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Rational approximations of the Arrhenius integral using Jacobi fractions and gaussian quadrature
(Springer, 2009-03-01)
The aim of this work is to find approaches for the Arrhenius integral by using the n-th convergent of the Jacobi fractions. The n-th convergent is a rational function whose numerator and denominator are polynomials which ...
Rational approximations of the Arrhenius integral using Jacobi fractions and gaussian quadrature
(Springer, 2009-03-01)
The aim of this work is to find approaches for the Arrhenius integral by using the n-th convergent of the Jacobi fractions. The n-th convergent is a rational function whose numerator and denominator are polynomials which ...
Sparse block-Jacobi matrices with arbitrarily accurate Hausdorff dimension
(ACADEMIC PRESS INC ELSEVIER SCIENCE, 2010)
We show that the Hausdorff dimension of the spectral measure of a class of deterministic, i.e. nonrandom, block-Jacobi matrices may be determined with any degree of precision, improving a result of Zlatos [Andrej Zlatos,. ...
The Jacobi identity for Dirac-like brackets
(World Scientific Publ Co Pte Ltd, 2002-01-30)
For redundant second-class constraints the Dirac brackets cannot be defined and new brackets must be introduced. We prove here that the Jacobi identity for the new brackets must hold on the surface of the second-class ...
The Jacobi identity for Dirac-like brackets
(World Scientific Publ Co Pte Ltd, 2002-01-30)
For redundant second-class constraints the Dirac brackets cannot be defined and new brackets must be introduced. We prove here that the Jacobi identity for the new brackets must hold on the surface of the second-class ...
The Jacobi identity for Dirac-like brackets
(World Scientific Publ Co Pte Ltd, 2014)
ANALYSIS OF THE ATTAINMENT OF BOUNDARY CONDITIONS FOR A NONLOCAL DIFFUSIVE HAMILTON-JACOBI EQUATION
(2018)
We study whether the solutions of a parabolic equation with diffusion given by the fractional Laplacian and a dominating gradient term satisfy Dirichlet boundary data in the classical sense or in the generalized sense of ...
Regularity Of The Solution To 1-D Fractional Order Diffusion Equations
(2018)
In this article we investigate the solution of the steady-state fractional diffusion equation on a bounded domain in R-1. The diffusion operator investigated, motivated by physical considerations, is neither the Riemann-Liouville ...