Results 21 to 30 of about 29,963 (198)
ON FINITE DIFFERENCE INEQUALITY OF LYAPUNOV TYPE
Tamkang Journal of Mathematics, 1992 ON FINITE DIFFERENCE INEQUALITY OF LYAPUNOV TYPE
Yang, Gou-Sheng, Huang, Shiow-Fu
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Lyapunov’s type inequalities for hybrid fractional differential equations [PDF]
Journal of Inequalities and Applications, 2016 نقوم بالتحقيق في النتائج الجديدة حول المتباينات من نوع Lyapunov من خلال النظر في مشاكل قيمة الحدود الكسرية الهجينة. نحن نوفر الشروط اللازمة لوجود حلول غير بديهية لفئة من مشكلات القيمة الحدية الهجينة التي تنطوي على مشتق كسور ريمان- ليوفيل من الترتيب ...
Surang Sitho +3 more
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Dynamics in a Nonautonomous Nicholson-Type Delay System
Journal of Mathematics, 2021 A kind of Nicholson-type delay system is considered. Several conditions on the ultimate boundedness, extinction, permanence, periodic solution, and global attractivity of the system are established by employing the inequality techniques and comparison ...
Ahmadjan Muhammadhaji, Azhar Halik
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Gaussian integrability of distance function under the Lyapunov condition [PDF]
, 2015 In this note we give a direct proof of the Gaussian integrability of distance function as $\mu e^{\delta d^2(x,x_0)} 0$ provided the Lyapunov condition holds for symmetric diffusion Markov operators, which answers a question proposed in Cattiaux-Guillin ...
Liu, Yuan
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Lyapunov-type inequalities for partial differential equations
Journal of Functional Analysis, 2016 In this work we present a Lyapunov inequality for linear and quasilinear elliptic differential operators in $N-$dimensional domains $ $. We also consider singular and degenerate elliptic problems with $A_p$ coefficients involving the $p-$Laplace operator with zero Dirichlet boundary condition.
Pablo L. de Nápoli, Juan P. Pinasco
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A Lyapunov-Type Inequality for a Fractional Differential Equation under a Robin Boundary Condition
Journal of Function Spaces, 2015 We establish a new Lyapunov-type inequality for a class of fractional differential equations under Robin boundary conditions. The obtained inequality is used to obtain an interval where a linear combination of certain Mittag-Leffler functions has no real
Mohamed Jleli +2 more
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Weighted Nash Inequalities [PDF]
, 2010 Nash or Sobolev inequalities are known to be equivalent to ultracontractive properties of Markov semigroups, hence to uniform bounds on their kernel densities.
Bakry, Dominique +3 more
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Exponential Stability of Leakage Delay and Semi-Markovian Jump for Neutral-Type Neural Network
IEEE Access, 2020 In this paper, a suitable Lyapunov-Krasovskii functional together with the inequality analysis technique for neutral-type system, and sufficient exponential stability conditions are proposed in the form of linear matrix inequalities (LMIs).
Yan Gao +3 more
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Lyapunov‐Type Inequalities for the Quasilinear Difference Systems
Discrete Dynamics in Nature and Society, 2012 We establish several Lyapunov‐type inequalities for quasilinear difference systems, which generalize or improve all related existing ones. Applying these results, we also obtain some lower bounds for the first eigencurve in the generalized spectra.
Qi-Ming Zhang, X. H. Tang
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IEEE Access, 2021 This paper studies the problem of extended dissipativity analysis for Markovian jump neural networks (MJNNs) with time-varying delay. Combining Wirtinger-based double integral inequality and S-procedure lemma, a novel double integral-based delay-product ...
Xiaoping Huang +3 more
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