Fractal characteristics of defects growth in porous ceramics modeled with the Movable Cellular Automata

Fractal Geometry: Mathematical Foundations and Applications.

K. J. Falconer · Biometrics · 1990 · 6K citations

Geometric Modeling, Integral Geometry, Infinite Dimensional Analysis +14

Dissipative particle dynamics: Bridging the gap between atomistic and mesoscopic simulation

Robert D. Groot, Patrick B. Warren · The Journal of Chemical Physics · 1997 · 4.4K citations

Mesoscopic Simulation, Engineering, Fluid Mechanics +22

A computer simulation method for the calculation of equilibrium constants for the formation of physical clusters of molecules: Application to small water clusters

William C. Swope, Hans Christian Andersen, Peter H. Berens et al. · The Journal of Chemical Physics · 1982 · 3.9K citations

Engineering, Computational Chemistry, Chemistry +20

A fast algorithm to determine fractal dimensions by box counting

Larry S. Liebovitch, Tibor Tóth · Physics Letters A · 1989 · 491 citations

Geometric Modeling, Geometric Algorithm, Natural Sciences +6

Movable cellular automata method for simulating materials with mesostructure

S. G. Psakhie, Y. Horie, Georg‐Peter Ostermeyer et al. · Theoretical and Applied Fracture Mechanics · 2001 · 115 citations

Materials Science, Pattern Formation, Engineering +6