Search Results - "Georgiadis, Loukas"

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  1. 1

    An O( n log n ) version of the Averbakh–Berman algorithm for the robust median of a tree by Brodal, Gerth Stølting, Georgiadis, Loukas, Katriel, Irit

    Published in Operations research letters (2008)
    “…We show that the minmax regret median of a tree can be found in O( n log n ) time. This is obtained by a modification of Averbakh and Berman's O( n log 2 n…”
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    Journal Article
  2. 2

    Sparse certificates for 2-connectivity in directed graphs by Georgiadis, Loukas, Italiano, Giuseppe F., Karanasiou, Aikaterini, Papadopoulos, Charis, Parotsidis, Nikos

    Published in Theoretical computer science (25-10-2017)
    “…Motivated by the emergence of large-scale networks in today's applications, we show how to compute efficiently smaller subgraphs that maintain some properties…”
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    Journal Article
  3. 3

    Finding dominators via disjoint set union by Fraczak, Wojciech, Georgiadis, Loukas, Miller, Andrew, Tarjan, Robert E.

    “…The problem of finding dominators in a directed graph has many important applications, notably in global optimization of computer code. Although linear and…”
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    Journal Article
  4. 4

    Strong Articulation Points and Strong Bridges in Large Scale Graphs by Firmani, Donatella, Georgiadis, Loukas, Italiano, Giuseppe F., Laura, Luigi, Santaroni, Federico

    Published in Algorithmica (01-03-2016)
    “…Let G = ( V , E ) be a directed graph. A vertex v ∈ V (respectively an edge e ∈ E ) is a strong articulation point (respectively a strong bridge ) if its…”
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    Journal Article
  5. 5

    Join-Reachability Problems in Directed Graphs by Georgiadis, Loukas, Nikolopoulos, Stavros D., Palios, Leonidas

    Published in Theory of computing systems (01-08-2014)
    “…For a given collection of directed graphs we define the join-reachability graph of , denoted by , as the directed graph that, for any pair of vertices u and  v…”
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    Journal Article
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    2$-Fault-Tolerant Strong Connectivity Oracles by Georgiadis, Loukas, Kosinas, Evangelos, Tsokaktsis, Daniel

    Published 01-11-2023
    “…We study the problem of efficiently answering strong connectivity queries under two vertex failures. Given a directed graph $G$ with $n$ vertices, we provide a…”
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    Journal Article
  8. 8

    Linear-Time Algorithms for Computing Twinless Strong Articulation Points and Related Problems by Georgiadis, Loukas, Kosinas, Evangelos

    Published 08-07-2020
    “…A directed graph $G=(V,E)$ is twinless strongly connected if it contains a strongly connected spanning subgraph without any pair of antiparallel (or twin)…”
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    Journal Article
  9. 9

    On 2-strong connectivity orientations of mixed graphs and related problems by Georgiadis, Loukas, Kefallinos, Dionysios, Kosinas, Evangelos

    Published 04-02-2023
    “…A mixed graph $G$ is a graph that consists of both undirected and directed edges. An orientation of $G$ is formed by orienting all the undirected edges of $G$,…”
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    Journal Article
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    Improved Linear-Time Algorithm for Computing the $4$-Edge-Connected Components of a Graph by Georgiadis, Loukas, Italiano, Giuseppe F, Kosinas, Evangelos

    Published 19-08-2021
    “…We present an improved algorithm for computing the $4$-edge-connected components of an undirected graph in linear time. The new algorithm uses only elementary…”
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    Journal Article
  12. 12

    Computing the $4$-Edge-Connected Components of a Graph in Linear Time by Georgiadis, Loukas, Italiano, Giuseppe F, Kosinas, Evangelos

    Published 06-05-2021
    “…We present the first linear-time algorithm that computes the $4$-edge-connected components of an undirected graph. Hence, we also obtain the first linear-time…”
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    Journal Article
  13. 13

    On maximal k-edge-connected subgraphs of undirected graphs by Georgiadis, Loukas, Italiano, Giuseppe F, Kosinas, Evangelos, Pattanayak, Debasish

    Published 11-11-2022
    “…We show how to find and efficiently maintain maximal k-edge-connected subgraphs in undirected graphs. In particular, we provide the following results. (1) A…”
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    Journal Article
  14. 14

    Incremental Strong Connectivity and 2-Connectivity in Directed Graphs by Georgiadis, Loukas, Italiano, Giuseppe F, Parotsidis, Nikos

    Published 27-02-2018
    “…In this paper, we present new incremental algorithms for maintaining data structures that represent all connectivity cuts of size one in directed graphs…”
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    Journal Article
  15. 15

    A Note on Fault Tolerant Reachability for Directed Graphs by Georgiadis, Loukas, Tarjan, Robert E

    Published 24-11-2015
    “…In this note we describe an application of low-high orders in fault-tolerant network design. Baswana et al. [DISC 2015] study the following reachability…”
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    Journal Article
  16. 16

    Incremental $2$-Edge-Connectivity in Directed Graphs by Georgiadis, Loukas, Italiano, Giuseppe F, Parotsidis, Nikos

    Published 24-07-2016
    “…In this paper, we initiate the study of the dynamic maintenance of $2$-edge-connectivity relationships in directed graphs. We present an algorithm that can…”
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    Journal Article
  17. 17

    Linear-time algorithms for dominators and related problems by Georgiadis, Loukas

    Published 01-01-2005
    “…This dissertation deals with several topics related to the problem of finding dominators in flowgraphs. The concept of dominators has applications in various…”
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    Dissertation
  18. 18

    Linear-time algorithms for dominators and related problems by Georgiadis, Loukas

    “…This dissertation deals with several topics related to the problem of finding dominators in flowgraphs. The concept of dominators has applications in various…”
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    Dissertation
  19. 19

    Strong Connectivity in Directed Graphs under Failures, with Application by Georgiadis, Loukas, Italiano, Giuseppe F, Parotsidis, Nikos

    Published 09-11-2015
    “…In this paper, we investigate some basic connectivity problems in directed graphs (digraphs). Let $G$ be a digraph with $m$ edges and $n$ vertices, and let…”
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    Journal Article
  20. 20

    On Low-High Orders of Directed Graphs: Incremental Algorithms and Applications by Georgiadis, Loukas, Karanasiou, Aikaterini, Konstantinos, Giannis, Laura, Luigi

    Published 23-08-2016
    “…A flow graph $G=(V,E,s)$ is a directed graph with a distinguished start vertex $s$. The dominator tree $D$ of $G$ is a tree rooted at $s$, such that a vertex…”
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    Journal Article