The Feistel cipher is a symmetric block cipher encryption framework which is the basis of many modern day encryption algorithms. In this coursework you will implement a Feistel cipher system as a hardware component and as a software implementation. In a Feistel cipher the plaintext, P, to be encrypted is split into two equal size parts Lo and Ro such that P = L,Ro- A function F is applied to one half of the plaintext, combined with a key, and the result is XOR'd with the other half of the plaintext. Feistel ciphers often employ multiple rounds of this scheme. In general the scheme works as follows, for all i =0, . ..,n, L+1 = R, R+1 = L, © F(R,, K,) To decrypt an encrypted message using this cipher we can apply the same procedure in reverse. For i = n, n –1, . ,0, R, = L,+1 L, = R,-1 © F(L+1, K.) For this coursework we are interested in the 16-bit Feistel cipher which uses 4 rounds. The function F(A, B) = A€B. The keys are derived from a single 8-bit key Ko such that, Ko = b,bgb;b,b3b2b, bo K1 = bøbzbab3b2b,bob- K2 = b;b,b3b>b,bob-bs K3 = b,bzb2b,bobrbebs
The Feistel cipher is a symmetric block cipher encryption framework which is the basis of many modern day encryption algorithms. In this coursework you will implement a Feistel cipher system as a hardware component and as a software implementation. In a Feistel cipher the plaintext, P, to be encrypted is split into two equal size parts Lo and Ro such that P = L,Ro- A function F is applied to one half of the plaintext, combined with a key, and the result is XOR'd with the other half of the plaintext. Feistel ciphers often employ multiple rounds of this scheme. In general the scheme works as follows, for all i =0, . ..,n, L+1 = R, R+1 = L, © F(R,, K,) To decrypt an encrypted message using this cipher we can apply the same procedure in reverse. For i = n, n –1, . ,0, R, = L,+1 L, = R,-1 © F(L+1, K.) For this coursework we are interested in the 16-bit Feistel cipher which uses 4 rounds. The function F(A, B) = A€B. The keys are derived from a single 8-bit key Ko such that, Ko = b,bgb;b,b3b2b, bo K1 = bøbzbab3b2b,bob- K2 = b;b,b3b>b,bob-bs K3 = b,bzb2b,bobrbebs
Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
Problem 1PE
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