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Feistel Cipher Structure
Network Security
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Feistel Cipher Structure
Objectives of the Topic After completing this topic, a student will be able to explain structure of Feistel Cipher.
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Feistel Cipher Structure
Figures and material in this topic have been adapted from “Network Security Essentials: Applications and Standards”, 2014, by William Stallings.
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Feistel Cipher Structure
Many symmetric block encryption algorithms have a structure, which was first described by Horst Feistel of IBM in 1973.
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Feistel Cipher Structure
Feistel Encryption The inputs to the encryption algorithm are a plaintext block of length 2w bits and a key K. The plaintext block is divided into two halves, LE0 and RE0.
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Feistel Cipher Structure
The two halves of the data pass through n rounds of processing and then combine to produce the ciphertext block.
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Feistel Cipher Structure
Each round i has as inputs LEi -1 and REi -1 derived from the previous round, as well as a subkey Ki derived from the overall K.
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Feistel Cipher Structure
In general, the subkeys Ki are different from K and from each other and are generated from the key by a subkey generation algorithm.
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Feistel Cipher Structure
In a given round, a substitution is performed on the left half of the data. Apply a round function F to the right half of the data and then take XOR of the output of that function and the left half of the data.
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Feistel Cipher Structure
The round function has the same general structure for each round but is parameterized by the round subkey Ki. A permutation is then performed to interchange the two halves of the data.
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Feistel Cipher Structure
Feistel Encryption 16 rounds
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Feistel Cipher Structure
Feistel Decryption Use the ciphertext as input to the algorithm, but use the subkeys Ki in reverse order. That is, use Kn in the first round, Kn-1 in the second round, and so on until K1 is used in the last round.
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Feistel Cipher Structure
Feistel Decryption
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Feistel Cipher Structure
Encryption Decryption
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Feistel Cipher Structure
Feistel Cipher Design Features: Block size: Larger block sizes mean greater security (all other things being equal) but reduced encryption/decryption speed.
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Feistel Cipher Structure
Key size: Larger key size means greater security but may decrease encryption/decryption speed.
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Feistel Cipher Structure
Number of rounds: The essence of a symmetric block cipher is that a single round offers inadequate security but that multiple rounds offer increasing security.
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Feistel Cipher Structure
Subkey generation algorithm: Greater complexity in this algorithm should lead to greater difficulty of cryptanalysis. Round function: Greater complexity generally means greater resistance to cryptanalysis.
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Feistel Cipher Structure
Fast software Algorithms: Encryption is embedded in applications or utility functions in such a way as to preclude a hardware implementation. Thus, speed of execution of the algorithm becomes a concern.
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Feistel Cipher Structure
Ease of analysis: If the algorithm can be concisely and clearly explained, it is easier to analyze that algorithm for cryptanalytic vulnerabilities and develop a higher level of assurance as to its strength. End
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