International Journal of Computer Mathematics, Volume 96, Issue 2 (2019)

Browse this journal
Sample our Computer Science journals, sign in here to start your access, latest two full volumes FREE to you for 14 days

International Journal of Computer Mathematics, Volume 96, Issue 2 (2019)

See all volumes and issues
Vol 101, 2024 Vol 100, 2023 Vol 99, 2022 Vol 98, 2021 Vol 97, 2020 Volume 96, 2019 Vol 95, 2018 Vol 94, 2017 Vol 93, 2016 Vol 92, 2015 Vol 91, 2014 Vol 90, 2013 Vol 89, 2012 Vol 88, 2011 Vol 87, 2010 Vol 86, 2009 Vol 85, 2008 Vol 84, 2007 Vol 83, 2006 Vol 82, 2005 Vol 81, 2004 Vol 80, 2003 Vol 79, 2002 Vol 78, 2001 Vol 77, 2001 Vol 76, 2000-2001 Vol 75, 2000 Vol 74, 2000 Vol 73, 1999-2000 Vol 72, 1999 Vol 71, 1999 Vol 70, 1998-1999 Vol 69, 1998 Vol 68, 1998 Vol 67, 1998 Vol 66, 1998 Vol 65, 1997 Vol 64, 1997 Vol 63, 1997 Vol 62, 1996 Vol 61, 1996 Vol 60, 1996 Vol 59, 1995-1996 Vol 58, 1995 Vol 57, 1995 Vol 56, 1995 Vol 55, 1995 Vol 54, 1994 Vol 53, 1994 Vol 52, 1994 Vol 51, 1994 Vol 50, 1994 Vol 49, 1993 Vol 48, 1993 Vol 47, 1993 Vol 46, 1992 Vol 45, 1992 Vol 44, 1992 Vol 43, 1992 Vol 42, 1992 Vol 41, 1991-1992 Vol 40, 1991 Vol 39, 1991 Vol 38, 1991 Vol 37, 1990 Vol 36, 1990 Vol 35, 1990 Vol 34, 1990 Vol 33, 1990 Vol 32, 1990 Vol 31, 1989-1990 Vol 30, 1989 Vol 29, 1989 Vol 28, 1989 Vol 27, 1989 Vol 26, 1988-1989 Vol 25, 1988 Vol 24, 1988 Vol 23, 1987-1988 Vol 22, 1987 Vol 21, 1987 Vol 20, 1986 Vol 19, 1986 Vol 18, 1985-1986 Vol 17, 1985 Vol 16, 1984 Vol 15, 1984 Vol 14, 1983 Vol 13, 1983 Vol 12, 1982-1983 Vol 11, 1982 Vol 10, 1981-1982 Vol 9, 1981 Vol 8, 1980 Vol 7, 1979 Vol 6, 1977-1978 Vol 5, 1975 Vol 4, 1974 Vol 3, 1972 Vol 2, 1968 Vol 1, 1964
Download citations Download PDFs Download issue

