Hitting Times for Random Walks on Sierpiński Graphs and Hierarchical Graphs
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Zhang Zhang | Yi Qi | Zhongzhi Zhang | Yuze Dong | Zhongzhi Zhang | Yi Qi | Yuze Dong | Zhang Zhang
[1] Yi-Chun Wang,et al. Hamiltonicity of the basic WK-recursive pyramid with and without faulty nodes , 2015, Theor. Comput. Sci..
[2] Lali Barrière,et al. On the hierarchical product of graphs and the generalized binomial tree , 2009 .
[3] I. Gutman,et al. Resistance distance and Laplacian spectrum , 2003 .
[4] Jung-Sheng Fu. Hamiltonicity of the WK-recursive network with and without faulty nodes , 2005, IEEE Transactions on Parallel and Distributed Systems.
[5] Brendan D. McKay,et al. A new graph product and its spectrum , 1978, Bulletin of the Australian Mathematical Society.
[6] Yue-Li Wang,et al. The Hub Number of Sierpiński-Like Graphs , 2011, Theory of Computing Systems.
[7] István Lukovits,et al. Extensions of the Wiener Number , 1996, J. Chem. Inf. Comput. Sci..
[8] Stephen P. Boyd,et al. Minimizing Effective Resistance of a Graph , 2008, SIAM Rev..
[9] Christos Faloutsos,et al. Kronecker Graphs: An Approach to Modeling Networks , 2008, J. Mach. Learn. Res..
[10] S. Redner. A guide to first-passage processes , 2001 .
[11] E. Winfree,et al. Algorithmic Self-Assembly of DNA Sierpinski Triangles , 2004, PLoS biology.
[12] Zhongzhi Zhang,et al. The number and degree distribution of spanning trees in the Tower of Hanoi graph , 2015, Theor. Comput. Sci..
[13] Jywe-Fei Fang,et al. The m-pancycle-connectivity of a WK-Recursive network , 2007, Inf. Sci..
[14] Alexandre Arenas,et al. Optimal network topologies for local search with congestion , 2002, Physical review letters.
[15] Bassam Bamieh,et al. Consensus and Coherence in Fractal Networks , 2013, IEEE Transactions on Control of Network Systems.
[16] Simon DeDeo,et al. Dynamics and processing in finite self-similar networks , 2011, Journal of The Royal Society Interface.
[17] Peter G. Doyle,et al. Random Walks and Electric Networks: REFERENCES , 1987 .
[18] Alexander Blumen,et al. Strange kinetics of polymeric networks modelled by finite fractals , 2002 .
[19] S. Klavžar,et al. Graphs S(n, k) and a Variant of the Tower of Hanoi Problem , 1997 .
[20] Seok-Ho Hwang,et al. Nanoassembly of a Fractal Polymer: A Molecular "Sierpinski Hexagonal Gasket" , 2006, Science.
[21] Duncan J. Watts,et al. Collective dynamics of ‘small-world’ networks , 1998, Nature.
[22] Radu Tarca,et al. IoT Devices Signals Processing Based on Shepard Local Approximation Operators Defined in Riesz MV-Algebras , 2020, Informatica.
[23] Yi Qi,et al. Extended corona product as an exactly tractable model for weighted heterogeneous networks , 2017, Comput. J..
[24] Ali Tizghadam,et al. Autonomic traffic engineering for network robustness , 2010, IEEE Journal on Selected Areas in Communications.
[25] Zhongzhi Zhang,et al. Random walks on dual Sierpinski gaskets , 2011 .
[26] F. Göbel,et al. Random walks on graphs , 1974 .
[27] Lali Barrière,et al. The generalized hierarchical product of graphs , 2009, Discret. Math..
[28] Bojan Mohar,et al. The Quasi-Wiener and the Kirchhoff Indices Coincide , 1996, J. Chem. Inf. Comput. Sci..
[29] Sandi Klavzar,et al. The Tower of Hanoi - Myths and Maths , 2013 .
[30] Yue-Li Wang,et al. The Outer-connected Domination Number of Sierpiński-like Graphs , 2015, Theory of Computing Systems.
[31] P. Tetali. Random walks and the effective resistance of networks , 1991 .
[32] C. Sanges,et al. A recursively scalable network VLSI implementation , 1988, Future Gener. Comput. Syst..
[33] Zhenming Liu,et al. On the efficiency of social recommender networks , 2016, 2015 IEEE Conference on Computer Communications (INFOCOM).
[34] Sandi Klavzar,et al. A survey and classification of Sierpiński-type graphs , 2017, Discret. Appl. Math..
[35] Zhongzhi Zhang,et al. Laplacian spectra of a class of small-world networks and their applications , 2015, Scientific Reports.
[36] John G. Kemeny,et al. Finite Markov chains , 1960 .
[37] Prabhakar Raghavan,et al. The electrical resistance of a graph captures its commute and cover times , 2005, computational complexity.
[38] Hamid Sarbazi-Azad,et al. Some topological and combinatorial properties of WK-recursive mesh and WK-pyramid interconnection networks , 2008, J. Syst. Archit..
[39] Heiko Rieger,et al. Random walks on complex networks. , 2004, Physical review letters.
[40] László Lovász,et al. Random Walks on Graphs: A Survey , 1993 .
[41] Kai Wu,et al. Assembling molecular Sierpiński triangle fractals. , 2015, Nature chemistry.
[42] Yi Qi,et al. Consensus in Self-Similar Hierarchical Graphs and Sierpiński Graphs: Convergence Speed, Delay Robustness, and Coherence , 2017, IEEE Transactions on Cybernetics.
[43] Gen-Huey Chen,et al. A Shortest-Path Routing Algorithm for Incomplete WK-Recursive Networks , 1997, IEEE Trans. Parallel Distributed Syst..
[44] Toru Hasunuma,et al. Structural properties of subdivided-line graphs , 2013, J. Discrete Algorithms.
[45] Douglas J. Klein,et al. Molecular cyclicity and centricity of polycyclic graphs. I. Cyclicity based on resistance distances or reciprocal distances , 1994 .
[46] J. Klafter,et al. First-passage times in complex scale-invariant media , 2007, Nature.
[47] Sidney Redner,et al. A guide to first-passage processes , 2001 .
[48] Lali Barrière,et al. The hierarchical product of graphs , 2009, Discret. Appl. Math..
[49] H E Stanley,et al. Classes of small-world networks. , 2000, Proceedings of the National Academy of Sciences of the United States of America.
[50] Guojun Li,et al. The hamiltonicity and path t-coloring of Sierpiński-like graphs , 2012, Discret. Appl. Math..