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Improved analysis of a max-cut algorithm based on spectral partitioning
(SIAM, 2015)
Trevisan [SIAM J. Comput., 41 (2012), pp. 1769-1786] presented an algorithm for Max-Cut based on spectral partitioning techniques. This is the first algorithm for Max-Cut with an approximation guarantee strictly larger ...
Rate of convergence estimates for the spectral approximation of a generalized eigenvalue problem
(1998)
The aim of this work is to derive rate of convergence estimates
for the spectral approximation of a mathematical model which describes the
vibrations of a solid-fluid type structure. First, we summarize the main ...
Forward scattering approximation and bosonization in integer quantum Hall systems
(Academic Press Inc Elsevier ScienceSan DiegoEUA, 2008)
Resonances and spectral shift function near the Landau levels
(ANNALES DE L INSTITUT FOURIER, 2007)
We consider the 3D Schrodinger operator H = H-0 + V where H-0 = (-i del - A)(2) - b, A is a magnetic potential generating a constant magneticfield of strength b > 0, and V is a short-range electric potential which decays ...
Analysis and spectral element solution of nonlinear integral equations of hammerstein type
(2021-01-01)
We employ the spectral element method with Gauss-Lobatto-Legendre collocation points to approximate nonlinear integral equations of Hammerstein type. Using the Banach Fixed Point Theorem, we establish sufficient conditions ...
Precision of yule-walker methods for the arma spectral model
(2004-12-01)
In this work a new method is proposed of separated estimation for the ARMA spectral model based on the modified Yule-Walker equations and on the least squares method. The proposal of the new method consists of performing ...
Spectral discretizations of the Darcy's equations with non standard boundary conditions
(USFQ PRESS, departamento editorial de la Universidad San Francisco de Quito USFQ, 2018)
Finite element approximation of spectral problems with neumann boundary conditions on curved domains
(AMERICAN MATHEMATICAL SOCIETY, 2002)
Finite element approximation of spectral problems with neumann boundary conditions on curved domains
(AMERICAN MATHEMATICAL SOCIETY, 2003)