Results 221 to 230 of about 4,879 (265)
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International Journal of Electronics, 1986
ABSTRACT In this work we present a procedure for calculating resistances in rectangles with two external contacts which is based on the Schwarz-Christoffel conformal transformation. The elliptic integrals and functions resulting from this transformation are calculated by means of polynomial and series expansion approximations, incorporated in a ...
M. GLEZ. HARBOUR, J. M. DRAKE
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ABSTRACT In this work we present a procedure for calculating resistances in rectangles with two external contacts which is based on the Schwarz-Christoffel conformal transformation. The elliptic integrals and functions resulting from this transformation are calculated by means of polynomial and series expansion approximations, incorporated in a ...
M. GLEZ. HARBOUR, J. M. DRAKE
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Comparison among Several Numerical Integration Methods for Kramers-Kronig Transformation
Applied Spectroscopy, 1988Several numerical integration methods are compared in order to search out the most effective method for the Kramers-Kronig transformation, using the analytical formula of the Kramers-Kronig transformation of a Lorentzian function as a reference. The methods to be compared involve the use of (1) Maclaurin's formula, (2) trapezium formula, (3) Simpson's ...
Koji Ohta, Hatsuo Ishida
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Journal of Computational and Applied Mathematics, 2022
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Masoumeh Zeinali +2 more
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Masoumeh Zeinali +2 more
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IEE Proceedings H Microwaves, Antennas and Propagation, 1993
The path integral can be described as a Green's function, although not in closed form, for Helmholtz equation in an inhomogeneous region. Here a straightforward heuristic derivation of the path integral is presented. The Fourier transform path integral method, a numerical technique applicable under scalar scattering conditions is also presented ...
R.D. Nevels, C. Huang, Z. Wu
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The path integral can be described as a Green's function, although not in closed form, for Helmholtz equation in an inhomogeneous region. Here a straightforward heuristic derivation of the path integral is presented. The Fourier transform path integral method, a numerical technique applicable under scalar scattering conditions is also presented ...
R.D. Nevels, C. Huang, Z. Wu
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International Journal of Quantum Chemistry, 1980
AbstractThe four‐center nonplanar electron repulsion integrals over 1s Slater‐type atomic orbitals are considered by a numerical Fourier‐transform method. It is shown that the highly oscillating integrand appearing in the Fourier inversion formula could be successfully treated by using Tchebyscheff quadrature.
Ante Graovac +3 more
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AbstractThe four‐center nonplanar electron repulsion integrals over 1s Slater‐type atomic orbitals are considered by a numerical Fourier‐transform method. It is shown that the highly oscillating integrand appearing in the Fourier inversion formula could be successfully treated by using Tchebyscheff quadrature.
Ante Graovac +3 more
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Numerical Algorithms, 2012
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Richard M. Slevinsky, Hassan Safouhi
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Richard M. Slevinsky, Hassan Safouhi
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The FFT-based methods of numerical inversion of Laplace transforms use the trapezoidal rule to the Bromwich integral. We present in this paper a technique for reducing the truncation error in evaluating the Bromwich integral.
Wu, Rong-Yuang +2 more
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Chemical Physics Letters, 1972
Abstract The pseudo-one-dimensional space-filling-curve approach of Rosenthal is shown to be dimensionally and numerically equivalent to explicitly multi-dimensional integration methods. However, other considerations render it computationally less attractive to apply.
R.L. Somorjai, J.D. Power
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Abstract The pseudo-one-dimensional space-filling-curve approach of Rosenthal is shown to be dimensionally and numerically equivalent to explicitly multi-dimensional integration methods. However, other considerations render it computationally less attractive to apply.
R.L. Somorjai, J.D. Power
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Journal of Computational and Applied Mathematics, 2020
This paper introduces and analyzes a numerical solution method for nonlinear weakly singular Fredholm integral equations of the second kind. Under some mild conditions, a quasilinearization technique gives a sequence of linear integral equations whose solutions are quadratically convergent to the unique solution of the nonlinear equation.
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This paper introduces and analyzes a numerical solution method for nonlinear weakly singular Fredholm integral equations of the second kind. Under some mild conditions, a quasilinearization technique gives a sequence of linear integral equations whose solutions are quadratically convergent to the unique solution of the nonlinear equation.
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Engineering Analysis with Boundary Elements, 2002
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Ma, Hang, Kamiya, Norio
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Ma, Hang, Kamiya, Norio
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