A special collection of papers relating to or containing fractions

Original Article

Article
Fractional Sturm–Liouville problems for Weber fractional derivatives
Mohammad Hossein Derakhshan & Alireza Ansari
Pages: 217-237
Published online: 29 Jan 2018
AbstractforFractional Sturm–Liouville problems for Weber fractional derivatives | Full Text | References | PDF (1.8 MB) | EPUB
  • 205 Views
  • 13 CrossRef citations
  • 0Altmetric
Article
Crank–Nicolson Fourier spectral methods for the space fractional nonlinear Schrödinger equation and its parameter estimation
Hui Zhang, Xiaoyun Jiang, Chu Wang & Shanzhen Chen
Pages: 238-263
Published online: 02 Mar 2018
AbstractforCrank–Nicolson Fourier spectral methods for the space fractional nonlinear Schrödinger equation and its parameter estimation | Full Text | References | PDF (3.5 MB) | EPUB
  • 668 Views
  • 19 CrossRef citations
  • 0Altmetric
Article
Efficient compact finite difference methods for a class of time-fractional convection–reaction–diffusion equations with variable coefficients
Yuan-Ming Wang & Lei Ren
Pages: 264-297
Published online: 20 Feb 2018
AbstractforEfficient compact finite difference methods for a class of time-fractional convection–reaction–diffusion equations with variable coefficients | Full Text | References | PDF (2.3 MB) | EPUB
  • 468 Views
  • 22 CrossRef citations
  • 0Altmetric
Article
Locally adaptive total variation for removing mixed Gaussian–impulse noise
A. Langer
Pages: 298-316
Published online: 23 Feb 2018
AbstractforLocally adaptive total variation for removing mixed Gaussian–impulse noise | Full Text | References | PDF (3.2 MB) | EPUB
  • 206 Views
  • 12 CrossRef citations
  • 0Altmetric
Article
Numerical solutions for systems of fractional order differential equations with Bernoulli wavelets
Jiao Wang, Tian-Zhou Xu, Yan-Qiao Wei & Jia-Quan Xie
Pages: 317-336
Published online: 25 Feb 2018
AbstractforNumerical solutions for systems of fractional order differential equations with Bernoulli wavelets | Full Text | References | PDF (1.8 MB) | EPUB
  • 276 Views
  • 12 CrossRef citations
  • 0Altmetric
Article
On the solution of a Riesz space-fractional nonlinear wave equation through an efficient and energy-invariant scheme
J. E. Macías-Díaz
Pages: 337-361
Published online: 20 Feb 2018
AbstractforOn the solution of a Riesz space-fractional nonlinear wave equation through an efficient and energy-invariant scheme | Full Text | References | PDF (3 MB) | EPUB
  • 200 Views
  • 24 CrossRef citations
  • 0Altmetric
Article
Gauss-Lobatto-Legendre-Birkhoff pseudospectral scheme for the time fractional reaction–diffusion equation with Neumann boundary conditions
Haiyu Liu, Shujuan Lü, Hu Chen & Wenping Chen
Pages: 362-378
Published online: 21 Mar 2018
AbstractforGauss-Lobatto-Legendre-Birkhoff pseudospectral scheme for the time fractional reaction–diffusion equation with Neumann boundary conditions | Full Text | References | PDF (1.3 MB) | EPUB
  • 143 Views
  • 5 CrossRef citations
  • 0Altmetric
Article
Finite difference scheme for the time-fractional Fokker–Planck equation with time- and space-dependent forcing
Shuqing Yan & Mingrong Cui
Pages: 379-398
Published online: 19 Apr 2018
AbstractforFinite difference scheme for the time-fractional Fokker–Planck equation with time- and space-dependent forcing | Full Text | References | PDF (1.7 MB) | EPUB
  • 251 Views
  • 6 CrossRef citations
  • 0Altmetric
Article
Fractional collocation methods for multi-term linear and nonlinear fractional differential equations with variable coefficients on the half line
Yubo Yang & Heping Ma
Pages: 399-416
Published online: 21 Jun 2018
AbstractforFractional collocation methods for multi-term linear and nonlinear fractional differential equations with variable coefficients on the half line | Full Text | References | PDF (1.7 MB) | EPUB
  • 203 Views
  • 1 CrossRef citations
  • 0Altmetric
Article
A Runge–Kutta Gegenbauer spectral method for nonlinear fractional differential equations with Riesz fractional derivatives
Fu-Rong Lin & Haidong Qu
Pages: 417-435
Published online: 05 Jul 2018
AbstractforA Runge–Kutta Gegenbauer spectral method for nonlinear fractional differential equations with Riesz fractional derivatives | Full Text | References | PDF (1.6 MB) | EPUB
  • 238 Views
  • 5 CrossRef citations
  • 0Altmetric
Article
Numerical solution of fractional Volterra-Fredholm integro-differential equations with mixed boundary conditions via Chebyshev wavelet method
Fengying Zhou & Xiaoyong Xu
Pages: 436-456
Published online: 20 Sep 2018
AbstractforNumerical solution of fractional Volterra-Fredholm integro-differential equations with mixed boundary conditions via Chebyshev wavelet method | Full Text | References | PDF (1.5 MB) | EPUB
  • 316 Views
  • 11 CrossRef citations
  • 0Altmetric

Explore articles

Explore the most recently published articles

A gradient-based calibration method for the Heston model
Anna Clevenhaus et al.
Article | Published online: 20 May 2024
Open Access
H∞ fault detection and control of Takagi–Sugeno continuous-time conic-type nonlinear systems
B. Vigneshwar et al.
Article | Published online: 14 May 2024
Fourth-order exponential time differencing Runge–Kutta scheme and local meshless method to investigate unsteady diffusion–convection problems of anisotropic functionally graded materials
Mohammad Ilati et al.
Article | Published online: 10 May 2024
A BDF2 method for a singularly perturbed transport equation
Zhongdi Cen et al.
Article | Published online: 9 May 2024
View all latest articles