Fast Distributed Network Decompositions and Covers  Baruch Awerbuch y Bonnie Berger z David Peleg {

Source URL: www.cs.tufts.edu

• NP-complete problems
• Graph coloring
• Matroid theory
• Graph connectivity
• Ear decomposition
• Neighbourhood
• Degeneracy
• Maximal independent set
• Independent set
• Bridge
• Graph theory
• Treewidth

Algorithmic Aspects of Heterogeneous Biological Networks Comparison ? Guillaume Blin1 , Guillaume Fertin2 , Hafedh Mohamed-Babou2 , Irena Rusu2 , Florian Sikora1 , St´ephane Vialette1 1 Universit´e Paris-Est, LIGM - UM

Source URL: pagesperso.lina.univ-nantes.fr

• Graph theory
• Planar graphs
• Graph coloring
• Graph
• Outerplanar graph
• Vertex
• Tree
• Pathwidth
• Degeneracy

MITSUBISHI ELECTRIC RESEARCH LABORATORIES http://www.merl.com Degeneracy in Maximal Clique Decomposition for Semidefinite Programs Raghunathan, A.U.; Knyazev, A.

Source URL: www.merl.com

• Operations research
• Mathematical optimization
• Matrix theory
• Linear programming
• Real algebraic geometry
• Semidefinite programming
• Nonnegative matrix
• Matrix

Reverse Mathematics and the Coloring Number of Graphs Matthew A. Jura, Ph.D. University of Connecticut, 2009

Source URL: www.math.uconn.edu

• Graph theory
• Graph coloring
• Degeneracy
• Graph minor

Quantum coherence is a fundamental common trait of quantum phenomena, from the interference of matter waves to quantum degeneracy of identical particles. Despite its importance, estimating and measuring quantum coherence

Source URL: jdoclille2016.sciencesconf.org

Preferential Attachment in Graphs with Affinities Jay-Yoon Lee* Manzil Zaheer* Stephan G¨

Source URL: manzil.ml

• Graph theory
• Mathematics
• Line graph
• Graph
• Random graph
• Degree
• Degeneracy
• Pathwidth
• Centrality

Ultrastrong coupling circuit QED: vacuum degeneracy and quantum phase transitions Cristiano Ciuti Université Paris Diderot-Paris 7 and CNRS, Laboratoire Matériaux et Phénomènes Quantiques (MPQ), UMR7162 ,

Source URL: www.physinfo.fr

AM 121: Intro to Optimization Models and Methods Lecture 6: Phase I, degeneracy, smallest subscript rule. Yiling Chen

Source URL: am121.seas.harvard.edu

B. Balasundaram · S. Butenko · I. V. Hicks? · S. Sachdeva Clique Relaxations in Social Network Analysis: The Maximum k-plex Problem

Source URL: www.caam.rice.edu

• Graph theory
• NP-complete problems
• Clique
• Degeneracy
• Dominating set
• Independent set
• Graph
• Degree
• Graph coloring
• Extremal graph theory

Degeneracy and first order phase transitions Marco Mueller (good guy), Wolfhard Janke (good guy), Des Johnston (bad guy) Coventry, April 2016

Source URL: ptcp16.complexity-coventry.org