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Used together with:
graph (7)
fault (4)
toler (4)
approxim (4)
construct (4)

Stem spanner$ (all stems)

28 papers:

STOCSTOC-2014-Solomon #fault tolerance #metric
From hierarchical partitions to hierarchical covers: optimal fault-tolerant spanners for doubling metrics (SS), pp. 363–372.
ICALPICALP-v1-2014-ElkinNS
Light Spanners (ME, ON, SS), pp. 442–452.
ICALPICALP-v2-2014-Parter #hybrid
Bypassing Erdős’ Girth Conjecture: Hybrid Stretch and Sourcewise Spanners (MP), pp. 608–619.
PODSPODS-2013-FaginKRV #framework #information management #named
Spanners: a formal framework for information extraction (RF, BK, FR, SV), pp. 37–48.
STOCSTOC-2013-ElkinS
Optimal euclidean spanners: really short, thin and lanky (ME, SS), pp. 645–654.
ICALPICALP-v1-2013-ChanLNS
New Doubling Spanners: Better and Simpler (THHC, ML, LN, SS), pp. 315–327.
ICALPICALP-v1-2013-KavithaV
Small Stretch Pairwise Spanners (TK, NMV), pp. 601–612.
PODSPODS-2012-AhnGM #graph #sketching
Graph sketches: sparsification, spanners, and subgraphs (KJA, SG, AM), pp. 5–14.
ICALPICALP-v1-2012-ChanLN #bound #fault tolerance #metric
Sparse Fault-Tolerant Spanners for Doubling Metrics with Bounded Hop-Diameter or Degree (THHC, ML, LN), pp. 182–193.
ICALPICALP-v1-2012-DinitzKR #approximate #scalability
Label Cover Instances with Large Girth and the Hardness of Approximating Basic k-Spanner (MD, GK, RR), pp. 290–301.
OSDIOSDI-2012-CorbettDEFFFGGHHHKKLLMMNQRRSSTWW #database #named
Spanner: Google’s Globally-Distributed Database (JCC, JD, ME, AF, CF, JJF, SG, AG, CH, PH, WCH, SK, EK, HL, AL, SM, DM, DN, SQ, RR, LR, YS, MS, CT, RW, DW), pp. 261–264.
STOCSTOC-2011-DinitzK #linear #source code
Directed spanners via flow-based linear programs (MD, RK), pp. 323–332.
ICALPICALP-v1-2011-BermanBGRWY #transitive
Steiner Transitive-Closure Spanners of Low-Dimensional Posets (PB, AB, EG, SR, DPW, GY), pp. 760–772.
ICALPICALP-v1-2011-BermanBMRY #approximate #problem
Improved Approximation for the Directed Spanner Problem (PB, AB, KM, SR, GY), pp. 1–12.
ICALPICALP-v1-2010-BonichonGHP
Plane Spanners of Maximum Degree Six (NB, CG, NH, LP), pp. 19–30.
ICALPICALP-v1-2010-Woodruff #polynomial
Additive Spanners in Nearly Quadratic Time (DPW), pp. 463–474.
STOCSTOC-2009-ChechikLPR #fault tolerance #graph
Fault-tolerant spanners for general graphs (SC, ML, DP, LR), pp. 435–444.
ICALPICALP-A-2008-DraganFG #graph
Spanners in Sparse Graphs (FFD, FVF, PAG), pp. 597–608.
ICALPICALP-2007-Elkin #algorithm #maintenance #streaming
Streaming and Fully Dynamic Centralized Algorithms for Constructing and Maintaining Sparse Spanners (ME), pp. 716–727.
ICALPICALP-2007-Pettie
Low Distortion Spanners (SP), pp. 78–89.
STOCSTOC-2006-Klein #graph #set
A subset spanner for Planar graphs, : with application to subset TSP (PNK), pp. 749–756.
ICALPICALP-2005-RodittyTZ #approximate #distance
Deterministic Constructions of Approximate Distance Oracles and Spanners (LR, MT, UZ), pp. 261–272.
ICALPICALP-2003-BaswanaS #algorithm #graph #linear
A Simple Linear Time Algorithm for Computing a (2k-1)-Spanner of O(n1+1/k) Size in Weighted Graphs (SB, SS), pp. 384–296.
STOCSTOC-2001-ElkinP #graph
(1+ε,β)-Spanner Constructions for General Graphs (ME, DP), pp. 173–182.
ICALPICALP-2000-ElkinP #problem
Strong Inapproximability of the Basic k-Spanner Problem (ME, DP), pp. 636–647.
STOCSTOC-1998-LevcopoulosNS #algorithm #fault tolerance #geometry #performance
Efficient Algorithms for Constructing Fault-Tolerant Geometric Spanners (CL, GN, MHMS), pp. 186–195.
STOCSTOC-1998-RaoS #approximate #geometry #graph
Approximating Geometrical Graphs via “Spanners” and “Banyans” (SR, WDS), pp. 540–550.
STOCSTOC-1995-AryaDMSS
Euclidean spanners: short, thin, and lanky (SA, GD, DMM, JSS, MHMS), pp. 489–498.

Bibliography of Software Language Engineering in Generated Hypertext (BibSLEIGH) is created and maintained by Dr. Vadim Zaytsev.
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