Results 101 to 110 of about 2,861,683 (201)
Learning to learn by using nonequilibrium training protocols for adaptable materials. [PDF]
Proc Natl Acad Sci U S A, 2023 Falk MJ +7 more
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Nonoscillatory Solutions of x(m) = (-1)mQ(t)x
, 1979 A continuous real vector function is said to be nonoscillatory on an interval if at least one of its components is of constant positive or negative sign there. In this note, various existence criteria for nonoscillatory solutions of the system x(m) = (-l)
Sui-Sun Cheng
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On Nonoscillation of Advanced Differential Equations with Several Terms
Abstract and Applied Analysis, 2011 Existence of positive solutions for advanced equations with several terms x˙(t)+∑k=1mak(t)x(hk(t))=0, hk(t)≥t is investigated in the following three cases: (a) all coefficients ak are positive; (b) all coefficients ak are negative; (c) there is an equal
L. Berezansky, E. Braverman
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Diverse role of decoys on emergence and precision of oscillations in a biomolecular clock. [PDF]
Biophys J, 2021 Dey S, Singh A.
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On the oscillation of the solutions to linear difference equations with variable delay
Electronic Journal of Differential Equations, 2008 A new criterion for the oscillation of the solutions to linear difference equations with variable delay is established. This criterion is based on a new fundamental lemma, which provides a useful inequality for the nonoscillatory solutions of the ...
Christos G. Philos +2 more
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Discrete Dynamics in Nature and Society, 2013 We consider the oscillations of numerical solutions for the nonlinear delay differential equations in the control of erythropoiesis. The exponential θ-method is constructed and some conditions under which the numerical solutions oscillate are presented ...
Qi Wang, Jiechang Wen
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Simulation of Fixed-Bed Chromatographic Processes Considering the Nonlinear Adsorption Isotherms. [PDF]
ACS Omega, 2023 Khan A, Qamar S.
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On third-order linear difference equations involving quasi-differences
Advances in Difference Equations, 2006 We study the third-order linear difference equation with quasi-differences and its adjoint equation. The main results of the paper describe relationships between the oscillatory and nonoscillatory solutions of both equations.
Došlá Zuzana, Kobza Aleš
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On Second-Order Differential Equations with Nonhomogeneous Φ-Laplacian
Boundary Value Problems, 2010 Equation with general nonhomogeneous Φ-Laplacian, including classical and singular Φ-Laplacian, is investigated. Necessary and sufficient conditions for the existence of nonoscillatory solutions satisfying certain asymptotic boundary ...
Mariella Cecchi +2 more
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On oscillatory and nonoscillatory behaviour of solutions of Volterra integral equations
, 1983 Sufficient conditions are given so that bounded and unbounded solutions of the Volterra integral equation x(t) = ƒ(t) − ∝0t a(t, s) g(s, x(s)) ds are oscillatory or nonoscillatory.
Parhi, N., Misra, Niyati
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