منابع مشابه
Omega and PIv Polynomial in Dyck Graph-like Z(8)-Unit Networks
Design of crystal-like lattices can be achieved by using some net operations. Hypothetical networks, thus obtained, can be characterized in their topology by various counting polynomials and topological indices derived from them. The networks herein presented are related to the Dyck graph and described in terms of Omega polynomial and PIv polynomials.
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متن کاملFeistel Networks: Indifferentiability at 8 Rounds
We prove that a balanced 8-round Feistel network is indifferentiable from a random permutation. This result comes on the heels of (and is part of the same body of work as) a 10-round indifferentiability result for Feistel network recently announced by the same team of authors [10]. The current 8-round simulator achieves similar security, query complexity and runtime as the 10-round simulator an...
متن کاملIndifferentiability of 8-Round Feistel Networks
We prove that a balanced 8-round Feistel network is indifferentiable from a random permutation, improving on previous 10-round results by Dachman-Soled et al. and Dai et al. Our simulator achieves securityO(q/2), similarly to the security of Dai et al. For further comparison, Dachman-Soled et al. achieve security O(q/2), while the original 14-round simulator of Holenstein et al. achieves securi...
متن کاملomega and piv polynomial in dyck graph-like z(8)-unit networks
design of crystal-like lattices can be achieved by using some net operations. hypothetical networks, thus obtained, can be characterized in their topology by various counting polynomials and topological indices derived from them. the networks herein presented are related to the dyck graph and described in terms of omega polynomial and piv polynomials.
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ژورنال
عنوان ژورنال: Excursions Journal
سال: 2020
ISSN: 2044-4095,2055-494X
DOI: 10.20919/exs.10.2020.306