暂无分享,去创建一个
[1] M. Newman,et al. Random graphs with arbitrary degree distributions and their applications. , 2000, Physical review. E, Statistical, nonlinear, and soft matter physics.
[2] Cohen,et al. Resilience of the internet to random breakdowns , 2000, Physical review letters.
[3] A. D. Jackson,et al. Citation networks in high energy physics. , 2002, Physical review. E, Statistical, nonlinear, and soft matter physics.
[4] A. Barabasi,et al. Functional and topological characterization of protein interaction networks , 2004, Proteomics.
[5] S. Shen-Orr,et al. Network motifs in the transcriptional regulation network of Escherichia coli , 2002, Nature Genetics.
[6] J. Rissanen,et al. Modeling By Shortest Data Description* , 1978, Autom..
[7] Thilo Gross,et al. Engineering mesoscale structures with distinct dynamical implications , 2012, New Journal of Physics.
[8] S. Shen-Orr,et al. Network motifs: simple building blocks of complex networks. , 2002, Science.
[9] Jean-Loup Guillaume,et al. Bipartite structure of all complex networks , 2004, Inf. Process. Lett..
[10] Mark E. J. Newman,et al. Structure and Dynamics of Networks , 2009 .
[11] Ravi B. Boppana,et al. Approximating maximum independent sets by excluding subgraphs , 1990, BIT.
[12] Noga Alon,et al. Algorithmic construction of sets for k-restrictions , 2006, TALG.
[13] S. Shen-Orr,et al. Superfamilies of Evolved and Designed Networks , 2004, Science.
[14] Sarel J Fleishman,et al. Comment on "Network Motifs: Simple Building Blocks of Complex Networks" and "Superfamilies of Evolved and Designed Networks" , 2004, Science.
[15] Eckehard Olbrich,et al. Quantifying structure in networks , 2009, 0912.4450.
[16] Christos Faloutsos,et al. Graphs over time: densification laws, shrinking diameters and possible explanations , 2005, KDD '05.
[17] Mark E. J. Newman,et al. Random graphs containing arbitrary distributions of subgraphs , 2010, Physical review. E, Statistical, nonlinear, and soft matter physics.
[18] Brendan D. McKay,et al. Practical graph isomorphism, II , 2013, J. Symb. Comput..
[19] Vasek Chvátal,et al. A Greedy Heuristic for the Set-Covering Problem , 1979, Math. Oper. Res..
[20] R. Milo,et al. Subgraphs in random networks. , 2003, Physical review. E, Statistical, nonlinear, and soft matter physics.
[21] O. Sporns,et al. Complex brain networks: graph theoretical analysis of structural and functional systems , 2009, Nature Reviews Neuroscience.
[22] Jure Leskovec,et al. Empirical comparison of algorithms for network community detection , 2010, WWW '10.
[23] M. Newman,et al. On the uniform generation of random graphs with prescribed degree sequences , 2003, cond-mat/0312028.
[24] Stanley Wasserman,et al. Social Network Analysis: Methods and Applications , 1994, Structural analysis in the social sciences.
[25] Béla Bollobás,et al. The phase transition in inhomogeneous random graphs , 2007, Random Struct. Algorithms.
[26] P. Erdos,et al. On the evolution of random graphs , 1984 .
[27] Albert-László Barabási,et al. Error and attack tolerance of complex networks , 2000, Nature.
[28] Ming Li,et al. An Introduction to Kolmogorov Complexity and Its Applications , 2019, Texts in Computer Science.
[29] K. Al-Sultan,et al. A Genetic Algorithm for the Set Covering Problem , 1996 .
[30] S. Brenner,et al. The neural circuit for touch sensitivity in Caenorhabditis elegans , 1985, The Journal of neuroscience : the official journal of the Society for Neuroscience.
[31] Claudio Castellano,et al. Defining and identifying communities in networks. , 2003, Proceedings of the National Academy of Sciences of the United States of America.
[32] Anirban Banerjee,et al. Spectral Characterization of Network Structures and Dynamics , 2009 .
[33] J. Rissanen. A UNIVERSAL PRIOR FOR INTEGERS AND ESTIMATION BY MINIMUM DESCRIPTION LENGTH , 1983 .
[34] Adolfo Piperno,et al. Search Space Contraction in Canonical Labeling of Graphs (Preliminary Version) , 2008, ArXiv.
[35] Ginestra Bianconi,et al. Entropy measures for networks: toward an information theory of complex topologies. , 2009, Physical review. E, Statistical, nonlinear, and soft matter physics.
[36] F. Atay,et al. Network synchronization: Spectral versus statistical properties , 2006, 0706.3069.
[37] R. Schack. Algorithmic information and simplicity in statistical physics , 1994 .
[38] S. Shen-Orr,et al. Networks Network Motifs : Simple Building Blocks of Complex , 2002 .
[39] Jaikumar Radhakrishnan,et al. Greed is good: Approximating independent sets in sparse and bounded-degree graphs , 1997, Algorithmica.
[40] Stefan Bornholdt,et al. Handbook of Graphs and Networks: From the Genome to the Internet , 2003 .
[41] David Saad,et al. The Interplay between Microscopic and Mesoscopic Structures in Complex Networks , 2010, PloS one.
[42] R. May. Food webs. , 1983, Science.
[43] Sanjeev Arora,et al. Computational Complexity: A Modern Approach , 2009 .
