Results 151 to 160 of about 436 (179)
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Nonoscillatory solutions of forced second order linear equations. - II
Annali di Matematica Pura ed Applicata, 1980The number of nonoscillatory solutions of a forced second order linear differential equation is studied under the hypothesis that the homogeneous equation is oscillatory. The main technique involves expressing a general solution of the forced equation in terms of two parameters, given a pair of independent solutions of the homogeneous equation (see (2 ...
Atkinson, F. V. +2 more
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Existence of Nonoscillatory Solutions for Fractional Functional Differential Equations
Bulletin of the Malaysian Mathematical Sciences Society, 2017zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Zhou, Yong +2 more
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On Existence of Nonoscillatory Solutions to Quasilinear Differential Equations
gmj, 2007Abstract Sufficient conditions are established for the existence of nonoscillatory solutions to a quasilinear ordinary differential equation of higher order. For the equation with a positive potential, a criterion is established for the existence of nonoscillatory solutions with nonzero limit at infinity.
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Nonoscillatory solutions of second order nonlinear difference equations
Applied Mathematics and Computation, 2008A class of second order nonlinear difference equations with positive coefficients is considered. Sufficient conditions are given for the existence of nonoscillatory solutions.
Chen, Shuming, Li, Chenshun
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Nonoscillatory solutions for system of neutral delay equation
Nonlinear Analysis: Theory, Methods & Applications, 2003The authors consider the following system of neutral differential equations \[ {d\over dt} (x(t)+ px(t- \tau))+ Q(t) x(t-\sigma)= 0,\tag{1} \] where \(p\in\mathbb{R}\), \(x\in\mathbb{R}^n\) and \(\tau\in (0,\infty)\), \(\sigma\in [0,\infty)\), \(Q\) is a continuous \(n\times n\)-matrix on \([t_0,\infty)\).
El-Metwally, H. +2 more
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On nonoscillatory solutions of differential equations with \(p\)-Laplacian
2001The paper is concerned with some boundary value problems associated to the nonlinear differential equation of the form \[ (a(t)\Phi_p(x'))'=b(t)f(x) \] with \(\Phi_p(u)=|u|^{p-2}u\), \(p>1\). All continuable solutions to the equations considered are classified into disjoint subsets which are fully characterized in terms of certain integral conditions.
M. CECCHI, Z. DOSLA, MARINI, MAURO
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Machine Learning in IoT Security: Current Solutions and Future Challenges
IEEE Communications Surveys and Tutorials, 2020Rasheed Hussain +2 more
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Electrolyte solutions design for lithium-sulfur batteries
Joule, 2021Ruqiang Zou, Quanquan Pang
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Models of polymer solutions in electrified jets and solution blowing
Reviews of Modern Physics, 2020Marco Lauricella +2 more
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