Results 31 to 40 of about 3,669,140 (285)
Pseudo-algebraically closed fields over rational function fields [PDF]
Proceedings of the American Mathematical Society, 1983 The following theorem is proved: Let T T be an uncountable set of algebraically independent elements over a field K 0 {K_0} . Then K = K 0 ( T ) K = {K_0}(T) is a Hilbertian ...
Jarden, Moshe, Shelah, Saharon
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Dynamics of R-neutral Ramond fields in the D1-D5 SCFT
Journal of High Energy Physics, 2021 We describe the effect of the marginal deformation of the N $$ \mathcal{N} $$ = (4, 4) super-conformal (T 4) N /S N orbifold theory on a doublet of R-neutral twisted Ramond fields, in the large-N approximation. Our analysis of their dynamics explores the
A. A. Lima, G. M. Sotkov, M. Stanishkov
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Entire-Domain Basis Function with Segmented Edge Condition Applied for Scattering Structures
Journal of Microwaves, Optoelectronics and Electromagnetic Applications, 2021 This paper proposes the formulation of a sinusoidal basis function with a novel segmented edge condition to model the impulsive behavior of the surface electric current density at the edges of rectangular microstrip scatterers.
Edson R. Schlosser +2 more
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A sum-product theorem in function fields [PDF]
, 2013 Let $A$ be a finite subset of $\ffield$, the field of Laurent series in $1/t$ over a finite field $\mathbb{F}_q$. We show that for any $\epsilon>0$ there exists a constant $C$ dependent only on $\epsilon$ and $q$ such that $\max\{|A+A|,|AA|\}\geq C |A ...
Bloom, Thomas, Jones, Timothy G. F.
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Functional visual fields: relationship of visual field areas to self‐reported function [PDF]
Ophthalmic and Physiological Optics, 2017 AbstractPurposeThe aim of this study is to relate areas of the visual field to functional difficulties to inform the development of a binocular visual field assessment that can reflect the functional consequences of visual field loss.MethodsFifty‐two participants with peripheral visual field loss undertook binocular assessment of visual fields using ...
Subhi, Hikmat +3 more
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Automorphisms of Function Fields [PDF]
Transactions of the American Mathematical Society, 1955 1. Let K be an algebraic function field of one variable over the constant field k and let g > 0 be the genus of K. Let 9 be the group of all automorphisms of K that leave the elements of k fixed (and that leave a given place Po of K/k fixed if g = 1). A classical theorem due to Schwartz-Klein-NoetherWeierstrass-Poincar&-Hurwitz when g>1 (and older for ...
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Renormalization of twisted Ramond fields in D1-D5 SCFT2
Journal of High Energy Physics, 2021 We explore the n-twisted Ramond sector of the deformed two-dimensional N $$ \mathcal{N} $$ = (4, 4) superconformal (T 4) N /S N orbifold theory, describing bound states of D1-D5 brane system in type IIB superstring.
A. A. Lima, G. M. Sotkov, M. Stanishkov
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On solving norm equations in global function fields
Journal of Mathematical Cryptology, 2009 The potential of solving norm equations is crucial for a variety of applications of algebraic number theory, especially in cryptography. In this article we develop general effective methods for that task in global function fields for the first time.
Gaál István, Pohst Michael E.
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Finite automata and algebraic extensions of function fields [PDF]
, 2005 We give an automata-theoretic description of the algebraic closure of the rational function field F_q(t) over a finite field, generalizing a result of Christol.
Kedlaya, Kiran S.
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Experimental Mathematics, 1999 We present the first implementation of sieving techniques in the context of function fields. More precisely, we compute in class groups of quadratic congruence function fields by combining the algorithm of Hafner and McCurley with sieving ideas known from factoring.
Flassenberg, Ralf, Paulus, Sachar
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