Introduction to Cryptography with Mathematical Foundations and Computer Implementations

Author:   Alexander Stanoyevitch
Publisher:   Taylor & Francis Inc
Volume:   v. 58
ISBN:  

9781439817636


Pages:   672
Publication Date:   09 August 2010
Format:   Hardback
Availability:   In Print   Availability explained
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Introduction to Cryptography with Mathematical Foundations and Computer Implementations


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Overview

From the exciting history of its development in ancient times to the present day, Introduction to Cryptography with Mathematical Foundations and Computer Implementations provides a focused tour of the central concepts of cryptography. Rather than present an encyclopedic treatment of topics in cryptography, it delineates cryptographic concepts in chronological order, developing the mathematics as needed. Written in an engaging yet rigorous style, each chapter introduces important concepts with clear definitions and theorems. Numerous examples explain key points while figures and tables help illustrate more difficult or subtle concepts. Each chapter is punctuated with ""Exercises for the Reader;"" complete solutions for these are included in an appendix. Carefully crafted exercise sets are also provided at the end of each chapter, and detailed solutions to most odd-numbered exercises can be found in a designated appendix. The computer implementation section at the end of every chapter guides students through the process of writing their own programs. A supporting website provides an extensive set of sample programs as well as downloadable platform-independent applet pages for some core programs and algorithms. As the reliance on cryptography by business, government, and industry continues and new technologies for transferring data become available, cryptography plays a permanent, important role in day-to-day operations. This self-contained sophomore-level text traces the evolution of the field, from its origins through present-day cryptosystems, including public key cryptography and elliptic curve cryptography.

Full Product Details

Author:   Alexander Stanoyevitch
Publisher:   Taylor & Francis Inc
Imprint:   Chapman & Hall/CRC
Volume:   v. 58
Dimensions:   Width: 17.80cm , Height: 3.80cm , Length: 25.40cm
Weight:   1.380kg
ISBN:  

9781439817636


ISBN 10:   1439817634
Pages:   672
Publication Date:   09 August 2010
Audience:   College/higher education ,  Undergraduate
Format:   Hardback
Publisher's Status:   Active
Availability:   In Print   Availability explained
This item will be ordered in for you from one of our suppliers. Upon receipt, we will promptly dispatch it out to you. For in store availability, please contact us.

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Reviews

I perused the structure, the writing, the pedagogical approach/layout: I can recognize a labor of pedagogical love when I see one. Certainly, the colloquial but still rigorous approach makes the concepts accessible, and the worked out solutions for the student, the much-needed and appreciated chapter on finite fields, and the division of problems into theory and programming are sensible. But it is the little thoughtful touches that make the book truly shine: the position of the notation index right on the front cover; the historical excursions as mental relief to keep students' interest peaked; judicious use of accessible examples plus step-by-step worked out math to illustrate concepts; and whitespace in the margin for notes, the text layout with breathing room to offset the inevitable terseness of mathematical cryptology. It is apparent that Prof. Stanoyevitch put a lot of pedagogical and intellectual effort into making a textbook -- a book aimed at students that makes life easier for the instructor. In addition, the book's companion site features short MATLAB m-files and applets for quick demos. The Index of Algorithms is useful. In short, this is a very well done, thoughtful introduction to cryptography. --Daniel Bilar, Department of Computer Science, University of New Orleans, Louisiana, USA


Author Information

Alexander Stanoyevitch is a professor at California State University--Dominguez Hills. He completed his doctorate in mathematical analysis at the University of Michigan, Ann Arbor, and has held academic positions at the University of Hawaii and the University of Guam. Dr. Stanoyevitch has taught many upper-level classes to mathematics and computer science students, has published several articles in leading mathematical journals, and has been an invited speaker at numerous lectures and conferences in the United States, Europe, and Asia. His research interests include areas of both pure and applied mathematics.

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