[44] Murray Gell-Mann,et al. What is complexity? Remarks on simplicity and complexity by the Nobel Prize-winning author of The Quark and the Jaguar , 1995, Complex..
[45] Seth Lloyd,et al. Information measures, effective complexity, and total information , 1996, Complex..
[46] David J. C. MacKay,et al. Information Theory, Inference, and Learning Algorithms , 2004, IEEE Transactions on Information Theory.
[47] P. Diaconis,et al. Estimating and understanding exponential random graph models , 2011, 1102.2650.
[48] Nicola J. Rinaldi,et al. Transcriptional Regulatory Networks in Saccharomyces cerevisiae , 2002, Science.
[49] R. Albert,et al. The large-scale organization of metabolic networks , 2000, Nature.
[50] Von der Fakultat. Subgraph Covers- an Information Theoretic Approach to Motif Analysis in Networks , 2015 .
[51] Peter Grünwald,et al. Invited review of the book Statistical and Inductive Inference by Minimum Message Length , 2006 .
[52] Frank Harary,et al. Graphical enumeration , 1973 .
[53] C. S. Wallace,et al. Statistical and Inductive Inference by Minimum Message Length (Information Science and Statistics) , 2005 .
[54] Bart Deplancke,et al. Gene Regulatory Networks , 2012, Methods in Molecular Biology.
[55] Sahar Asadi,et al. Kavosh: a new algorithm for finding network motifs , 2009, BMC Bioinformatics.
[56] Mark E. J. Newman,et al. The Structure and Function of Complex Networks , 2003, SIAM Rev..
[57] U. Alon. Network motifs: theory and experimental approaches , 2007, Nature Reviews Genetics.
[58] Susanna C. Manrubia,et al. STATISTICAL PROPERTIES OF GENEALOGICAL TREES , 1999, cond-mat/9902033.
[59] Marcus Kaiser,et al. Strategies for Network Motifs Discovery , 2009, 2009 Fifth IEEE International Conference on e-Science.
[60] Fan Chung Graham,et al. The Spectra of Random Graphs with Given Expected Degrees , 2004, Internet Math..
[61] Anatol E. Wegner,et al. Motif Conservation Laws for the Configuration Model , 2014, ArXiv.
[62] M E J Newman,et al. Modularity and community structure in networks. , 2006, Proceedings of the National Academy of Sciences of the United States of America.
[63] Albert-László Barabási,et al. Statistical mechanics of complex networks , 2001, ArXiv.
[64] Julian R. Ullmann,et al. An Algorithm for Subgraph Isomorphism , 1976, J. ACM.
[65] Thomas M. Cover,et al. Elements of Information Theory , 2005 .
[66] Juyong Park,et al. Solution for the properties of a clustered network. , 2005, Physical review. E, Statistical, nonlinear, and soft matter physics.
[67] Loet Leydesdorff,et al. Co-occurrence matrices and their applications in information science: Extending ACA to the Web environment , 2006, J. Assoc. Inf. Sci. Technol..
[68] Bruce A. Reed,et al. A Critical Point for Random Graphs with a Given Degree Sequence , 1995, Random Struct. Algorithms.
[69] Béla Bollobás,et al. Sparse random graphs with clustering , 2008, Random Struct. Algorithms.
[70] FoggiaPasquale,et al. A (Sub)Graph Isomorphism Algorithm for Matching Large Graphs , 2004 .
[71] Shilpa Chakravartula,et al. Complex Networks: Structure and Dynamics , 2014 .
[72] D S Callaway,et al. Network robustness and fragility: percolation on random graphs. , 2000, Physical review letters.
[73] Lawrence Davis,et al. Genetic Algorithms and Simulated Annealing , 1987 .
[74] C. S. Wallace,et al. An Information Measure for Classification , 1968, Comput. J..
[75] Duncan J. Watts,et al. Collective dynamics of ‘small-world’ networks , 1998, Nature.
[76] Stephen A. Cook,et al. The complexity of theorem-proving procedures , 1971, STOC.
[77] Albert,et al. Emergence of scaling in random networks , 1999, Science.
[78] S. N. Dorogovtsev,et al. Spectra of complex networks. , 2003, Physical review. E, Statistical, nonlinear, and soft matter physics.
[79] Falk Schreiber,et al. MAVisto: a tool for the exploration of network motifs , 2005, Bioinform..
[80] Sebastian Wernicke,et al. FANMOD: a tool for fast network motif detection , 2006, Bioinform..
[81] D. Corneil,et al. An Efficient Algorithm for Graph Isomorphism , 1970, JACM.
[82] Joshua A. Grochow,et al. Network Motif Discovery Using Subgraph Enumeration and Symmetry-Breaking , 2007, RECOMB.
[83] M. Newman,et al. Mixing patterns in networks. , 2002, Physical review. E, Statistical, nonlinear, and soft matter physics.
[84] Mario Vento,et al. A (sub)graph isomorphism algorithm for matching large graphs , 2004, IEEE Transactions on Pattern Analysis and Machine Intelligence.
[85] Marc Barthelemy,et al. Spatial Networks , 2010, Encyclopedia of Social Network Analysis and Mining.
[86] Anirban Banerjee,et al. Graph spectra as a systematic tool in computational biology , 2007, Discret. Appl. Math..
[87] F. Chung,et al. The average distances in random graphs with given expected degrees , 2002, Proceedings of the National Academy of Sciences of the United States of America.