Boundary classes for graph problems involving non-local properties
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[1] Jiping Liu,et al. A new bound on the feedback vertex sets in cubic graphs , 1996, Discret. Math..
[2] Bruno Courcelle,et al. The Monadic Second-Order Logic of Graphs VIII: Orientations , 1995, Ann. Pure Appl. Log..
[3] V. E. Alekseev,et al. Planar graph classes with the independent set problem solvable in polynomial time , 2009 .
[4] Vadim V. Lozin,et al. Boundary properties of graphs for algorithmic graph problems , 2011, Theor. Comput. Sci..
[5] Bruno Courcelle,et al. The Monadic Second-Order Logic of Graphs. I. Recognizable Sets of Finite Graphs , 1990, Inf. Comput..
[6] Fedor V. Fomin,et al. Exact exponential algorithms , 2013, CACM.
[7] S. Thomas McCormick,et al. Integer Programming and Combinatorial Optimization , 1996, Lecture Notes in Computer Science.
[8] Vadim V. Lozin,et al. A Dichotomy for Upper Domination in Monogenic Classes , 2014, COCOA.
[9] Jian Song,et al. Closing Complexity Gaps for Coloring Problems on H-Free Graphs , 2012, ISAAC.
[10] M. Schaefer. Deciding the VC Dimension is Σ p 3-complete , II , 2000 .
[11] Frank Harary,et al. Graph Theory , 2016 .
[12] Erik Jan van Leeuwen,et al. Independence and Efficient Domination on P6-free Graphs , 2015, SODA.
[13] Marcin Kamiski,et al. Max-cut and containment relations in graphs , 2012 .
[14] Ewald Speckenmeyer,et al. Untersuchungen zum Feedback-vertex-set-Problem in ungerichteten Graphen , 1983 .
[15] Daniel Lokshtanov,et al. Independent Set in P5-Free Graphs in Polynomial Time , 2014, SODA.
[16] James G. Oxley,et al. A Characterization of Tutte Invariants of 2-Polymatroids , 1993, J. Comb. Theory, Ser. B.
[17] B. Mohar,et al. Graph Minors , 2009 .
[18] Gerhard J. Woeginger,et al. The VC-dimension of Set Systems Defined by Graphs , 1997, Discret. Appl. Math..
[19] T. Kloks,et al. Feedback vertex set on chordal bipartite graphs , 2011, 1104.3915.
[20] Jian Song,et al. A Survey on the Computational Complexity of Coloring Graphs with Forbidden Subgraphs , 2014, J. Graph Theory.
[21] Paul D. Seymour,et al. Approximating clique-width and branch-width , 2006, J. Comb. Theory, Ser. B.
[22] Harold N. Gabow,et al. An augmenting path algorithm for linear matroid parity , 1986, Comb..
[23] Yoji Kajitani,et al. On the nonseparating independent set problem and feedback set problem for graphs with no vertex degree exceeding three , 1988, Discret. Math..
[24] James B. Orlin. A Fast, Simpler Algorithm for the Matroid Parity Problem , 2008, IPCO.
[25] David S. Johnson,et al. Computers and Intractability: A Guide to the Theory of NP-Completeness , 1978 .
[26] David S. Johnson,et al. The Rectilinear Steiner Tree Problem is NP Complete , 1977, SIAM Journal of Applied Mathematics.
[27] Detlef Seese,et al. Easy Problems for Tree-Decomposable Graphs , 1991, J. Algorithms.
[28] Jan Arne Telle,et al. Feedback vertex set on graphs of low clique-width , 2013, Eur. J. Comb..
[29] P. Duchet,et al. On Hadwiger''s number and stability number , 1982 .
[30] Haiko Müller,et al. Hamiltonian circuits in chordal bipartite graphs , 1996, Discret. Math..
[31] D. Malyshev,et al. Classes of subcubic planar graphs for which the independent set problem is polynomially solvable , 2013 .
[32] Bruno Courcelle,et al. Handle-Rewriting Hypergraph Grammars , 1993, J. Comput. Syst. Sci..
[33] Panos M. Pardalos,et al. Critical hereditary graph classes: a survey , 2016, Optim. Lett..
[34] Bruno Courcelle,et al. Upper bounds to the clique width of graphs , 2000, Discret. Appl. Math..
[35] Hans L. Bodlaender,et al. A Partial k-Arboretum of Graphs with Bounded Treewidth , 1998, Theor. Comput. Sci..
