Results 21 to 30 of about 66 (61)
© Hindawi Publishing Corp. STAGNATION-POINT FLOW OF THE WALTERS ’ B ’ FLUID WITH SLIP
, 2004 The steady two-dimensional stagnation point flow of a non-Newtonian Walters ’ B ’ fluid with slip is studied. The fluid impinges on the wall either orthogonally or obliquely. A finite difference technique is employed to obtain solutions. 2000 Mathematics
F. Labropulu, M. Chinichian, I. Husain
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The Numerical Computation of Homoclinic Orbits for Maps
, 1996 . Transversal homoclinic orbits of maps are known to generate shift dynamics on a set with Cantor like structure. In this paper a numerical method is developed for computation of the corresponding homoclinic orbits.
Jan-martin Kleinkauf, Wolf-Jürgen Beyn
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Cyclic Reduction Method and Difference Wavelets
, 1994 . The study of a family of direct methods for solving sparse banded linear systems motivated by multiresolution decomposition gives a new look of the classical cyclic reduction method.
Wei-Chang Shann, I-Liang Chern
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Multiresolutional Methods for Difference Equations
, 1994 . We develop a stable direct method with linear complexity for solving large banded sparse linear systems which are typical for the finite difference discretization of one-dimensional differential equations.
Wei-Chang Shann, I-Liang Chern
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Model the transmission dynamics of COVID-19 propagation with public health intervention. [PDF]
Results Appl Math, 2020 Mamo DK.
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Superconvergence Estimates for the Numerical Computation of Heteroclinics for Maps
, 1998 In [5] a method for the approximation of heteroclinic orbits in parameterized time--discrete systems is given which applies both to transversal and quadratic tangential heteroclinics.
Jan-Martin Kleinkauf
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Exponentially fitted numerical method for solving singularly perturbed delay reaction-diffusion problem with nonlocal boundary condition. [PDF]
BMC Res Notes, 2023 Wondimu GM +3 more
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Efficient simulation of a slow-fast dynamical system using multirate finite difference schemes
, 2016 We consider a system of ordinary differential equations describing a slow-fast dynamical system, in particular, a predator-prey system that is highly susceptible to local time variations.
Patidar, Kailash C., Mergia, Woinshet D.
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Explicit Stable Methods For Second Order Parabolic Systems
, 2007 . We show that it is possible to construct stable, explicit finite difference approximations for the classical solution of the initial value problem for the parabolic systems of the form @ t = A(t; x) + f on R d , where A(t; x) = P ij @ i a ij (t; x)
Ned Zad Limi C, Ned Zad
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, 2018 We introduced recently a model that takes into account multi-mutation and drug resistance of tumor cells in a case of simple immune system and immune-suppression caused by the resistant tumor cells.
KIMATHI, Mark Eric +2 more
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