By Dakshina Ranjan Kisku; Phalguni Gupta; Jamuna Kanta Sing

ISBN-10: 143988157X

ISBN-13: 9781439881576

ISBN-10: 143988160X

ISBN-13: 9781439881606

ISBN-10: 1466582421

ISBN-13: 9781466582422

''Preface the individuality of the physiological and behavioral features of humans is used to facilitate the identity or verification technique, and it usually leads to right class. although, the certain evidences got from someone don't warrantly a a hundred% matching to be played to the biometric features reminiscent of one other topic, even after contemplating allRead more...

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**Extra resources for Anonymous Communication Networks: Protecting Privacy on the Web**

**Sample text**

N are sorted to m c0,i = (a0,i , b0,i ) for i = 1, 2, . . , n, so that a0,i + j=1 vj,i mod p increases as i increases. 7 for the details of the grouping where k = 3). 1. Grouping • Under this grouping mechanism, diffusion of the mix network increases server after server. After the j th server’s shuffling, a complete mixing is realized for every k j successive inputs, which is called a shuffling range. In other words, the wth shuffling range in the inputs is mixed to the wth shuffling range in the outputs where any input in the wth shuffling range may be shuffled to any output in the wth shuffling range with a uniform probability distribution.

Namely, when A¯1 happens, ni=1 (ci /c′ π−1 (i) )ti is an N th residue with a probability larger than 2−L . So, according to Lemma 3, when A¯1 happens ci /c′ π−1 (i) is an N th residue for i = 1, 2, . . , n, and thus D(c′1 ), D(c′2 ), . . , D(c′n ) is a permutation of D(c1 ), D(c2 ), . . , D(cn ), which is a contradiction. P (A2 /A¯1 ) ≤ 2−L must be true to avoid the contradiction. 2) is proved using a standard proof of knowl′ edge of root [53], P (A3 /A¯1 ∧ A2 ) = 1 and P (A3 /A¯2 ) < 2−L where L′ is the bit length of the challenge in the proof of knowledge of root.

D(c′n ) is a permutation of D(c1 ), D(c2 ), . . , D(cn ), which is a contradiction. So P (A2 /A¯1 ) ≤ 2−L must be true to avoid the contradiction. 2) is proved using a standard Chaum-Pedersen proof of equality of discrete logarithms [27], ′ P (A3 /A¯1 ∧ A2 ) = 1 and P (A3 /A¯2 ) < 2−L where L′ is the bit length of the challenge in the Chaum-Pedersen proof of equality of logarithms. 2 SMN Employing Additive Homomorphic Encryption Algorithm Let’s recall the parameter setting of Paillier encryption in mix networks.

### Anonymous Communication Networks: Protecting Privacy on the Web by Dakshina Ranjan Kisku; Phalguni Gupta; Jamuna Kanta Sing

by Edward

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