Results 21 to 30 of about 875,864 (151)
The goal of this work is to study a model of the wave equation with dynamic boundary conditions and a viscoelastic term. First, applying the Faedo–Galerkin method combined with the fixed point theorem, we show the existence and uniqueness of a local in ...
Gerbi Stéphane, Said-Houari Belkacem
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A SEIRD Model for Control of COVID-19: Case of Azerbaijan [PDF]
Research background: The study uses the key parameters of the spread of the epidemic, dividing the population into several groups S - susceptible, E - exposed, I - infectious, R - recovered, D - dead.
Aliyeva Tarana +2 more
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Exponential Growth of Solutions for Nonlinear Coupled Viscoelastic Wave Equations
In this work, we consider an initial-boundary value problem related to the nonlinear coupled viscoelastic equations \[ \left\{ \begin{array}{c} \left\vert u_{t}\right\vert ^{j}u_{tt}-\Delta u_{tt}-div\left( \left\vert \nabla u\right\vert ^{\alpha -2 ...
Şeyhmus Altındağ, Erhan Pişkin
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Growth of quotients of groups acting by isometries on Gromov hyperbolic spaces [PDF]
We show that every non-elementary group $G$ acting properly and cocompactly by isometries on a proper geodesic Gromov hyperbolic space $X$ is growth tight. In other words, the exponential growth rate of $G$ for the geometric (pseudo)-distance induced by $
Sabourau, Stephane
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In line with the Trudinger–Moser inequality in the fractional Sobolev–Slobodeckij space due to [S. Iula, A note on the Moser–Trudinger inequality in Sobolev–Slobodeckij spaces in dimension one, Atti Accad. Naz. Lincei Rend. Lincei Mat. Appl.
Zhang Caifeng
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Exponential energy growth in adiabatically changing Hamiltonian Systems [PDF]
Fermi acceleration is the process of energy transfer from massive objects in slow motion to light objects that move fast. The model for such process is a time-dependent Hamiltonian system.
Pereira, Tiago, Turaev, Dmitry
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Nonautonomous fractional problems with exponential growth
We study a class of nonlinear non-autonomous nonlocal equations with subcritical and critical exponential nonlinearity.
Miyagaki, Olimpio H. +2 more
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Universality in Stochastic Exponential Growth [PDF]
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Iyer-Biswas, Srividya +3 more
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Control and maintenance of mammalian cell size
Background Conlon and Raff propose that mammalian cells grow linearly during the division cycle. According to Conlon and Raff, cells growing linearly do not need a size checkpoint to maintain a constant distribution of cell sizes.
Cooper Stephen
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On exponential growth and uniformly exponential growth for groups
The paper gives a negative answer to \textit{M. Gromov}'s question [Structures métriques pour les variétés riemanniennes. Textes Mathématiques, 1. Paris (1981; Zbl 0509.53034)], (Remark 5.2) posed in 1981. Gromov asked `if groups of exponential growth necessarily have uniform exponential growth'.
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