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An Introduction to Statistical Mechanics and Thermodynamics, 2019
Stability exists when a thermodynamic phase remains homogenous instead of separating into phases of high and low density (clumping). Certain conditions on the second partial derivatives of extensive variables are necessary for stability, even when the ...
R. Swendsen
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Stability exists when a thermodynamic phase remains homogenous instead of separating into phases of high and low density (clumping). Certain conditions on the second partial derivatives of extensive variables are necessary for stability, even when the ...
R. Swendsen
semanticscholar +2 more sources
Gain and Phase: Decentralized Stability Conditions for Power Electronics-Dominated Power Systems
IEEE Transactions on Power Systems, 2023This paper proposes decentralized stability conditions for multi-converter systems based on the combination of the small gain theorem and the small phase theorem.
Linbin Huang +6 more
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Stability conditions on free abelian quotients
, 2023We study slope-stable vector bundles and Bridgeland stability conditions on varieties which are a quotient of a smooth projective variety by a finite abelian group $G$ acting freely.
Hannah Dell
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Langmuir, 2021
In this work, a set of experimental electrophoretic mobility (μe) data was used to show how inappropriate selection of the electrokinetic model used to calculate the zeta potential (ζ-potential) can compromise the interpretation of the results for ...
D. J. Pochapski +4 more
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In this work, a set of experimental electrophoretic mobility (μe) data was used to show how inappropriate selection of the electrokinetic model used to calculate the zeta potential (ζ-potential) can compromise the interpretation of the results for ...
D. J. Pochapski +4 more
semanticscholar +1 more source
Necessary Stability Conditions for Integral Delay Systems
IEEE Transactions on Automatic Control, 2020In this article, necessary stability conditions for integral delay systems with distributed single delay are presented. Based on new properties that connect the Lyapunov delay matrix and the fundamental matrix of this class of equations, a complete type ...
Rey Ortiz +3 more
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Novel Practical Stability Conditions for Discrete-Time Switched Affine Systems
IEEE Transactions on Automatic Control, 2019This technical note proposes novel state feedback stability conditions based on the so called Lyapunov–Metzler inequalities for discrete-time switched affine systems, assuring practical stability of a desired equilibrium point.
Lucas N. Egidio, Grace S. Deaecto
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