Results 61 to 70 of about 301,568 (186)
Asymptotic solutions of forced nonlinear second order differential equations and their extensions
Using a modified version of Schauder's fixed point theorem, measures of non-compactness and classical techniques, we provide new general results on the asymptotic behavior and the non-oscillation of second order scalar nonlinear differential equations on
Angelo B. Mingarelli, Kishin Sadarangani
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On the asymptotic stability for intermittently damped nonlinear oscillators
The second order nonlinear differential equation \begin{equation*} x''+h(t,x,x')x'+f(x)=0 \qquad \bigl(x\in\mathbb{R},\ t\in\mathbb{R}_+:=[0,\infty),\ ()':=\tfrac{\text{d}}{\text{d}t}()\bigr), \end{equation*} and a sequence $\{I_n\}_{n=1}^\infty$ of non-
László Hatvani
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One-dimensional differential Hardy inequality [PDF]
We establish necessary and sufficient conditions for the one-dimensional differential Hardy inequality to hold, including the overdetermined case. The solution is given in terms different from those of the known results. Moreover, the least constant for this inequality is estimated.
openaire +4 more sources
Gronwall's inequalities are important in the study of differential equations and integral inequalities. Gronwall inequalities are a valuable mathematical technique with several applications.
Rabha Ibrahim +2 more
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Arithmetic three-spheres theorems for quasilinear Riccati type inequalities [PDF]
We consider arithmetic three-spheres inequalities to solutions of certain second order quasilinear elliptic differential equations and inequalities with a Riccati-type drift term.Comment: to appear in Journal d'Analyse Math ...
Granlund, Seppo, Marola, Niko
core
Variational inequalities in vector optimization [PDF]
In this paper we investigate the links among generalized scalar variational inequalities of differential type, vector variational inequalities and vector optimization problems.
Crespi Giovanni P. +2 more
core
Differential Inequalities and Carathéodory Functions
Some improvements to several results due to P. T. Mocanu and S. S. Miller [J. Differ. Equations 67, 199-211 (1987; Zbl 0633.34005)] are given. Proofs are based on results of the cited authors and on some ones due to \textit{M. Nunokawa} [Proc. Japan Acad., Ser. A 68, No. 6, 152-153 (1992; Zbl 0773.30020), ibid. 69, No. 7, 234-237 (1993; Zbl 0793.30007)]
Nunokawa, Mamoru +4 more
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Comparison principles for fractional differential equations with the Caputo derivatives
In this paper, we deal with comparison principles for fractional differential equations involving the Caputo derivatives of order p with 0≤n ...
Ziqiang Lu, Yuanguo Zhu
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Sobolev-Poincaré inequalities for differential forms and currents
In this note we collect some results in R^n about (p,q) Poincaré and Sobolev inequalities for differential forms obtained in a joint research with Franchi and Pansu. In particular, we focus to the case p=1.
Annalisa Baldi
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Weak solutions of functional differential inequalities with first-order partial derivatives
The article deals with functional differential inequalities generated by the Cauchy problem for nonlinear first-order partial functional differential equations. The unknown function is the functional variable in equation and inequalities, and the partial
Kamont Zdzisław
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