Journal of Difference Equations and Applications Impact Factor & Information

Publisher: Taylor & Francis

Journal description

Current impact factor: 0.86

Impact Factor Rankings

2015 Impact Factor Available summer 2015
2013 / 2014 Impact Factor 0.861
2012 Impact Factor 0.743
2011 Impact Factor 0.8
2010 Impact Factor 0.951
2009 Impact Factor 0.748
2008 Impact Factor 0.867
2007 Impact Factor 0.928
2006 Impact Factor 1.047
2005 Impact Factor 0.615
2004 Impact Factor 0.671
2003 Impact Factor 0.426
2002 Impact Factor 0.537
2001 Impact Factor 0.325
2000 Impact Factor 0.31

Impact factor over time

Impact factor

Additional details

5-year impact 0.86
Cited half-life 6.50
Immediacy index 0.16
Eigenfactor 0.00
Article influence 0.37
ISSN 1563-5120

Publisher details

Taylor & Francis

  • Pre-print
    • Author can archive a pre-print version
  • Post-print
    • Author can archive a post-print version
  • Conditions
    • Some individual journals may have policies prohibiting pre-print archiving
    • On author's personal website or departmental website immediately
    • On institutional repository or subject-based repository after either 12 months embargo
    • Publisher's version/PDF cannot be used
    • On a non-profit server
    • Published source must be acknowledged
    • Must link to publisher version
    • Set statements to accompany deposits (see policy)
    • The publisher will deposit in on behalf of authors to a designated institutional repository including PubMed Central, where a deposit agreement exists with the repository
    • STM: Science, Technology and Medicine
    • Publisher last contacted on 25/03/2014
    • This policy is an exception to the default policies of 'Taylor & Francis'
  • Classification
    ​ green

Publications in this journal

  • [Show abstract] [Hide abstract]
    ABSTRACT: Infinite Leslie matrices, introduced by Demetrius 40 years ago, are mathematical models of age-structured populations defined by a countable infinite number of age classes. This article is concerned with determining solutions of the discrete dynamical system in finite time. We address this problem by appealing to the concept of kneading matrices and kneading determinants. Our analysis is applicable not only to populations models, but also to models of self-reproducing machines and self-reproducing computer programs. The dynamics of these systems can also be described in terms of infinite Leslie matrices.
    Journal of Difference Equations and Applications 05/2014; DOI:10.1080/10236198.2014.915967
  • [Show abstract] [Hide abstract]
    ABSTRACT: Exact finite difference schemes and non-standard finite difference schemes are constructed for the first-order differential equation , for and . In particular, we show that the central finite difference scheme is an exact scheme for the differential equation .
    Journal of Difference Equations and Applications 09/2012; 18(9-9):1511-1517. DOI:10.1080/10236198.2011.574622
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    ABSTRACT: Let X be a complex Banach space and q >= 2 be a fixed integer number. Let U = {U(n, j)}(n >= j >= 0) subset of L(X) be a q-periodic discrete evolution family generated by the L(X)-valued, q-periodic sequence (A(n)). We prove that the solution of the following discrete problem y(n+1) = A(n)y(n) + e(i mu n)b, n is an element of Z(+), y(0) = 0 is bounded (uniformly with respect to the parameter mu is an element of R) for each vector b is an element of X if and only if the Poincare map U(q,0) is stable.
    Journal of Difference Equations and Applications 09/2012; 18(9-9):1435-1441. DOI:10.1080/10236198.2011.561795
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    ABSTRACT: A modified numerical method was used by authors for solving 1D Stefan problem. In this paper a modified method is proposed with difference formulae and different methods of calculating the variable time step, which are deduced from Taylor series expansions of different conditions at the boundary. Also an extrapolation formula for the solution at the first point at the right of the computational domain is proposed. The numerical results are compared with those obtained from other methods.
    Journal of Difference Equations and Applications 09/2012; 18(09):1443-1455. DOI:10.1080/10236198.2011.561797
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    ABSTRACT: This paper presents a proof of almost sure asymptotic stability of trivial solution of stochastic systems of linear difference equations driven by -integrable martingale-type noise. For this purpose, we exploit a convergence theorem for non-negative semi-martingale decompositions and verify a practical criteria based on non-random eigenvalues. Two 2D examples illustrate the applicability of obtained criteria.
    Journal of Difference Equations and Applications 08/2012; 18(8):1333-1343. DOI:10.1080/10236198.2011.561796
  • [Show abstract] [Hide abstract]
    ABSTRACT: Stochastic difference equations and a stochastic partial differential equation (SPDE) are simultaneously derived for the time-dependent neutron angular density in a general three-dimensional medium where the neutron angular density is a function of position, direction, energy and time. Special cases of the equations are given, such as transport in one-dimensional plane geometry with isotropic scattering and transport in a homogeneous medium. The stochastic equations are derived from basic principles, i.e. from the changes that occur in a small time interval. Stochastic difference equations of the neutron angular density are constructed, taking into account the inherent randomness in scatters, absorptions and source neutrons. As the time interval decreases, the stochastic difference equations lead to a system of Itô stochastic differential equations. As the energy, direction, and position intervals decrease, an SPDE is derived for the neutron angular density. Comparisons between numerical solutions of the stochastic difference equations and independently formulated Monte Carlo calculations support the accuracy of the derivations.
    Journal of Difference Equations and Applications 08/2012; 18(8-8):1267-1285. DOI:10.1080/10236198.2010.488229
  • Source
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    ABSTRACT: Let G be a finite connected graph. Suppose is a map homotopic to the identity that permutes the vertices. For such a map, a rotation matrix is defined and the basic properties of this matrix are given. It is shown that this matrix generalizes some of the information given by the rotation interval, which is defined when the graph is a circle, to more general graphs.
    Journal of Difference Equations and Applications 06/2012; 18(6-6):1033-1041. DOI:10.1080/10236198.2010.545402
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    ABSTRACT: It is known that if we apply Newton's method to the complex function , with , then the immediate basin of attraction of the roots of P has finite area. In this paper, we show that under certain conditions on the polynomial P, if , then there is at least one immediate basin of attraction having infinite area.
    Journal of Difference Equations and Applications 06/2012; 18(6):1067-1076. DOI:10.1080/10236198.2010.547493