Showing 101 - 120 results of 2,781 for search '"differential equations"', query time: 0.05s Refine Results
  1. 101
  2. 102

    Impulsive Multiorders Riemann-Liouville Fractional Differential Equations by Weera Yukunthorn, Sotiris K. Ntouyas, Jessada Tariboon

    Published 2015-01-01
    “…Impulsive multiorders fractional differential equations are studied. Existence and uniqueness results are obtained for first- and second-order impulsive initial value problems by using Banach’s fixed point theorem in an appropriate weighted space. …”
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    Article
  3. 103

    On point-dissipative systems of differential equations with quadratic nonlinearity by Anile K. Bose, Alan S. Cover, James A. Reneke

    Published 1991-01-01
    “…The system x′=Ax+f(x) of nonlinear vector differential equations, where the nonlinear term f(x) is quadratic with orthogonality property xTf(x)=0 for all x, is point-dissipative if uTAu<0 for all nontrivial zeros u of f(x).…”
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  4. 104

    Nonoscillation theorems for functional differential equations of arbitrary order by John R. Graef, Myron K. Grammatikopoulos, Yuichi Kitamura, Takasi Kusano, Hiroshi Onose, Paul W. Spikes

    Published 1984-01-01
    “…The authors give sufficient conditions for all oscillatory solutions of a sublinear forced higher order nonlinear functional differential equation to converge to zero. They then prove a nonoscillation theorem for such equations. …”
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  5. 105
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    Oscillation of Second-Order Sublinear Impulsive Differential Equations by A. Zafer

    Published 2011-01-01
    “…Oscillation criteria obtained by Kusano and Onose (1973) and by Belohorec (1969) are extended to second-order sublinear impulsive differential equations of Emden-Fowler type: x″(t)+p(t)|x(τ(t))|α-1x(τ(t))=0, t≠θk; Δx'(t)|t=θk+qk|x(τ(θk))|α-1x(τ(θk))=0; Δx(t)|t=θk=0,   (0<α<1) by considering the cases τ(t)≤t and τ(t)=t, respectively. …”
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  7. 107

    Reproducing Kernel Method for Fractional Riccati Differential Equations by X. Y. Li, B. Y. Wu, R. T. Wang

    Published 2014-01-01
    “…This paper is devoted to a new numerical method for fractional Riccati differential equations. The method combines the reproducing kernel method and the quasilinearization technique. …”
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  8. 108

    Dirichlet Solutions of Functional Differential Equations without Delay by N. P. Evlampiev, V. S. Mokeichev, I. E. Filippov

    Published 2024-01-01
    Subjects: “…functional differential equation…”
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    Article
  9. 109

    Recent development in the theory of linear partial differential equations by Jean Dieudonné

    Published 1980-01-01
    “…A historical development of the theory of linear partial differential equation is reviewed with comments. A recent development in the theory of linear partial differential equations is discussed.…”
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  12. 112

    On Constants in Nonoscillation Criteria for Half-Linear Differential Equations by Simona Fišnarová, Robert Mařík

    Published 2011-01-01
    “…We study the half-linear differential equation (r(t)Φ(x′))′+c(t)Φ(x)=0, where Φ(x)=|x|p−2x, p>1. …”
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  13. 113

    Analytical reduction of a system of partial differential equations by Donatas Jurgaitis

    Published 1998-12-01
    “… A system of four of the first order partial differential equations is transformed into the system, which has blocked diagonal matrix. …”
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  14. 114
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    On the Convergence of Solutions of Certain Third-Order Differential Equations by Ercan Tunç

    Published 2009-01-01
    “…We establish sufficient conditions for the convergence of solutions of a certain third-order nonlinear differential equations. By constructing a Lyapunov function as the basic tool, some results which exist in the relevant literature are generalized.…”
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  17. 117

    A method of solving y(k)−f(x)y=0 by P. J. O'Hara, R. Osteen, R. S. Rodriguez

    Published 1992-01-01
    Subjects: “…differential equations…”
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  18. 118
  19. 119

    On the mild solutions of higher-order differential equations in Banach spaces by Nguyen Thanh Lan

    Published 2003-01-01
    “…For the higher-order abstract differential equation u(n)(t)=Au(t)+f(t), t∈ℝ, we give a new definition of mild solutions. …”
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