Algebraic connectivity (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Algebraic connectivity" in English language version.

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Fiedler, M. (1973). "Algebraic connectivity of Graphs". Czechoslovak Mathematical Journal. 23 (98): 298–305. doi:10.21136/CMJ.1973.101168. MR 0318007. Zbl 0265.05119.

arxiv.org

Pereira, Tiago (2011). "Stability of Synchronized Motion in Complex Networks". arXiv:1112.2297 [nlin.AO].

books.google.com

Chung, F.R.K. (1997). