Results 11 to 20 of about 450,524 (264)
Conformally-regulated direct integration of the two-loop heptagon remainder
We reproduce the two-loop seven-point remainder function in planar, maximally supersymmetric Yang-Mills theory by direct integration of conformally-regulated chiral integrands.
Jacob L. Bourjaily +2 more
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Chaotification of One-Dimensional Maps Based on Remainder Operator Addition
In this work, a chaotification technique is proposed that can be used to enhance the complexity of any one-dimensional map by adding the remainder operator to it. It is shown that by an appropriate parameter choice, the resulting map can achieve a higher
Lazaros Moysis +3 more
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Some Tauberian Remainder Theorems for Holder Summability
In this paper, we prove some Tauberian remainder theorems that generalize the results given by Meronen and Tammeraid [Math. Model. Anal., 18(1):97– 102, 2013] for Holder summability method using the notion of the general control modulo of the oscillatory
Umit Totur, Muhammet Ali Okur
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“Everything Must Leave Some Kind of Mark”: An Agambenian Reading of Tom McCarthy’s Remainder
The concept of “remnant” or “remainder” holds a special place in Giorgio Agamben’s philosophy. Across his discussions of language/law, bios/zoe, and potentiality/ impotentiality, Agamben dismantles binary oppositions through the concept of ‘remainder ...
Zekiye Antakyalıoğlu
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A Tighter Set-Membership Filter for Some Nonlinear Dynamic Systems
In this paper, we propose a tighter set-membership filter for some nonlinear dynamic systems by using an analytic method and a boundary sampling technique.
Zhiguo Wang +3 more
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Sharp Hardy-Sobolev Inequalities with General Weights and Remainder Terms
We consider a class of sharp Hardy-Sobolev inequality, where the weights are functions of the distance from a surface. It is proved that the Hardy-Sobolev inequality can be successively improved by adding to the right-hand side a lower-order term with ...
Yaotian Shen, Zhihui Chen
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Review of: "Why Existence? An Explanation with No Remainder" [PDF]
Lucas Abelardo Palacios Liberato
openalex +3 more sources
Chinese remainder theorem secret sharing in multivariate polynomials
This paper deals with a generalization of the secret sharing using Chinese remainder theorem over the integers to multivariate polynomials over a finite field. We work with the ideals and their Gröbner bases instead of integer moduli.
Gennadii V. Matveev
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The two-loop remainder function for eight and nine particles
Two-loop MHV amplitudes in planar N $$ \mathcal{N} $$ = 4 supersymmetric Yang Mills theory are known to exhibit many intriguing forms of cluster-algebraic structure.
John Golden, Andrew J. McLeod
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Let $[0,\infty)$ be the set of all non-negative real numbers. The set $\boldsymbol{B}_{[0,\infty)}=[0,\infty)\times [0,\infty)$ with the following binary operation $(a,b)(c,d)=(a+c-\min\{b,c\},b+d-\min\{b,c\})$ is a bisimple inverse semigroup.
O. V. Gutik, M. B. Khylynskyi
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