Some properties of solutions of a functional-differential equation of second order with delay. [PDF]
Ilea VA, Otrocol D.
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Oscillation criteria for third-order functional differential equations with damping
This paper is a continuation of the recent study by Bohner et al [9] on oscillation properties of nonlinear third order functional differential equation under the assumption that the second order differential equation is nonoscillatory.
Martin Bohner +2 more
doaj
Asymptotic behavior of stochastic functional differential evolution equation
Jason lark +3 more
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Oscillation of high order linear functional differential equation with impulses
We study the solutions to high-order linear functional differential equations with impulses. We improve previous results in the oscillation theory for ordinary differential equations and obtain new criteria on the oscillation of solutions.
Haihua Liang, Weizhen Feng
doaj
A linear functional differential equation with distributions in the input
This paper studies the functional differential equation $$ dot x(t) = int_a^t {d_s R(t,s), x(s)} + F'(t), quad t in [a,b], $$ where $F'$ is a generalized derivative, and $R(t,cdot)$ and $F$ are functions of bounded variation. A solution is defined by the
Vadim Z. Tsalyuk
doaj
Green's functional for second-order linear differential equation with nonlocal conditions
In this work, we present a new constructive technique which is based on Green's functional concept. According to this technique, a linear completely nonhomogeneous nonlocal problem for a second-order ordinary differential equation is reduced to one ...
Kamil Orucoglu, Kemal Ozen
doaj
Reduction principle for partial functional differential equation without compactness
Meryem El Attaouy +2 more
doaj
Square integrable solutions and stability of a second-order stochastic integro-differential equation. [PDF]
Oudjedi-Damerdji LF +4 more
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Active Inference and Functional Parametrisation: Differential Flatness and Smooth Random Realisation. [PDF]
Mounier H, Parr T, Friston K.
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Benchmarking Orbital-Free Density-Potential Functional Theory of Electrified Metal-Solution Interfaces. [PDF]
Li C, Wang X, Eikerling M, Huang J.
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