BibSLEIGH
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graph (24)
close (7)
theorem (5)
algorithm (5)
forbidden (5)

Stem minor$ (all stems)

44 papers:

ICALPICALP-v1-2015-GiannopoulouJLS #complexity #kernel
Uniform Kernelization Complexity of Hitting Forbidden Minors (ACG, BMPJ, DL, SS), pp. 629–641.
ICALPICALP-v2-2015-KawarabayashiK #graph #theorem #towards
Towards the Graph Minor Theorems for Directed Graphs (KiK, SK), pp. 3–10.
STOCSTOC-2014-AbrahamGGNT #composition #graph
Cops, robbers, and threatening skeletons: padded decomposition for minor-free graphs (IA, CG, AG, ON, KT), pp. 79–88.
STOCSTOC-2014-ChekuriC #bound #polynomial #theorem
Polynomial bounds for the grid-minor theorem (CC, JC), pp. 60–69.
ICALPICALP-v1-2014-Wulff-Nilsen #approximate #distance #graph #performance
Faster Separators for Shallow Minor-Free Graphs via Dynamic Approximate Distance Oracles (CWN), pp. 1063–1074.
SEKESEKE-2014-FinlayPC #predict
Synthetic Minority Over-sampling TEchnique (SMOTE) for Predicting Software Build Outcomes (JF, RP, AMC), pp. 546–551.
CSEETCSEET-2013-DebGG #case study #experience #re-engineering #social
Software engineering projects with social significance: An experience report at a minority university (DD, LG, MG), pp. 314–318.
ITiCSEITiCSE-WGR-2013-ShumbaFSTFTSABH #recommendation #women
Cybersecurity, women and minorities: findings and recommendations from a preliminary investigation (RS, KFB, ES, CT, GF, CT, CS, GA, RB, LH), pp. 1–14.
ICALPICALP-v1-2013-LeviR #graph
A Quasi-Polynomial Time Partition Oracle for Graphs with an Excluded Minor (RL, DR), pp. 709–720.
LICSLICS-2013-EickmeyerKK #first-order #graph #invariant #logic #model checking
Model Checking for Successor-Invariant First-Order Logic on Minor-Closed Graph Classes (KE, KiK, SK), pp. 134–142.
DATEDATE-2012-ZhangWHY #algorithm #energy #game studies #resource management
Fair energy resource allocation by minority game algorithm for smart buildings (CZ, WW, HH, HY), pp. 63–68.
ICALPICALP-v1-2012-ChekuriEV #design #graph #network #product line
Node-Weighted Network Design in Planar and Minor-Closed Families of Graphs (CC, AE, AV), pp. 206–217.
ICALPICALP-v1-2012-KrauthgamerZ #using
Preserving Terminal Distances Using Minors (RK, TZ), pp. 594–605.
CHICHI-2012-LeivaA #automation #exclamation
Monsieur, azonnal kövessen engem bitte!: an automatically generated interlanguage tailored to speakers of minority but culturally influenced languages (LAL, VA), pp. 31–34.
DATEDATE-2011-ShafiqueBAH #configuration management #manycore #resource management #runtime
Minority-Game-based resource allocation for run-time reconfigurable multi-core processors (MS, LB, WA, JH), pp. 1261–1266.
STOCSTOC-2011-DemaineHK #algorithm #composition #graph
Contraction decomposition in h-minor-free graphs and algorithmic applications (EDD, MH, KiK), pp. 441–450.
STOCSTOC-2011-KawarabayashiW #algorithm #composition #graph #proving
A simpler algorithm and shorter proof for the graph minor decomposition (KiK, PW), pp. 451–458.
ICALPICALP-v1-2011-KawarabayashiKS #approximate #bound #distance #graph
Linear-Space Approximate Distance Oracles for Planar, Bounded-Genus and Minor-Free Graphs (KiK, PNK, CS), pp. 135–146.
HCIDHM-2011-ZhangWRFHLN
Human Dimensions of Chinese Minors (XZ, YW, LR, AF, KH, TL, JN), pp. 37–45.
HCIDHM-2011-ZhangWRFHLN11a #development
Development of Sizing Systems for Chinese Minors (XZ, YW, LR, AF, KH, TL, JN), pp. 46–55.
ITiCSEITiCSE-2010-McGill #collaboration #design #education #framework #game studies
