Results 161 to 170 of about 1,394 (186)
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Efficient Strongly Universal and Optimally Universal Hashing

1999
New hash families are analyzed, mainly consisting of the hash functions ha,b : {0,..., u - 1} → {0,..., r - 1}, x → ((ax + b) mod(kr)) div k. Universal classes of such functions have already been investigated in [5, 6], and used in severail applications, e.g. [3,9].
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A caution on universal classes of hash functions

Information Processing Letters, 1991
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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A new universal class of hash functions and dynamic hashing in real time

2005
The paper presents a new universal class of hash functions which have many desirable features of random functions, but can be (probabilistically) constructed using sublinear time and space, and can be evaluated in constant time.
Martin Dietzfelbinger   +1 more
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On the Universal Hash Functions in Luby-Rackoff Cipher

2003
It is known that a super-pseudorandom permutation on 2n bits can be obtained from a random function f on n bits and two bisymmetric and AXU hash functions h1 and h2 on n bits. It has a Feistel type structure which is usually denoted by φ(h1, f, f, h2).
Tetsu Iwata, Kaoru Kurosawa
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Universal classes of hash functions (Extended Abstract)

Proceedings of the ninth annual ACM symposium on Theory of computing - STOC '77, 1977
This paper gives an input independent average linear time algorithm for storage and retrieval on keys. The algorithm makes a random choice of hash function from a suitable class of hash functions. Given any sequence of inputs the expected time (averaging over all functions in the class) to store and retrieve elements is linear in the length of the ...
Larry Carter, Mark N. Wegman
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A new multi-linear universal hash family

Designs, Codes and Cryptography, 2012
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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On the program size of perfect and universal hash functions

23rd Annual Symposium on Foundations of Computer Science (sfcs 1982), 1982
We address the question of program size of of perfect and universal hash functions. We prove matching upper and lower bounds (up to constant factors) on program size. Furthermore, we show that minimum or nearly minimum size programs can be found efficiently.
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Regular and almost universal hashing: an efficient implementation

Software - Practice and Experience, 2017
Daniel Lemire
exaly  

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