Seductive Maneuvers for Computing Nearly 200 Perplexing Definite Integrals From Physics, Engineering, and Mathematics (Plus 60 Challenge Problems with Complete, Detailed Solutions)"

 

[Buffu]

You might like this one:
https://www.amazon.com/dp/1493912763/?tag=pfamazon01-20
just look at the title!
"Inside Interesting Integrals: A Collection of Sneaky Tricks, Sly Substitutions, and Numerous Other Stupendously Clever, Awesomely Wicked, and Devilishly Seductive Maneuvers for Computing Nearly 200 Perplexing Definite Integrals From Physics, Engineering, and Mathematics (Plus 60 Challenge Problems with Complete, Detailed Solutions)"

Does it assumes me to know complex analysis ?

 

[Dragon27]

Does it assumes me to know complex analysis ?

Here's an excerpt from the Preface:

For a modern undergraduate math major not to have ever had a course in complex analysis seems to me to be shocking. As an electrical engineering major, 50 years ago, I took complex analysis up through contour integration (from Stanford’s math department) at the start of my junior year using R.V. Churchill’s famous book Complex Variables and Applications. (I still have my beat-up, coffee-stained copy.) I think contour integration is just too beautiful and powerful to be left out of this book but, recognizing that my assumed reader may not have prior knowledge of complex analysis, all the integrals done in this book by contour integration are gathered together in their own chapter at the end of the book. Further, in that chapter I’ve included a ‘crash mini-course’ in the theoretical complex analysis required to understand the technique (assuming only that the reader has already encountered complex numbers and their manipulation).