Collaborative design of cross-disciplinary game minors based on the IGDA curriculum framework (MM), pp. 259–263.
STOCSTOC-2010-KawarabayashiW #algorithm #graph #proving #theorem
A shorter proof of the graph minor algorithm: the unique linkage theorem (KiK, PW), pp. 687–694.
LICSLICS-2010-Grohe #fixpoint #graph #polynomial
Fixed-Point Definability and Polynomial Time on Graphs with Excluded Minors (MG), pp. 179–188.
STOCSTOC-2009-LeeS #geometry #graph #on the
On the geometry of graphs with a forbidden minor (JRL, AS), pp. 245–254.
ICALPICALP-v1-2009-DemaineHK #algorithm #approximate #graph
Approximation Algorithms via Structural Results for Apex-Minor-Free Graphs (EDD, MH, KiK), pp. 316–327.
STOCSTOC-2008-BenjaminiSS #graph
Every minor-closed property of sparse graphs is testable (IB, OS, AS), pp. 393–402.
CAVCAV-2008-JoshiK #graph transformation #theorem #verification
Applying the Graph Minor Theorem to the Verification of Graph Transformation Systems (SJ, BK), pp. 214–226.
ITiCSEITiCSE-2007-AustinJF #student
Stimulating minority student retention with BalloonSAT projects (SAA, LPJ, JMF), p. 320.
LICSLICS-2007-DawarGK
Locally Excluding a Minor (AD, MG, SK), pp. 270–279.
STOCSTOC-2006-KawarabayashiM #approximate #graph
Approximating the list-chromatic number and the chromatic number in minor-closed and odd-minor-closed classes of graphs (KiK, BM), pp. 401–416.
LICSLICS-2005-Dalmau
Generalized Majority-Minority Operations are Tractable (VD), pp. 438–447.
CHICHI-2002-MullerC #community #design #requirements #towards
Design as a minority discipline in a software company: toward requirements for a community of practice (MJM, KC), pp. 383–390.
CIKMCIKM-2001-GhaniJM #corpus #mining #web
Mining the Web to Create Minority Language Corpora (RG, RJ, DM), pp. 279–286.
SIGIRSIGIR-2001-GhaniJM #automation #corpus #generative #query #web
Automatic Web Search Query Generation to Create Minority Language Corpora (RG, RJ, DM), pp. 432–433.
ICALPICALP-2000-Grigni #approximate #graph
Approximate TSP in Graphs with Forbidden Minors (MG), pp. 869–877.
FoSSaCSFoSSaCS-1998-BottreauM #graph #normalisation
Minor Searching, Normal Forms of Graph Relabelling: Two Applications Based on Enumerations by Graph Relabelling (AB, YM), pp. 110–124.
CSLCSL-1998-KreidlerS #graph #monad
Monadic NP and Graph Minors (MK, DS), pp. 126–141.
ICMLICML-1997-CardieN #predict #using
Improving Minority Class Prediction Using Case-Specific Feature Weights (CC, NN), pp. 57–65.
ICGTTAGT-1994-CourcelleS #graph #set
The Obstructions of a Minor-Closed Set of Graphs Defined by Hyperedge Replacement can be Constructed (BC, GS), pp. 351–367.
STOCSTOC-1993-KleinPR #composition #multi #network
Excluded minors, network decomposition, and multicommodity flow (PNK, SAP, SR), pp. 682–690.
ICALPICALP-1993-Gupta #automaton #finite #product line
Finite Automata as Characterizations of Minor Closed Tree Families (Extended Abstract) (AG), pp. 359–370.
ICALPICALP-1991-LagergrenA #congruence #finite #using
Finding Minimal Forbidden Minors Using a Finite Congruence (JL, SA), pp. 532–543.
STOCSTOC-1990-AlonST #graph #theorem
A Separator Theorem for Graphs with an Excluded Minor and its Applications (NA, PDS, RT), pp. 293–299.
CSLCSL-1990-ArnborgPS #automaton #higher-order #logic #monad
Monadic Second Order Logic, Tree Automata and Forbidden Minors (SA, AP, DS), pp. 1–16.

Bibliography of Software Language Engineering in Generated Hypertext (BibSLEIGH) is created and maintained by Dr. Vadim Zaytsev.
Hosted as a part of SLEBOK on GitHub.