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1
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11144275388
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On the solution of an initial-boundary value problem that combines Neumann and integral condition for the wave equation
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M. Dehghan, On the solution of an initial-boundary value problem that combines Neumann and integral condition for the wave equation, Numer Methods Partial Differential Eq 21 (2005), 24-40.
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Numer Methods Partial Differential Eq
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Dehghan, M.1
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0348057899
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Existence of solutions for one-dimensional wave equations with nonlocal conditions
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S. A. Beilin, Existence of solutions for one-dimensional wave equations with nonlocal conditions, Electron J Differential Equations 76 (2001), 1-8.
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Electron J Differential Equations
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Beilin, S.A.1
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3
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Initial-boundary value problem with a nonlocal condition for a viscosity equation
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A. Bouziani, Initial-boundary value problem with a nonlocal condition for a viscosity equation, Int J Math Math Sci 30 (2002), 327-338.
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Int J Math Math Sci
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Bouziani, A.1
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4
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On the constructing of solutions of the nonlocal initial boundary problems for one-dimensional medium oscillation equations
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I. S. Gordeziaini and G. A. Avalishvili, On the constructing of solutions of the nonlocal initial boundary problems for one-dimensional medium oscillation equations, Matem Modelirovanie 12 (2000), 94-103.
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Matem Modelirovanie
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Gordeziaini, I.S.1
Avalishvili, G.A.2
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On a class of singular hyperbolic equation with a weighted integral condition
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S. Mesloub and A. Bouziani, On a class of singular hyperbolic equation with a weighted integral condition, Int J Math Math Sci 22 (1999), 511-520.
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Int J Math Math Sci
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Mesloub, S.1
Bouziani, A.2
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3543059397
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Strong solution for a mixed problem with nonlocal condition for certain pluriparabolic equations
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A. Bouziani, Strong solution for a mixed problem with nonlocal condition for certain pluriparabolic equations, Hiroshima Math J 27 (1997), 373-390.
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Hiroshima Math J
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Bouziani, A.1
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7
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Finite difference procedures for solving a problem arising in modeling and design of certain optoelectronic devices
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M. Dehghan, Finite difference procedures for solving a problem arising in modeling and design of certain optoelectronic devices, Math Comput Simulation 71 (2006), 16-30.
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(2006)
Math Comput Simulation
, vol.71
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Dehghan, M.1
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8
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38049177648
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Combined finite difference and spectral methods for the numerical solution of hyperbolic equation with an integral condition
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M. Ramezani, M. Dehghan, and M. Razzaghi, Combined finite difference and spectral methods for the numerical solution of hyperbolic equation with an integral condition, Numer Methods Partial Differential Eq 24 (2008), 1-8.
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Numer Methods Partial Differential Eq
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Ramezani, M.1
Dehghan, M.2
Razzaghi, M.3
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9
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33847786088
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Numerical solution of the one-dimensional wave equation with an integral condition
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A. Saadatmandi and M. Dehghan, Numerical solution of the one-dimensional wave equation with an integral condition, Numer Methods Partial Differential Eq 23 (2007), 282-292.
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Numer Methods Partial Differential Eq
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Saadatmandi, A.1
Dehghan, M.2
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10
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35948976970
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The use of cubic B-spline scaling functions for solving the onedimensional hyperbolic equation with a nonlocal conservation condition
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M. Dehghan and M. Lakestani, The use of cubic B-spline scaling functions for solving the onedimensional hyperbolic equation with a nonlocal conservation condition, Numer Methods Partial Differential Eq 23 (2007), 1277-1289.
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(2007)
Numer Methods Partial Differential Eq
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Dehghan, M.1
Lakestani, M.2
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11
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52249100369
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The method of lines for solution of the one-dimensional wave equation subject to an integral conservation condition
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F. Shakeri and M. Dehghan, The method of lines for solution of the one-dimensional wave equation subject to an integral conservation condition, Comput Math Appl 56 (2008), 2175-2188.
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(2008)
Comput Math Appl
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Shakeri, F.1
Dehghan, M.2
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12
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67349260725
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Variational iteration method for solving the wave equation subject to an integral conservation condition
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M. Dehghan and A. Saadatmandi, Variational iteration method for solving the wave equation subject to an integral conservation condition, Chaos Solitons Fractals 41 (2009), 1448-1453.
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(2009)
Chaos Solitons Fractals
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Dehghan, M.1
Saadatmandi, A.2
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13
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33744510547
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A numerical method for the wave equation subject to a non-local conservation condition
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W. T. Ang, A numerical method for the wave equation subject to a non-local conservation condition, Appl Numer Math 56 (2006), 1054-1560.
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(2006)
Appl Numer Math
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Ang, W.T.1
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14
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70350366414
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A meshless method for numerical solution of the one-dimensional wave equation with an integral condition using radial basis functions
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Apr 24; [Epub ahead of print (DOI 10.1007/s11075-009-9293-0)]
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M. Dehghan and A. Shokri, A meshless method for numerical solution of the one-dimensional wave equation with an integral condition using radial basis functions, Numerical Algorithms. 2009 Apr 24; [Epub ahead of print (DOI 10.1007/s11075-009-9293-0)].
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(2009)
Numerical Algorithms
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Dehghan, M.1
Shokri, A.2
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15
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33645276878
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A computational study of the one-dimensional parabolic equation subject to nonclassical boundary specifications
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M. Dehghan, A computational study of the one-dimensional parabolic equation subject to nonclassical boundary specifications, Numer Methods Partial Differential Eq 22 (2006), 220-257.
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(2006)
Numer Methods Partial Differential Eq
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Dehghan, M.1
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16
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9544239366
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Efficient techniques for the second-order parabolic equation subject to nonlocal specifications
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M. Dehghan, Efficient techniques for the second-order parabolic equation subject to nonlocal specifications, Appl Numer Math 52 (2005), 39-62.
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(2005)
Appl Numer Math
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Dehghan, M.1
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17
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33749559910
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The one-dimensional heat equation subject to a boundary integral specification
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M. Dehghan, The one-dimensional heat equation subject to a boundary integral specification, Chaos Solitons and Fractals 32 (2007), 661-675.
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(2007)
Chaos Solitons and Fractals
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Dehghan, M.1
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18
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34247379940
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Solutions of differential equations in a Bernstein polynomial basis
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M. Idrees Bhatti and P. Bracken, Solutions of differential equations in a Bernstein polynomial basis, J Comput Appl Math 205 (2007), 272-280.
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J Comput Appl Math
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Idrees Bhatti, M.1
Bracken, P.2
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