PPT-Subgraph Isomorphism Problem

Simple algorithms Given two graphs G VE and H WF is there a subgraph of H that is isomorphic to G Given two graphs G VE and H WF is there a subgraph of H that is isomorphic to G. Sometimes, two graphs have exactly the same form, in the sense that there is a one-to-one correspondence between their vertex sets that preserves edges. In such a case, we say that the two graphs are . Extracting Optimal Quasi-Cliques with Quality . Guarantees. . Charalampos (Babis) E. Tsourakakis. charalampos.tsourakakis@aalto.fi. KDD 2013. Longin Jan Latecki. Based on :. P. . Dupont. , J. . Callut. , G. Dooms, J.-N. . Monette. and Y. Deville.. Relevant subgraph extraction from random walks in a graph. . RR 2006-07, Catholic University of Louvain , November 2006.. . scope. . interpretation. of . doubly. . quantified. . sentences. and . the. . problem. of . isomorphism. Katalin É. Kiss & Tamás . Zétényi. (. ekiss. @. nytud.hu. ). Research Institute . I I Heaviestk-subgraph(HkS):Input:AweightedgraphG=(V;E),jVj=n,andanintegerk,knOutput:FindakverticessubgraphofGwiththemaximumtotaledgeweight MariaLiazi PolynomialvariantsoftheDkS/HkSproblem I Densestk Arijit Khan, . Yinghui. Wu, Xifeng Yan. Department of Computer Science. University of California, Santa Barbara. {. arijitkhan. , . yinghui. , . xyan. }@. cs.ucsb.edu. Graph Data. 2. Graphs are everywhere.. theorem. By. : Justin . Gilmore. Four color theorem. The . four-color theorem states that any map in a plane can be colored using four-colors in such a way that regions sharing a common boundary (other than a single point) do not share the same color. . Janine Bennett. 1. William . McLendon. III. 1. Guarav. Bansal. 2. Peer-. Timo. Bremer. 3. Jacqueline Chen. 1. Hemanth. Kolla. 1. 1. Sandia National Laboratories, . 2. Intel, . 3. Lawrence Livermore . Center Networks with Malfunctioning Devices. Xingyu. Ma, . Chengchen. . Hu. , Kai Chen, . Che. Zhang, . Hongtao. Zhang, Kai . Zheng. , Yan Chen, . Xianda. Sun. Xi’an . Jiaotong. University. Tsinghua. Sometimes, two graphs have exactly the same form, in the sense that there is a one-to-one correspondence between their vertex sets that preserves edges. In such a case, we say that the two graphs are . On Free Rider Effect and Its Elimination. 1. Case Western Reserve University. Yubao Wu. 1. , . Ruoming. Jin. 2. , Jing Li. 1. , Xiang Zhang. 1. 2. Kent State University. Generic Local Community Detection Problem. Lasserre. Gaps,. and Asymmetry of Random Graphs. Ryan O’Donnell (CMU). John Wright (CMU). Chenggang. Wu (. Tsinghua. ). Yuan Zhou (CMU). Hardness of . Robust Graph Isomorphism. ,. . Lasserre. Gaps,. Organization theory. Do . organizations always act similarly?. Agenda. Memo presentation #1 (. Hannan. & Freeman, 1977). Memo discussion #1. Memo presentation #2 (Hsu & . Hannan. , 2005). Memo discussion #2. (and related problems). on Minor-Free Graphs. Hans . Bodlaender. (U Utrecht, TU Eindhoven). Jesper. . Nederlof. (TU Eindhoven). Tom van der . Zanden. (U Utrecht). 1. Subgraph Isomorphism. Given: a .