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Critical point (network science)

Known as: Critical point 
In network science, a critical point is a value of average degree, which separates random networks that have a giant component from those that do not… 
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Related topics

Related topics

7 relations
Complex networkGiant componentGraph theoryNetwork science

Broader (1)

Network theory

Papers overview

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Highly Cited
2008
Highly Cited
2008
Phase diagrams in the three-flavor Nambu-Jona-Lasinio model with the Polyakov loop
We present extensive studies on hot and dense quark matter with two light and one heavy flavors in the Nambu-Jona-Lasinio model… 
Highly Cited
2007
Highly Cited
2007
On the roughness of single- and bi-layer graphene membranes
Highly Cited
2007
Highly Cited
2007
Universal properties of bulk viscosity near the QCD phase transition
Highly Cited
2004
Highly Cited
2004
A supercritical carbon dioxide cycle for next generation nuclear reactors
Thesis (Sc. D.)--Massachusetts Institute of Technology, Dept. of Nuclear Engineering, 2004. 
Highly Cited
2001
Highly Cited
2001
Significance of log-periodic precursors to financial crashes
We clarify the status of log-periodicity associated with speculative bubbles preceding financial crashes. In particular, we… 
Review
2000
Review
2000
Modeling of supercritical vaporization, mixing, and combustion processes in liquid-fueled propulsion systems
Highly Cited
2000
Highly Cited
2000
Conformal geometry, contact geometry, and the calculus of variations
for metricsg in the conformal class of g0, where we use the metric g to view the tensor as an endomorphism of the tangent bundle… 
Highly Cited
1996
Highly Cited
1996
Supercritical fluids as solvents for chemical and materials processing
Fluids near their critical point have dissolving power comparable to that of liquids, are much more compressible than dilute… 
Highly Cited
1968
Highly Cited
1968
Transport Coefficients near the Liquid-Gas Critical Point
A perturbation theory for the determination of transport coefficients near the critical point is presented. This perturbation… 
Highly Cited
1966
Highly Cited
1966
Lusternik-Schnirelman theory on Banach manifolds
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