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A numerical solution of Burgers' equation

Applied Mathematics and Computation, 2004
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
E. N. Aksan, A. Özdes
openaire   +2 more sources

Numerical Solutions in Remote Sensing

Applied Optics, 1975
Several aspects of the behavior of Fredholm integral equations are examined in this paper. It is shown that collocation methods are better in general than least squares methods in linear approaches. The amplification of random noise inherent to the numerical inversion of the equation puts an upper limit to the information content of an ill-conditioned ...
J Y, Wang, R, Goulard
openaire   +2 more sources

Numerical behaviour of Toeplitz solutions

International Conference on Acoustics, Speech, and Signal Processing, 2003
The numerical behavior of the order-recursive algorithms for the solution of a number of typical Toeplitz systems is studied. Use is made of a novel methodology that gives a direct interpretation of the positive definiteness that leads to the explicit computation of the minimum absolute bounds of the 1-step and l-step-ahead linear predictors.
Constantin Papaodysseus   +2 more
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The Numerical Solution of a Bifurcation Problem

SIAM Journal on Numerical Analysis, 1977
For a completely continuous nonlinear equation $\lambda x = \mathcal{K}(x)$ with $\mathcal{K}(0) = 0$, approximate equations $\lambda x_n = \mathcal{K}_n (x_n )$, with $\mathcal{K}_n (0) = 0$, are analyzed. The family $\{ {\mathcal{K}_n } \}$ is collectively compact and pointwise convergent to $\mathcal{K}$. The existence and convergence of bifurcating
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Numerical Solution of Markov Chains

Numerical Linear Algebra with Applications, 2011
SUMMARYThis special issue contains a selection of papers from the Sixth International Workshop on the Numerical Solution of Markov Chains, held in Williamsburg, Virginia on September 16–17, 2010. The papers cover a broad range of topics including perturbation theory for absorbing chains, bounding techniques, steady‐state and transient solution methods,
openaire   +1 more source

A Numerical Solution for Wootters Correlation

2014
This paper describes QDsim, a parallel application designed to compute the quantum concurrence by calculating the Wootters correlation of a quantum system. The system is based on a two-level two quantum dots inside a resonant cavity. A Beowulf-like cluster was used for running QDsim.
Abdul Hissami   +2 more
openaire   +1 more source

Numerical Solutions by the Continuation Method

SIAM Review, 1973
Summary: The continuation method is developed with a special emphasis on its suitability for numerical solutions on fast computers. Four problems are treated in detail: finding roots of a polynomial, boundary value problems of nonlinear equations, identification of parameters and eigenvalue problems of linear ordinary differential operators.
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Numerical solutions

2018
David K Ferry, Mihail Nedjalkov
  +4 more sources

Traveling wave solutions and numerical solutions of Gilson–Pickering equation

Results in Physics, 2021
khalid K. Ali, M S Mehanna
exaly  

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