Results 301 to 310 of about 10,875,163 (358)
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On the numerical solution of fault trees

Reliability Engineering & System Safety, 2003
Abstract In this paper an account will be given of the numerical solution of the logic trees directly extracted from the Recursive Operability Analysis. Particular attention will be devoted to the use of the NOT and INH logic gates for correct logical representation of Fault Trees prior to their quantitative resolution.
Micaela Demichela   +3 more
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Numerical solution of bypass flow

Mathematics and Computers in Simulation, 2007
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Vladimír Prokop, Karel Kozel
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The Numerical Solution of Schrödinger's Equation

Physical Review, 1934
Schr\"odinger's equation may be approximated to any desired accuracy by a difference equation over a lattice covering the region of integration. The solutions of this difference equation minimize a certain quadratic form (analogous to the energy integral $\ensuremath{\int}{\ensuremath{\psi}}^{*}H\ensuremath{\psi}$) subject to certain normalization and,
Kimball, G. E., Shortley, G. H.
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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
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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
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On the Numerical Solution of the Hydrodynamic Equations

SIAM Review, 1961
IN GENERAL, SOLUTIONS TO THE ONE-DIMENSIONAL, unisteady hydrodynamic equations can only be obtained by numerical integration. Several methods of performing such an integration are possible [1-6]. Thus a choice of method must be made, and unless this decision is made with care, considerable labor can be expended in arriving at the optimum method for the
Fyfe, I. M., Eng, R. C., Young, D. M.
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Existence, uniqueness and numerical analysis of solutions of tempered fractional boundary value problems

Applied Numerical Mathematics, 2019
Tempered fractional-order models open up new possibilities for robust mathematical modeling of complex multi-scale problems and anomalous transport phenomena. The purpose of this paper is twofold.
M. A. Zaky
semanticscholar   +1 more source

On the numerical solution of stiff systems

Applied Mathematics and Computation, 2005
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Nuran Guzel, Mustafa Bayram
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Numerical solutions

1999
This chapter examines the numerical solutions of pH problems in order of their increasing complexity, and of the sophistication and numerical prowess of the tools needed for their solution. First, it uses the logarithmic concentration diagram to visualize the proton condition.
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