Results 41 to 50 of about 68,998,005 (164)
Measure functional differential equations and functional dynamic equations on time scales
We study measure functional differential equations and clarify their relation to generalized ordinary differential equations. We show that functional dynamic equations on time scales represent a special case of measure functional differential equations ...
Mesquita, Jaqueline Godoy +5 more
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Lipschitz stability of impulsive functional-differential equations [PDF]
AbstractAn initial value problem is considered for impulsive functional-differential equations. The impulses occur at fixed moments of time. Sufficient conditions are found for Lipschitz stability of the zero solution of these equations. An application in impulsive population dynamics is also discussed.
Bainov, D. D., Stamova, I. M.
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Razumikhin-type stability criteria for differential equations with delayed impulses [PDF]
This paper studies stability problems of general impulsive differential equations where time delays occur in both differential and difference equations.
Quanxin Zhu +5 more
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The existence of solutions for impulsive neutral functional differential equations
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Claudio Cuevas +2 more
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Remark to transformations of linear differential and functional-differential equations [PDF]
summary:For linear differential and functional-differential equations of the $n$-th order criteria of equivalence with respect to the pointwise transformation are ...
Tryhuk, Václav +2 more
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In this work, we consider an initial value problem of a nonhomogeneous retarded functional equation coupled with the impulsive term. The fundamental matrix theorem is employed to derive the integral equivalent of the equation which is Lebesgue integrable.
D. K. Igobi, U. Abasiekwere
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Random Fuzzy Differential Equations with Impulses
We consider the random fuzzy differential equations (RFDEs) with impulses. Using Picard method of successive approximations, we shall prove the existence and uniqueness of solutions to RFDEs with impulses under suitable conditions. Some of the properties
Ho Vu
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Numerical solutions of neutral stochastic functional differential equations [PDF]
This paper examines the numerical solutions of neutral stochastic functional differential equations (NSFDEs) $d[x(t)-u(x_t)]=f(x_t)dt+g(x_t)dw(t)$, $t\geq 0$.
Wu, Fuke +2 more
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This paper examines fractional multi-time scale stochastic functional differential equations that, in addition, are driven by fractional noises. Based on a specially crafted fixed-point principle for the so-called “local operators”, we prove a Peano-type
Arcady Ponosov, Lev Idels
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This research delves into the field of fractional differential equations with both non-instantaneous impulses and delay within the framework of Banach spaces.
Abdelkrim Salim +3 more
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