This book covers classic coding methods such as Caesar, substitution, Vigenà re, and multiplicative ciphers as well as the modern RSA.The accompanying workbook provides students with problems related to each section to help them master the concepts introduced throughout the book.
This book covers classic coding methods such as Caesar, substitution, Vigenà re, and multiplicative ciphers as well as the modern RSA.The accompanying workbook provides students with problems related to each section to help them master the concepts introduced throughout the book.
Janet Beissinger is a research assistant professor at the University of Illinois, Chicago's Institute for Mathematics and Science Education. She helped develop the widely used Math Trailblazers curriculum for grades K-5. Vera Pless, also a professor at UIC, is the author of Introduction to Coding Theory and has published over 100 papers.
Inhaltsangabe
Introduction to Cryptography. Caesar Ciphers. Sending Messages with Numbers. Breaking Caesar Ciphers. Substitution Ciphers. Keyword Ciphers. Letter Frequencies. Breaking Substitution Ciphers. Vigenère Ciphers. Combining Caesar Ciphers. Cracking Vigenère Ciphers When You Know the Key Length. Factoring. Using Common Factors to Crack Vigenère Ciphers. Modular (Clock) Arithmetic. Introduction to Modular Arithmetic. Applications of Modular Arithmetic. Multiplicative and Affine Ciphers. Multiplicative Ciphers. Using Inverses to Decrypt. Affine Ciphers. Math for Modern Cryptography. Finding Prime Numbers. Raising to Powers. Public Key Cryptography. The RSA Cryptosystem. Revisiting Inverses in Modular Arithmetic. Sending RSA Messages.
Introduction to Cryptography. Caesar Ciphers. Sending Messages with Numbers. Breaking Caesar Ciphers. Substitution Ciphers. Keyword Ciphers. Letter Frequencies. Breaking Substitution Ciphers. Vigenère Ciphers. Combining Caesar Ciphers. Cracking Vigenère Ciphers When You Know the Key Length. Factoring. Using Common Factors to Crack Vigenère Ciphers. Modular (Clock) Arithmetic. Introduction to Modular Arithmetic. Applications of Modular Arithmetic. Multiplicative and Affine Ciphers. Multiplicative Ciphers. Using Inverses to Decrypt. Affine Ciphers. Math for Modern Cryptography. Finding Prime Numbers. Raising to Powers. Public Key Cryptography. The RSA Cryptosystem. Revisiting Inverses in Modular Arithmetic. Sending RSA Messages.
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