Percolation Theory
Percolation theory deals with fluid flow (or any other similar process) in random media. If the medium is a set ofregular Lattice Points, then there are two types of percolation. A Site Percolationconsiders the lattice vertices as the relevant entities; a Bond Percolation considers the lattice edges as therelevant entities.
See also Bond Percolation, Cayley Tree, Cluster, Cluster Perimeter, Lattice Animal,Percolation Threshold, Polyomino, s-Cluster, s-Run,Site Percolation
References
Percolation Theory
Deutscher, G.; Zallen, R.; and Adler, J. (Eds.). Percolation Structures and Processes. Bristol: Adam Hilger, 1983.
Finch, S. ``Favorite Mathematical Constants.'' http://www.mathsoft.com/asolve/constant/rndprc/rndprc.html
Grimmett, G. Percolation. New York: Springer-Verlag, 1989.
Kesten, H. Percolation Theory for Mathematicians. Boston, MA: Birkhäuser, 1982.
Stauffer, D. and Aharony, A. Introduction to Percolation Theory, 2nd ed. London: Taylor & Francis, 1992.
- Stellated Polyhedron
- Stellated Tetrahedron
- Stellated Truncated Hexahedron
- Stellation
- Stem-and-Leaf Diagram
- Step
- Step Function
- Step Polynomial
- Steradian
- Stereogram
- Stereographic Projection
- Stereology
- Stern-Brocot Tree
- Stevedore's Knot
- Stewart's Theorem
- Stickelberger Relation
- Stick Number
- Stiefel Manifold
- Stiefel-Whitney Class
- Stiefel-Whitney Number
- Stieltjes Constants
- Stieltjes Integral
- Stieltjes' Theorem
- Stieltjes-Wigert Polynomial
- Stirling Cycle Number