Nontrivial Practical Algorithms
Part 2
(Sprache: Englisch)
One of the most used in practice is the task for computation of greatest common divisor. In nowadays we give a new treatment of this scientific branch. From historical sources it is known that Greek mathematician Euclid describes such iteration process. His...
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One of the most used in practice is the task for computation of greatest common divisor. In nowadays we give a new treatment of this scientific branch. From historical sources it is known that Greek mathematician Euclid describes such iteration process. His original description uses arithmetic operation 'difference'. Many years later when numerical methods and especially computers are developed Knuth gives a computer algorithm to calculate greatest common divisor with the help of 'remainder' operation. The faster algorithms can be received by combining two approaches - for example such are: least absolute remainder algorithm, Stein' algorithm, Harris' algorithm, and Tembhurne-Sathe' algorithm. Our research show that the best computational results are received by presented in this book new realizations of: the least absolute remainder algorithm for regular integers and Tembhurne-Sathe algorithm for long integers.
Autoren-Porträt von Anton Iliev, Nikolay Kyurkchiev, Asen Rahnev
Iliev, AntonThe authors are Professors in University of Plovdiv Paisii Hilendarski, Faculty of Mathematics and Informatics, Department of Computer Technology. Up to now, they have more than 600 papers and 12 monographs in the field of Information Modeling, Distributed Systems, Software Reliability, Algorithms Theory, Numerical Analysis and E-learning.
Bibliographische Angaben
- Autoren: Anton Iliev , Nikolay Kyurkchiev , Asen Rahnev
- 2019, 136 Seiten, Maße: 22 cm, Kartoniert (TB), Englisch
- Verlag: LAP Lambert Academic Publishing
- ISBN-10: 6139456134
- ISBN-13: 9786139456130
Sprache:
Englisch
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