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Subdifferential calculus rules for possibly nonconvex integral functions
(SIAM, 2020)
We are concerned with the subdifferentials of integral functionals and functions given in the form E-f(x)
= f(T) f (t, x)d mu, for a possibly nonconvex normal integrand f defined on a separable Banach with
separable dual ...
Characterizations of the subdifferential of convex integral functions under qualification conditions
(Academic Press Inc., 2019)
This work provides formulae for the ε-subdifferential of integral functions in the framework of complete σ-finite measure spaces and locally convex spaces. In this work we present here new formulae for this ε-subdifferential ...
Selecciones medibles y aplicaciones a funcionales integrales
(Universidad de Chile, 2022)
En esta tesis, se extiende un resultado de Azagra y Ferrera (en \cite{MR1920049}), el cual muestra que todo conjunto convexo y cerrado en un espacio de Banach separable puede expresarse como el conjunto de minimizadores ...
Quantitative aspects of entanglement in the driven Jaynes-Cummings model
(Taylor & Francis Ltd, 2006-12-15)
Adopting the framework of the Jaynes-Cummings model with an external quantum field, we obtain exact analytical expressions of the normally ordered moments for any kind of cavity and driving fields. Such analytical results ...
Quantitative aspects of entanglement in the driven Jaynes-Cummings model
(Taylor & Francis Ltd, 2006-12-15)
Adopting the framework of the Jaynes-Cummings model with an external quantum field, we obtain exact analytical expressions of the normally ordered moments for any kind of cavity and driving fields. Such analytical results ...
A broad range algorithm for the evaluation of Carson's integral
(2007)
In this paper, we propose an efficient, accurate, and stable algorithm for the numerical calculation of Carson's integral. The normalization of physical and electrical variables makes the proposed algorithm suitable for ...
A broad range algorithm for the evaluation of Carson's integral
(2007)
In this paper, we propose an efficient, accurate, and stable algorithm for the numerical calculation of Carson's integral. The normalization of physical and electrical variables makes the proposed algorithm suitable for ...
A broad range algorithm for the evaluation of carson's integral
(2007)
In this paper we propose an efficient, accurate and stable algorithm for the numerical calculation of Carson's integral. The normalization of physical and electrical variables makes the proposed algorithm suitable for broad ...
A broad range algorithm for the evaluation of carson's integral
(2007)
In this paper we propose an efficient, accurate and stable algorithm for the numerical calculation of Carson's integral. The normalization of physical and electrical variables makes the proposed algorithm suitable for broad ...
OPE for all helicity amplitudes II. Form factors and data analysis
(2015-12-01)
Abstract: We present the general flux tube integrand for MHV and non-MHV amplitudes, in planar N=4 SYM theory, up to a group theoretical rational factor. We find that the MHV and non-MHV cases only differ by simple form ...