G. M. Zaslavsky - Concepedia

Author

G. M. Zaslavsky

Also Known As

G M Zaslavsky, G ZASLAVSKY, G. M. ZASLAVSKY, G. M. Zaslavsky, G. Zaslavsky, G.M Zaslavsky, G.M. Zaslavsky, Georgy Zaslavsky, Zaslavsky, G, Zaslavsky, G. M.

156

Publications

7.3K

Citations

H-Index

Concepts

All Affiliations

New York University Courant Institute of Mathematical Sciences Space Research Institute Institute of Physics Institute of Applied Physics

About

G. M. Zaslavsky is an author at New York University specializing in physics, engineering, and quantum science.

Top Concepts

#	Concept	H-Index	Publications	Citations
1	Engineering	27	45	2.8K
2	Natural Sciences	10	10	763
3	Applied Physics	8	8	258
4	Social Sciences	1	1	21
5	Chemistry	1	1	11

G. M. Zaslavsky

Publications

6.8K

Citations

H-Index

Page 1

	Year	Citations
Chaos, fractional kinetics, and anomalous transport G. M. Zaslavsky Physics Reports PhysicsTransport PhenomenaAnomalous DiffusionQuantum ChaosFractional Kinetics	2002	1.6K
Fractional kinetic equation for Hamiltonian chaos G. M. Zaslavsky Physica D Nonlinear Phenomena EngineeringFractional-order SystemPhysicsFractional DynamicEntropy	1994	402
The simplest case of a strange attractor G. M. Zaslavsky Physics Letters A Pattern FormationPhysicsChaos TheoryStrange AttractorChaotic Mixing	1978	273
Anomalous diffusion and exit time distribution of particle tracers in plasma turbulence model B. A. Carreras, V. E. Lynch, G. M. Zaslavsky Physics of Plasmas EngineeringFluid MechanicsTurbulencePlasma PhysicsScalar Transport	2001	272
<i>Nonlinear Physics: From the Pendulum to Turbulence and Chaos</i> R. Z. Sagdeev, D. A. Usikov, G. M. Zaslavsky, Physics Today Nonlinear PhysicsPart 1Deterministic Dynamical SystemPhysicsChaos Theory	1989	269
Nonlinear Physics: From the Pendulum to Turbulence and Chaos R. Z. Sagde, D. A. Usikov, G. M. Zaslavsky, Nonlinear PhysicsChaos TheoryChaotic MixingPhysics	1989	263
<i>Weak Chaos and Quasi-Regular Patterns</i> G. M. Zaslavsky, R. Z. Sagdeev, D. A. Usikov, Physics Today Hamiltonian Dynamics StabilityPattern FormationQuasi-symmetry ChaosGeneral ConceptsChaos Theory	1992	239
Self-similar transport in incomplete chaos G. M. Zaslavsky, David E. Stevens, Harold Weitzner Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics EngineeringPhysicsChaos TheoryEntropyHigh-dimensional Chaos	1993	234
Condition of stochasticity in quantum nonlinear systems G. P. Berman, G. M. Zaslavsky Physica A Statistical Mechanics and its Applications Quantum DynamicQuantum ScienceQuantum Nonlinear SystemsEngineeringQuantum Computing	1978	230
Self-similarity, renormalization, and phase space nonuniformity of Hamiltonian chaotic dynamics G. M. Zaslavsky, Mark Edelman, B. A. Niyazov Chaos An Interdisciplinary Journal of Nonlinear Science Deterministic Dynamical SystemFractional-order SystemPhysicsChaos TheoryEntropy	1997	221

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