Results 21 to 30 of about 99,796 (273)
Nonlinear Engineering, 2021 Many important natural phenomena of wave propagations are modeled by Eikonal equations and a variety of new methods are needed to solve them. The differential quadrature method (DQM) is an effective numerical method for solving the system of differential
Meher Mehrollah, Rostamy Davood
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An efficient numerical scheme for fractional model of telegraph equation
Alexandria Engineering Journal, 2022 The present attempt is to design a novel approach for the numerical solution of fractional telegraph equation. The novelty of the paper exist in solving the time fractional telegraph equation with differential quadrature method based on cubic B-spline ...
M.S. Hashmi +3 more
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A Note on the DQ Analysis of Anisotropic Plates
, 2002 Recently, Bert, Wang and Striz [1, 2] applied the differential quadrature (DQ) and harmonic differential quadrature (HDQ) methods to analyze static and dynamic behaviors of anisotropic plates.
Chen, W, He, Weixing, Zhong, Tingxiu
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One-step block method for solving Volterra integro-differential equations [PDF]
, 2014 One-step block method for solving linear Volterra integro-differential equations (VIDEs) is presented in this paper. In VIDEs, the unknown function appears in the form of derivative and under the integral sign.
Abdul Majid, Zanariah +1 more
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Squeezing spectra of the output field by high density exciton laser
, 1999 The effect of the non-linear interaction between the high density Wannier excitons is analysed. We use the Fokker-Planck equation in the positive P presentation and the corresponding stochastic differential equation to study the composite system of a ...
Agranorich +20 more
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Fast and oblivious convolution quadrature [PDF]
, 2005 We give an algorithm to compute $N$ steps of a convolution quadrature approximation to a continuous temporal convolution using only $O(N \log N)$ multiplications and $O(\log N)$ active memory.
Lubich, Christian +2 more
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Differential quadrature element analysis using extended differential quadrature
Computers & Mathematics with Applications, 2000 In the extended differential quadrature, a (partial) derivative of a function at a point is expressed by a weighted sum of the values of the function and/or its derivatives at all grid points. Several sample problems with 1, 2, and 3 coordinates are sketched. Numerical results are presented too.
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Differential quadrature and splines
Computers & Mathematics with Applications, 1975 can be determinedusing interpolating polynomials. Although integral quadratures with a variety of interpolatingpolynomials are fully developed, the differential quadratures are still in an early stage ofdevelopment. Differentialquadrature hasobviousapplicationsinthe numericalsolutionof partialdifferential equations.
Bellman, R. +3 more
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Advanced Healthcare Materials, EarlyView.A two‐phase workflow (OFAT screening followed by central composite design) maps how processing variables tune PFCE‐PLGA nanoparticle size, dispersity, surface charge, loading, and 19F‐MRI signal. In situ, time‐resolved synchrotron SAXS tracks albumin‐corona growth on intact dispersions and reveals PFCE‐dependent adsorption pathways.
Joice Maria Joseph +11 more
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Variable order integrators for the numerical solution of ordinary differential equations [PDF]
, 1971 Series of computer subroutines integrates systems of ordinary differential equations and is used for numerical ...
Krogh, F. T.
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