[36] Vadim V. Lozin,et al. NP-hard graph problems and boundary classes of graphs , 2007, Theor. Comput. Sci..
[37] V. E. Alekseev,et al. On easy and hard hereditary classes of graphs with respect to the independent set problem , 2003, Discret. Appl. Math..
[38] Andreas Brandstädt,et al. The NP-Completeness of Steiner Tree and Dominating Set for Chordal Bipartite Graphs , 1987, Theor. Comput. Sci..
[39] Erik Jan van Leeuwen,et al. Independence and Efficient Domination on P6-free Graph , 2016, SODA 2016.
[40] Dmitriy S. Malyshev,et al. A complexity dichotomy and a new boundary class for the dominating set problem , 2016, J. Comb. Optim..
[41] D. Malyshev,et al. Classes of graphs critical for the edge list-ranking problem , 2014, Journal of Applied and Industrial Mathematics.
[42] George J. Minty,et al. On maximal independent sets of vertices in claw-free graphs , 1980, J. Comb. Theory, Ser. B.
[43] Ján Plesník,et al. The NP-Completeness of the Hamiltonian Cycle Problem in Planar Digraphs with Degree Bound Two , 1979, Inf. Process. Lett..
[44] Robert James Douglas,et al. NP-completeness and degree restricted spanning trees , 1992, Discret. Math..
[45] D. V. Korobitsin,et al. On the complexity of domination number determination in monogenic classes of graphs , 1992 .
[46] Vadim V. Lozin,et al. Recent developments on graphs of bounded clique-width , 2009, Discret. Appl. Math..
[47] Vladimir Vapnik,et al. Chervonenkis: On the uniform convergence of relative frequencies of events to their probabilities , 1971 .
[48] Vadim V. Lozin,et al. On the maximum independent set problem in subclasses of subcubic graphs , 2013, J. Discrete Algorithms.
[49] Mihalis Yannakakis,et al. On limited nondeterminism and the complexity of the V-C dimension , 1993, [1993] Proceedings of the Eigth Annual Structure in Complexity Theory Conference.
[50] Nicholas Korpelainen,et al. Boundary properties of graphs , 2012 .
[51] Marcin Kaminski. max-cut and Containment Relations in Graphs , 2010, WG.
[52] Vadim V. Lozin,et al. Boundary classes of graphs for the dominating set problem , 2004, Discrete Mathematics.
[53] Hans L. Bodlaender. A linear time algorithm for finding tree-decompositions of small treewidth , 1993, STOC '93.
[54] Satoru Iwata,et al. A weighted linear matroid parity algorithm , 2017, STOC.
[55] Bruno Courcelle,et al. Linear Time Solvable Optimization Problems on Graphs of Bounded Clique-Width , 2000, Theory of Computing Systems.
[56] László Lovász,et al. Matroid matching and some applications , 1980, J. Comb. Theory, Ser. B.
[57] Paul D. Seymour,et al. Graph Minors. II. Algorithmic Aspects of Tree-Width , 1986, J. Algorithms.
[58] Jérôme Monnot,et al. Complexity and approximation results for the connected vertex cover problem in graphs and hypergraphs , 2007, J. Discrete Algorithms.
[59] Zsolt Tuza,et al. Complexity of Coloring Graphs without Forbidden Induced Subgraphs , 2001, WG.
[60] David Manlove,et al. Vertex and Edge Covers with Clustering Properties: Complexity and Algorithms , 2009, ACiD.
[61] Ewald Speckenmeyer. On feedback vertex sets and nonseparating independent sets in cubic graphs , 1988, J. Graph Theory.
[62] Andrea Munaro,et al. The VC-dimension of graphs with respect to k-connected subgraphs , 2013, Discret. Appl. Math..
[63] Najiba Sbihi,et al. Algorithme de recherche d'un stable de cardinalite maximum dans un graphe sans etoile , 1980, Discret. Math..
[64] Andrea Munaro,et al. On line graphs of subcubic triangle-free graphs , 2017, Discret. Math..
[65] Jean Fonlupt,et al. The complexity of generalized clique covering , 1989, Discret. Appl. Math..
[66] Nobuji Saito,et al. NP-Completeness of the Hamiltonian Cycle Problem for Bipartite Graphs , 1980 .
[67] Dieter Rautenbach,et al. Feedback vertex sets in cubic multigraphs , 2015, Discret. Math..