Linear and weakly nonlinear multi-diffusive convection in a Navier-Stokes-Voigt fluid layer
The stability of a triply diffusive Voigt fluid layer, where fluid density is influenced by three stratifying agents with different diffusivities (e.g. heat, solute, and another solute like a third agent), has been examined. The linear stability analysis
D. L. Kiran Kumar +2 more
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Numerical and Theoretical Stability Study of a Viscoelastic Plate Equation with Nonlinear Frictional Damping Term and a Logarithmic Source Term [PDF]
Mohammad M. Al‐Gharabli +3 more
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Some aspects of the stic system stability calculation [PDF]
The problem presented in this paper has been treated intensively by various researchers. However, considering that by its nature the problem of structure stability belongs to the area of nonlinear analysis, it represents an inexhaustible source for ...
Bujar Emra, Stojić Dragoslav
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Robust Stability of Quantum Systems with Nonlinear Dynamic Uncertainties
This paper considers the problem of robust stability for a class of uncertain nonlinear quantum systems subject to unknown perturbations in the system Hamiltonian.
Petersen, Ian R.
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Well-Posedness and Stability Result of the Nonlinear Thermodiffusion Full von Kármán Beam with Thermal Effect and Time-Varying Delay [PDF]
Abdelbaki Choucha +4 more
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Stability criteria for nonlinear Volterra integro-dynamic matrix Sylvester systems on measure chains
In this paper, we establish sufficient conditions for various stability aspects of a nonlinear Volterra integro-dynamic matrix Sylvester system on time scales.
Sreenivasulu Ayyalappagari +1 more
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Exponential Stability of Highly Nonlinear Hybrid Differently Structured Neutral Stochastic Differential Equations with Unbounded Delays [PDF]
Boliang Lu, Quanxin Zhu, Ping He
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Nonlinear stability for 2 dimensional plane Couette flow
In this expository article, we discuss the application of the resolvent technique to prove nonlinear stability of 2 dimensional plane Couette flow. Using this technique, we show how one can derive a threshold amplitude for perturbations that can lead to ...
Pablo Braz e Silva
doaj
Nonlinear growth of zonal flows by secondary instability in general magnetic geometry
We present a theory of the nonlinear growth of zonal flows in magnetized plasma turbulence, by the mechanism of secondary instability. The theory is derived for general magnetic geometry, and is thus applicable to both tokamaks and stellarators.
G G Plunk, A Bañón Navarro
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Analysis of stability and instability for standing waves of the double power one dimensional nonlinear Schrödinger equation [PDF]
Perla Kfoury +2 more
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