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Relaxation Processes in Multistate Systems
The Physics of Fluids, 1959An analysis is made of the relaxation of ``multistate'' systems, i.e., systems with more than two quantum states or two different chemical species, for linearized processes described by the ``Master Equation'' of the theory of transport processes. These results are compared with those obtained from the analysis of two-state relaxation processes and the
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Modeling of Multistate Systems
2023The modeling of multistate systems occupies a major place in system reliability and safety studies. Presenting a system by its states, using a state graph, is the method most used by the analysts who develop dynamic models to describe the evolution of the system over time.
Abdelkhalak El Hami, Mohamed Eid
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Multistability in the Lorenz System: A Broken Butterfly
International Journal of Bifurcation and Chaos, 2014In this paper, the dynamical behavior of the Lorenz system is examined in a previously unexplored region of parameter space, in particular, where r is zero and b is negative. For certain values of the parameters, the classic butterfly attractor is broken into a symmetric pair of strange attractors, or it shrinks into a small attractor basin ...
Chunbiao Li, Julien Clinton Sprott
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Multistability in a Simplified Underwater Supercavity System
International Journal of Bifurcation and Chaos, 2017Supercavity can increase the velocity of underwater vehicles greatly, however the launching state of vehicle and systematic parameters often lead to unstable motion. To solve the problem, the effect of parameters and initial conditions on the stability of vehicles is studied.
Yipin Lv, Tianhong Xiong, Wenjun Yi
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Multistability in Multilayer Systems
Microgravity Science and Technology, 2019The development of the Marangoni instability in a two-layer film in the presence of a transverse temperature gradient and a heat release/consumption at the liquid-liquid interface, is investigated. The analysis is carried out in the lubrication approximation. Numerical simulations are performed by means of a finite-difference method. The multistability
Alexander Nepomnyashchy +3 more
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1981
We are concerned with systems which are spread out in one spatial dimension, and where different spatial portions can be in different states of local stability, separated in space by transition regions. We will largely, but not exclusively, discuss systems where the differing states of local stability are not equally favored, and the transition regions
M. Büttiker, R. Landauer
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We are concerned with systems which are spread out in one spatial dimension, and where different spatial portions can be in different states of local stability, separated in space by transition regions. We will largely, but not exclusively, discuss systems where the differing states of local stability are not equally favored, and the transition regions
M. Büttiker, R. Landauer
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Organismic supercategores: II. On multistable systems
The Bulletin of Mathematical Biophysics, 1970The representation of biological systems in terms of organismic supercategories, introduced in previous papers (Bull. Math. Biophysics,30, 625–636;31, 59–70) is further discussed. To state more clearly this representation some new definitions are introduced. Also, some necessary changes in axiomatics are made.
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1993
We have identified several general cases in which the usual two-state (up or down, working or failed) assumption about items is not valid. The first of these, open-and short-circuit failures, is not confined to electrical systems but can also be found in fluid systems where a valve failed shut may be considered analogous to an open-circuit electrical ...
D. J. Sherwin, A. Bossche
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We have identified several general cases in which the usual two-state (up or down, working or failed) assumption about items is not valid. The first of these, open-and short-circuit failures, is not confined to electrical systems but can also be found in fluid systems where a valve failed shut may be considered analogous to an open-circuit electrical ...
D. J. Sherwin, A. Bossche
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