On Finding Dense Subgraphs
By Samir Khuller, B. Saha. International Colloquium on Automata, Languages and Programming, 2009
305 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Computer Networks and Communications
View Paper: https://www.semanticscholar.org/paper/ec67a92483e5f72cdba04fb8a17fe38c4ee87b6a
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Theory and Mathematics
- Andrea Moro
- Aristides Gionis
- Roberto Navigli
- Mauro Sozio
- Xiao-Tong Yuan
- Alessandro Raganato
- Tong Zhang
- Ping Li
In Computer Networks and Communications
- Andrea Moro
- Aristides Gionis
- Roberto Navigli
- Xiao-Tong Yuan
- Alessandro Raganato
- Tong Zhang
- Peter D. Grünwald
- Pierre Alquier
Citations in the corpus
- Entity Linking meets Word Sense Disambiguation: a Unified Approach (2014, methodology): “Therefore, we define a heuristic for k-partite graphs inspired by a 2-approximation greedy algorithm for arbitrary graphs (Charikar, 2000; Khuller and Saha, 2009).”
- On the Complexity of Robust PCA and ℓ1-norm Low-Rank Matrix Approximation (2015, unknown): “This problem is a particular variant of the general problem of finding large dense subgraphs in bipartite graphs; see, e.g., [3, 23, 24] and the references therein.”
- The community-search problem and how to plan a successful cocktail party (2010, background): “Recently, Andersen and Chellapilla [2] and subsequently Khuller and Saha [20] studied the case with lower bound and upper bound constraints.”
- Truncated power method for sparse eigenvalue problems (2011, methodology): “…of algorithms have been proposed based on a variety of techniques including greedy algorithms (Feige et al., 2001; Asahiro et al., 2002; Ravi et al., 1994), linear programming (Billionnet & Roupin, 2004; Khuller & Saha, 2009), and semidefinite programming (Srivastav & Wolf, 1998; Ye & Zhang, 2003).”
- Denser than the densest subgraph: extracting optimal quasi-cliques with quality guarantees (2013, unknown): “Problem 1 ( optimal ( g, h, α ) -edge-surplus ).”