Even-order differential equation with continuous delay: nonexistence criteria of Kneser solutions [PDF]
AbstractIn this paper, we study even-order DEs where we deduce new conditions for nonexistence Kneser solutions for this type of DEs. Based on the nonexistence criteria of Kneser solutions, we establish the criteria for oscillation that take into account the effect of the delay argument, where to our knowledge all the previous results neglected the ...
Ali Muhib +2 more
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Nonoscillatory solutions of the four-dimensional difference system
We study asymptotic properties of nonoscillatory solutions for a four-dimensional system \[\begin{aligned} \Delta x_{n}&= C_{n}\, y_{n}^{\frac{1}{\gamma}} \\ \Delta y_{n}&= B_{n}\, z_{n}^{\frac{1}{\beta}} \\ \Delta z_{n}&= A_{n}\, w_{n}^{\frac{1}{\alpha}}
Zuzana Dosla, J. Krejčová
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Kneser graphs are Hamiltonian [PDF]
For integers~$k\geq 1$ and $n\geq 2k+1$, the Kneser graph~$K(n,k)$ has as vertices all $k$-element subsets of an $n$-element ground set, and an edge between any two disjoint sets.
Mutze, Torsten, Namrata,, Merino, Arturo
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Invertible harmonic mappings, beyond Kneser [PDF]
We prove necessary and sufficient criteria of invertibility for planarharmonic mappings which generalize a classical result of H. Kneser, also knownas the Rad ́o–Kneser–Choquet theorem.
ALESSANDRINI, GIOVANNI +3 more
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Attractors for Nonautonomous Parabolic Equations without Uniqueness
Using the theory of uniform global attractors of multivalued semiprocesses, we prove the existence of a uniform global attractor for a nonautonomous semilinear degenerate parabolic equation in which the conditions imposed on the nonlinearity provide the ...
Cung The Anh, Nguyen Dinh Binh
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On the Kneser-Type Solutions for Two-Dimensional Linear Differential Systems with Deviating Arguments [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Roman Koplatadze, Alexander Domoshnitsky
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The nonlinear Kneser problem for singular in phase variables second-order differential equations
For the singular in phase variables differential equation u″=f(t,u,u′), sufficient conditions are found for the existence of a solution satisfying the conditions φ(u)=c,u(t)>0,u′(t)0, where φ:C([
N. Partsvania, B. Puza
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On Kneser solutions of the $n$-th order nonlinear differential inclusions [PDF]
summary:The paper deals with the existence of a Kneser solution of the $n$-th order nonlinear differential inclusion \begin {eqnarray} {x}^{(n)}(t)\in -A_{1}(t,x(t),\ldots ,x^{(n-1)}(t)){x}^{(n-1)}(t)-\ldots -A_{n}(t,x(t),\ldots ,&x^{(n-1)}(t))x(t ...
Pavlačková, Martina
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Kneser and Hereditarily Kneser Subgroups of a Profinite Group [PDF]
2000 Mathematics Subject Classification: 20E18, 12G05, 12F10, 12F99.Given a profinite group Γ acting continuously on a discrete quasi-cyclic group A, certain classes of closed subgroups of Γ (radical, hereditarily radical, Kneser, almost Kneser, and ...
Basarab, Şerban
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On the behavior of Kneser solutions of nonlinear ordinary differential equations [PDF]
We obtain priory estimates and sufficient conditions for Kneser solutions of ordinary differential equations to vanish in a neighborhood of ...
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