Results 71 to 80 of about 57,503 (225)
Permutation polynomials and complete permutation polynomials over $\mathbb{F}_{q^{3}}$
, 2018 31 ...
Wang, Yanping +3 more
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Permutation Polynomial Interleaved Zadoff-Chu Sequences [PDF]
, 2023 Fredrik Berggren, Branislav M. Popović
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Journal of High Energy Physics, 2017 Counting formulae for general primary fields in free four dimensional conformal field theories of scalars, vectors and matrices are derived. These are specialised to count primaries which obey extremality conditions defined in terms of the dimensions and
Robert de Mello Koch +3 more
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Pair-wise key establishment for wireless sensor networks based on fully homomorphic encryption
Tongxin xuebao, 2012 An attack on the permutation-based multi-polynomial scheme exposed in the paper of Guo was proposed.The scheme couldn’t frustrate the large-scale node capture attack was proved.A pair-wise key establishment scheme was proposed by introducing homomorphic ...
Yong ZHANG +3 more
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On the difference between permutation polynomials
Finite Fields and Their Applications, 2018 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Nurdagül Anbar +5 more
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D-dimensional modular assembly of higher-derivative four-point contact amplitudes involving fermions
Journal of High Energy PhysicsWe present a novel robust framework for systematically constructing D-dimensional four-point higher-derivative contact amplitudes. Our modular block (“LEGO”-like) approach builds amplitudes directly from manifestly gauge-invariant kinematic blocks, color-
John Joseph M. Carrasco +3 more
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, 2014 In this paper we examine the sorting operator $T(LnR)=T(R)T(L)n$. Applying this operator to a permutation is equivalent to passing the permutation reversed through a stack. We prove theorems that characterise $t$-revstack sortability in terms of patterns
Dukes, Mark
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On a Problem Concerning Permutation Polynomials [PDF]
Transactions of the American Mathematical Society, 1987 If R is the ring of integers in the algebraic number field K and f is a polynomial over R, then f is said to be a permutation polynomial modulo an ideal I (p. p. mod I) of R if the mapping induced on the residue class ring R/I is bijective. Let \(S_ 1(f)\) be the set of nonzero prime ideals P such that f is a p. p. mod P but not mod \(P^ 2\), and let \(
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On Volumes of Permutation Polytopes
, 2011 This paper focuses on determining the volumes of permutation polytopes associated to cyclic groups, dihedral groups, groups of automorphisms of tree graphs, and Frobenius groups. We do this through the use of triangulations and the calculation of Ehrhart
Burggraf, Katherine +2 more
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The differential properties of certain permutation polynomials over finite fields [PDF]
, 2023 Kirpa Garg +2 more
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