7 edition of **Number theory in science and communication** found in the catalog.

- 264 Want to read
- 36 Currently reading

Published
**1986** by Springer-Verlag in Berlin, New York .

Written in

- Number theory.

**Edition Notes**

Statement | M.R. Schroeder. |

Series | Springer series in information sciences ;, 7 |

Classifications | |
---|---|

LC Classifications | QA241 .S318 1986 |

The Physical Object | |

Pagination | xix, 374 p. : |

Number of Pages | 374 |

ID Numbers | |

Open Library | OL2536428M |

ISBN 10 | 0387158006 |

LC Control Number | 85017260 |

This book is based on the AMS Short Course, The Unreasonable Effectiveness of Number Theory, held in Orono, Maine, in August This Short Course provided some views into the great breadth of applications of number theory outside cryptology and highlighted the power and applicability of number-theoretic ideas. Because number theory is one of the most accessible . of Theory of Human Caring and Unitary Caring Science. Visit ] Evolution of Jean Watson’s Carative Factors® to Caritas Processes® CF & CP # 10 Carative Factors® (Watson, , ) 10 Caritas Processes ® (Developed by Watson, and expanded in —see references.) In the Caritas Processes wereFile Size: KB. With the appearance of big data, open data, and particularly research data curation on many libraries' radar screens, data service has become a critically important topic for academic libraries. Drawing on the expertise of a diverse community of practitioners, this collection of case studies, original research, survey chapters, and theoretical explorations presents a. Sheila Steinberg was an Associate Professor in the Department of Communication Science at the University of South Africa, where she lectured for 14 years. She specialises in communication theory, the teaching and learning of communication and communication skills, and is one of the pioneering local authors in the field.4/5.

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Number Theory in Science and Communication is rewarding to browse, or as a jumping-off point for further research. It would be a good source of student projects in an undergraduate discrete mathematics or number theory course.” (Ursula Whitcher, The Mathematical Association of America, March, )Cited by: Number Theory in Science and Communication is rewarding to browse, or as a jumping-off point for further research.

It would be a good source of student projects in an undergraduate discrete mathematics or number theory course.” (Ursula Whitcher, The Mathematical Association of America, March, )Brand: Springer-Verlag Berlin Heidelberg.

Number Theory in Science and Communication is an introduction for book stresses intuitive understanding rather than abstract theory and highlights important Number theory in science and communication book such as continued fractions, the golden ratio, Number theory in science and communication book residues and Chinese remainders, trapdoor functions, pseudoprimes and primituve Number theory in science and communication book Springer-Verlag Berlin Heidelberg.

Number Theory in Science and Communication is an introduction for non-mathematicians. The book stresses intuitive understanding rather than abstract theory and highlights important concepts such as continued fractions, the golden ratio, quadratic residues and Chinese remainders, trapdoor functions, pseudoprimes and primitive elements/5.

Number Theory in Science and Communication is an introduction for book stresses intuitive understanding rather than abstract theory and highlights Number theory in science and communication book concepts such as continued fractions, the golden ratio, quadratic residues and Chinese remainders, trapdoor functions, pseudoprimes and primituve elements.

Number theory in science and communication: with applications in cryptography, physics, digital information, computing, and self-similarity Manfred Schroeder (auth.) "Number Theory in Science and Communication" is a well-known introduction for non-mathematicians to this fascinating and useful branch of applied mathematics.

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"Number Theory in Science and Communication" is a well-known introduction for non-mathematicians to this fascinating Number theory in science and communication book useful branch of applied mathematics.

It stresses intuitive understanding rather than abstract theory and highlights important concepts such as continued fractions, the golden ratio, quadratic residues and Chinese remainders.

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