Finding "The Algorithm for Calculating Integrals" at ICSC 1990

In summary: Thanks. This is the version I have. It is not clear enough. For example, see the relation between K_v(.) and the Meijer's function eq. 14.I need another version if it is available.RegardsIn summary, the conversation is about a person looking for a paper titled "The algorithm for calculating integrals of hypergeometric type functions and its realization in REDUCE system" published in the International Conference on Symbolic and Algebraic Computation archive in 1990. The authors are V. S. Adamchik and O. I. Marichev from Byelorussian University. The person has a copy of the paper but it is not clear enough and they are looking for a more recent version.
  • #1
EngWiPy
1,368
61
Hello,

I am looking for this paper:

The algorithm for calculating integrals of hypergeometric type functions and its realization in REDUCE system

International Conference on Symbolic and Algebraic Computation archive
Proceedings of the international symposium on Symbolic and algebraic computation table of contents

Tokyo, Japan
Pages: 212 - 224
Year of Publication: 1990
ISBN:0-201-54892-5
Authors V. S. Adamchik Byelorussian University, Minsk, USSR
O. I. Marichev Byelorussian University, Minsk, USSR

Thanks in advance
 
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  • #3
sjb-2812 said:
http://tinyurl.com/2cjcbvt seems to give useful links

You do not understand. I have a copy of it but it is not clear, and I need a more recent copy so I can read and use it correctly.

Regards
 
  • #4
S_David said:
You do not understand. I have a copy of it but it is not clear, and I need a more recent copy so I can read and use it correctly.

Regards

I found this rather quickly following the links suggested. Is this what you need ?

http://www.cs.cmu.edu/~adamchik/articles/integr/Issac90.pdf
 
  • #5
DrRocket said:
I found this rather quickly following the links suggested. Is this what you need ?

http://www.cs.cmu.edu/~adamchik/articles/integr/Issac90.pdf

Thanks. This is the version I have. It is not clear enough. For example, see the relation between [tex]K_v(.)[/tex] and the Meijer's function eq. 14.

I need another version if it is available.

Regards
 

FAQ: Finding "The Algorithm for Calculating Integrals" at ICSC 1990

What is "The Algorithm for Calculating Integrals" and why is it important?

The Algorithm for Calculating Integrals is a mathematical formula or set of instructions used to find the exact value of a definite integral. It is important because it allows us to solve many real-world problems involving rate of change, area under a curve, and other important concepts in mathematics and science.

What happened at the ICSC 1990 conference regarding the search for "The Algorithm for Calculating Integrals"?

At the ICSC 1990 conference, a group of scientists and mathematicians presented their research and findings on "The Algorithm for Calculating Integrals". They proposed a new and improved algorithm that could accurately calculate integrals for a wider range of functions than previous algorithms.

How does "The Algorithm for Calculating Integrals" work?

The exact workings of "The Algorithm for Calculating Integrals" are complex and involve advanced mathematical concepts such as calculus and numerical analysis. In simplified terms, the algorithm breaks down the integral into smaller, simpler parts and calculates the value of each part, then combines them to find the overall integral value.

What are the practical applications of "The Algorithm for Calculating Integrals"?

There are many practical applications of "The Algorithm for Calculating Integrals" in various fields such as physics, engineering, economics, and more. It can be used to solve problems involving optimization, probability, and finding areas or volumes of irregular shapes.

Is "The Algorithm for Calculating Integrals" a complete and definitive solution?

No, "The Algorithm for Calculating Integrals" is not a complete and definitive solution. While it is a highly accurate and efficient algorithm, there may still be some functions or integrals that it cannot solve. It is an ongoing area of research and development to find even better algorithms for calculating integrals.

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