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Scaling theory for the quasideterministic limit of continuous bifurcations
David A. Kessler,
Nadav M. Shnerb
Department of Physics - at Bar-Ilan University
Research output
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Contribution to journal
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Article
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peer-review
6
Scopus citations
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Dive into the research topics of 'Scaling theory for the quasideterministic limit of continuous bifurcations'. Together they form a unique fingerprint.
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Keyphrases
Bifurcation
100%
Deterministic Limit
50%
Directed Percolation
50%
Dynamical Percolation
50%
Equivalence Class
50%
Front Velocity
50%
Ginzburg Criterion
50%
Inherent Noise
50%
Number of Individuals
50%
Numerical Simulation
50%
Out-of-equilibrium
50%
Particle number
50%
Phase Transition
50%
Rate Equations
50%
Region Scale
50%
Scaling Theory
100%
Spatially Extended Systems
50%
Stochastic Fluctuations
50%
Stochastic Interacting Particle Systems
50%
Susceptible-infected-recovered Model
50%
Susceptible-infected-removed
50%
Transition Regime
50%
Upper Critical Dimension
50%
Engineering
Computer Simulation
100%
Critical Dimension
100%
Dimensionality
100%
Equivalence Class
100%
Extended System
100%
Interacting Particle
100%
Rate Equation
100%
Mathematics
Equivalence Class
50%
Extended System
50%
Fundamental Model
50%
Interacting Particle Systems
50%
Numerical Simulation
50%
Rate Equation
50%
Scaling Theory
100%
Stochastics
100%
Physics
Percolation
100%
Material Science
Percolation
100%