Results 31 to 40 of about 81,230 (240)
Singlet vs Nonsinglet Perturbative Renormalization factors of Staggered Fermion Bilinears
EPJ Web of Conferences, 2018 In this paper we present the perturbative computation of the difference between the renormalization factors of flavor singlet (Σfψ¯fΓψf, f : flavor index) and nonsinglet (ψ¯f1Γψf2,f1≠f2) bilinear quark operators (where Γ = 𝟙, γ5, γ µ, γ5 γ µ, γ5 σµv on ...
Panagopoulos Haralambos +1 more
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Definición de semiproductos escalares útiles en análisis de datos
Revista de Matemática: Teoría y Aplicaciones, 2009 We develop the theory necessary for Data Analysis with inner semiproducts, extending tha classical concepts of inner products usually employed. For this, we use the basic algebraic definitions of non degenerated bilinear forms and develop all the ...
Javier Trejos Zelaya
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Sobolev norm estimates for a class of bilinear multipliers
, 2013 We consider bilinear multipliers that appeared as a distinguished particular case in the classification of two-dimensional bilinear Hilbert transforms by Demeter and Thiele [9]. In this note we investigate their boundedness on Sobolev spaces. Furthermore,
Bernicot, Frédéric, Kovač, Vjekoslav
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Perturbative renormalization factors for bilinear and four-quark operators for Kogut-Susskind fermions on the lattice [PDF]
, 1993 Renormalization factors for bilinear and four-quark operators with the Kogut-Susskind fermion action are perturbatively calculated to one-loop order in the general covariant gauge.
Ishizuka, N., Shizawa, Y.
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Scaling dimensions in QED3 from the ϵ-expansion
Journal of High Energy Physics, 2017 We study the fixed point that controls the IR dynamics of QED in d = 4 − 2ϵ dimensions. We derive the scaling dimensions of four-fermion and bilinear operators beyond leading order in the ϵ-expansion.
Lorenzo Di Pietro, Emmanuel Stamou
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Bilinear Fractal Interpolation and Box Dimension
, 2014 In the context of general iterated function systems (IFSs), we introduce bilinear fractal interpolants as the fixed points of certain Read-Bajraktarevi\'{c} operators.
Barnsley, Michael F. +1 more
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Bilinear Fractional Integral Operators
, 2020 We study the bilinear fractional integral considered by Kenig and Stein, where linear combinations of variables with matrix coefficients are involved. Under more general settings, we give a complete characterization of the corresponding parameters for which the bilinear fractional integral is bounded from $L^{p_1}(\mathbb R^{n_1}) \times L^{p_2 ...
Chen, Ting, Sun, Wenchang
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Norm Attaining Multilinear Forms on 𝐿1(𝝁)
International Journal of Mathematics and Mathematical Sciences, 2008 Given an arbitrary measure 𝜇, this study shows that the set of norm attaining multilinear forms is not dense in the space of all continuous multilinear forms on 𝐿1(𝜇). However, we have the density if and only if 𝜇 is purely atomic. Furthermore, the study
Yousef Saleh
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, 2010 This paper is devoted to the proof of boundedness of bilinear smooth square functions. Moreover, we deduce boundedness of some bilinear pseudo-differential operators associated with symbols belonging to a subclass of $BS^0_{0,0}$.Comment: 27 ...
Bernicot, Frederic, Shrivastava, Saurabh
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On summability of bilinear operators [PDF]
Mathematische Nachrichten, 2003 AbstractWe study some properties of strongly and absolutely p‐summing bilinear operators. We show that Hilbert‐Schmidt bilinear mappings are both strongly and absolutely p‐summing, for every p ≥ 1. Giving an example of a strongly 1‐summing bilinear mapping which fails to be weakly compact, we answer a question posed in [6].
Carando, Daniel, Dimant, Verónica
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