activity
19972002
most citedTheoretical Analysis and Simulations of the Generalized Lotka-Volterra Model

121 citations · 121 across the 1 of their papers we have counts for

collaborators

7 papers

cond-mat.stat-mech2002★ 121 cited

Theoretical Analysis and Simulations of the Generalized Lotka-Volterra Model

Ofer Malcai, Ofer Biham, Peter Richmond +1

The dynamics of generalized Lotka-Volterra systems is studied by theoretical techniques and computer simulations. These systems describe the time evolution of the wealth distributi…

cond-mat.stat-mech1999

Pattern Formation and a Clustering Transition in Power-Law Sequential Adsorption

Ofer Biham, Ofer Malcai, Daniel A. Lidar +1

A new model that describes adsorption and clustering of particles on a surface is introduced. A {\it clustering} transition is found which separates between a phase of weakly corre…

cond-mat.stat-mech1999

Power-law distributions and Levy-stable intermittent fluctuations in stochastic systems of many autocatalytic elements

Ofer Malcai, Ofer Biham, Sorin Solomon

A generic model of stochastic autocatalytic dynamics with many degrees of freedom is studied using computer simulations. The time evolution of the 's combine…

adap-org1998

Generic Emergence of Power Law Distributions and Lévy-Stable Intermittent Fluctuations in Discrete Logistic Systems

Ofer Biham, Ofer Malcai, Moshe Levy +1

The dynamics of generic stochastic Lotka-Volterra (discrete logistic) systems of the form \cite{Solomon96a} is s…

cond-mat1998

Scaling Range and Cutoffs in Empirical Fractals

Ofer Malcai, Daniel A. Lidar, Ofer Biham +1

Fractal structures appear in a vast range of physical systems. A literature survey including all experimental papers on fractals which appeared in the six Physical Review journals…

cond-mat.dis-nn1998

The Limited Scaling Range of Empirical Fractals

David Avnir, Ofer Biham, Daniel A. Lidar +1

The notion of the abundance of fractals is critically re-examined in light of surprising data regarding the scaling range in empirical reports on fractality.