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power-law

This blog serves as a portal for discussions regarding the course Complex Networks by Prof. Animesh Mukherjee.

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power-law | complexnt.blogspot.com Reviews
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This blog serves as a portal for discussions regarding the course Complex Networks by Prof. Animesh Mukherjee.
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1 power law
2 related problems
3 why percolation
4 2d bond percolation
5 bond percolation
6 site percolation
7 basic results
8 quantities of interest
9 p = p
10 p = e
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power law,related problems,why percolation,2d bond percolation,bond percolation,site percolation,basic results,quantities of interest,p = p,p = e,critical phase,theorem,bond,site,subcritical phase,where ξ,supercritical phase,if p p,posted by,rathan,tanmoy
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power-law | complexnt.blogspot.com Reviews

https://complexnt.blogspot.com

This blog serves as a portal for discussions regarding the course Complex Networks by Prof. Animesh Mukherjee.

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1

power-law: Effects of Levy Flights Mobility Pattern on Epidemic Spreading

http://complexnt.blogspot.com/2012/04/effects-of-levy-flights-mobility.html

This blog serves as a portal for discussions regarding the course Complex Networks by Prof. Animesh Mukherjee. Monday, April 2, 2012. Effects of Levy Flights Mobility Pattern on Epidemic Spreading. Effects of Levy Flights Mobility Pattern on Epidemic Spreading. Most of the studies on human and animal mobility pattern including experimental data and theoretic analysis found that their mobility pattern follows the Levy flight:. Based on a uniform cycle. And for a given network size, the sum of all w. Shoul...

2

power-law: February 2012

http://complexnt.blogspot.com/2012_02_01_archive.html

This blog serves as a portal for discussions regarding the course Complex Networks by Prof. Animesh Mukherjee. Friday, February 17, 2012. Eigenvalues and Complex Networks. The eigenvalues of a graph are defined as the eigenvalues of its adjacency matrix. The set of eigenvalues of a graph is called a graph spectrum. For a graph G on n vertices, we have. Sum of all eigenvalues is ≤ n. Equality holds if G has no isolated vertices. If a graph is not complete the principal eigenvalue is le 1. 8804; 2, with λ.

3

power-law

http://complexnt.blogspot.com/2012/04/immunization-and-epidemic-dynamics-in.html

This blog serves as a portal for discussions regarding the course Complex Networks by Prof. Animesh Mukherjee. Monday, April 9, 2012. Immunization and Epidemic Dynamics in Complex Networks. A site can be reached by one of its k links, its probability of being reached is kP(k) / (N k ) where N is the number of nodes, P(k) is the fraction of nodes having degree k, and k = Σ. KP(k) denotes the average degree of nodes in the network. Studies of percolation on broad-scale networks show that a large fraction f.

4

power-law: March 2012

http://complexnt.blogspot.com/2012_03_01_archive.html

This blog serves as a portal for discussions regarding the course Complex Networks by Prof. Animesh Mukherjee. Saturday, March 31, 2012. Study of Two species Interactions using Lotka Volterra Model. Consider two populations whose sizes at a reference time t. Are denoted by x(t), y(t). Respectively. The functions x. Respectively, and a general model of interacting populations is written in terms of two autonomous differential equations:. Dx/dt = xf(x, y). Dy/dt = yg(x,y ). Is the growth rate of x. The Pre...

5

power-law: Search in P2P Network: Distributed Hash Table

http://complexnt.blogspot.com/2012/04/v-behaviorurldefaultvmlo.html

This blog serves as a portal for discussions regarding the course Complex Networks by Prof. Animesh Mukherjee. Friday, April 13, 2012. Search in P2P Network: Distributed Hash Table. DHT principle is based on Chord*, a distributed lookup protocol. Chord supports the basic operation of mapping key to a node in the network. How the key is computed? Given the name of a file a consistent hashing* function is used to compute the key for that particular file name. The simplest form such file searching network c...

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power-law

This blog serves as a portal for discussions regarding the course Complex Networks by Prof. Animesh Mukherjee. Friday, April 13, 2012. Percolation Theory and Applications. In mathematics, percolation theory describes the behaviour of connected clusters in a random graph. Percolation problem is explained as:. Assume that some liquid is poured on top of some porous material. Will the liquid be able to make its way from hole to hole and reach the bottom? What is the expected size of an outbreak? A contiguou...

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