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Research Article Numerical solution of nonlinear fractional VolterraFredholm integrodierential equations with mixed boundary conditions
"... , M. Jahanshahi yz The aim of this paper is solving nonlinear VolterraFredholm fractional integrodierential equations with mixed boundary conditions. The basic idea is to convert fractional integrodierential equation to a type of second kind Fredholm integral equation. Then the obtained Fredholm ..."
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, M. Jahanshahi yz The aim of this paper is solving nonlinear VolterraFredholm fractional integrodierential equations with mixed boundary conditions. The basic idea is to convert fractional integrodierential equation to a type of second kind Fredholm integral equation. Then the obtained Fredholm
A Chebyshev Polynomial Approach for HighOrder Linear FredholmVolterra IntegroDifferential Equations
 GU J SCI
, 2012
"... The purpose of this study is to present a method for solving high order linear FredholmVolterra integrodifferential equations in terms of Chebyshev polynomials under the mixed conditions. The method is based on the approximation by the truncated Chebyshev series. The higher order linear FredholmV ..."
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The purpose of this study is to present a method for solving high order linear FredholmVolterra integrodifferential equations in terms of Chebyshev polynomials under the mixed conditions. The method is based on the approximation by the truncated Chebyshev series. The higher order linear FredholmVolterra
Existence and Uniqueness of Solution for a Fractional Order IntegroDifferential Equation with NonLocal and Global Boundary Conditions
, 2011
"... In this paper, we prove an important existence and uniqueness theorem for a fractional order Fredholm – Volterra integrodifferential equation with nonlocal and global boundary conditions by converting it to the corresponding well known Fredholm integral equation of second kind. The considered prob ..."
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In this paper, we prove an important existence and uniqueness theorem for a fractional order Fredholm – Volterra integrodifferential equation with nonlocal and global boundary conditions by converting it to the corresponding well known Fredholm integral equation of second kind. The considered
Discrete artificial boundary conditions for nonlinear Schrödinger equations
 IN PRESS: MATH. COMPUT. MODELLING
, 2007
"... In this work we construct and analyze discrete artificial boundary conditions (ABCs) for different finite difference schemes to solve nonlinear Schrödinger equations. These new discrete boundary conditions are motivated by the continuous ABCs recently obtained by the potential strategy of Szeftel. S ..."
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Cited by 3 (2 self)
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In this work we construct and analyze discrete artificial boundary conditions (ABCs) for different finite difference schemes to solve nonlinear Schrödinger equations. These new discrete boundary conditions are motivated by the continuous ABCs recently obtained by the potential strategy of Szeftel
Efficient Numerical Solution of the Density Profile Equation in Hydrodynamics
, 2005
"... Abstract We discuss the numerical treatment of a nonlinear second order boundary value problem in ordinary differential equations posed on an unbounded domain which represents the density profile equation for the description of the formation of microscopical bubbles in a nonhomogeneous fluid. For a ..."
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Abstract We discuss the numerical treatment of a nonlinear second order boundary value problem in ordinary differential equations posed on an unbounded domain which represents the density profile equation for the description of the formation of microscopical bubbles in a nonhomogeneous fluid
UNITU–THEP–3/1998 FAU–TP3–98/2 Solving a Coupled Set of Truncated QCD Dyson–Schwinger Equations
, 1998
"... Truncated Dyson–Schwinger equations represent finite subsets of the equations of motion for Green’s functions. Solutions to these non–linear integral equations can account for non–perturbative correlations. A closed set of coupled Dyson–Schwinger equations for the propagators of gluons and ghosts in ..."
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Truncated Dyson–Schwinger equations represent finite subsets of the equations of motion for Green’s functions. Solutions to these non–linear integral equations can account for non–perturbative correlations. A closed set of coupled Dyson–Schwinger equations for the propagators of gluons and ghosts
A Numerical Model For Three Dimensional Polydisperse Bubbly Flows Around Surface Ships
, 1998
"... . A model for simulating three dimensional polydisperse twofluid open bubbly flows is presented. The polydisperse model is based on an integrodifferential equation for the bubble size distribution function. A multigroup approach is used to discretize the equations in groups of constant mass. The r ..."
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. A model for simulating three dimensional polydisperse twofluid open bubbly flows is presented. The polydisperse model is based on an integrodifferential equation for the bubble size distribution function. A multigroup approach is used to discretize the equations in groups of constant mass
A Note on Splitting Errors for AdvectionReaction Equations
 Appl. Numer. Math
, 1995
"... In this note we consider proper ways to combine numerical schemes for advective transport and nonlinear chemistry. Obvious combinations are obtained with splitting in a socalled fractional step approach. We shall discuss for this approach correct implementations of source terms and inflow boundary ..."
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Cited by 15 (3 self)
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In this note we consider proper ways to combine numerical schemes for advective transport and nonlinear chemistry. Obvious combinations are obtained with splitting in a socalled fractional step approach. We shall discuss for this approach correct implementations of source terms and inflow boundary
A Numerical Study of the Lorenz and LorenzStenflo Systems
"... ges till offentlig granskning för avläggande av teknologie doktorsexamen fredagen ..."
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ges till offentlig granskning för avläggande av teknologie doktorsexamen fredagen
Results 1  10
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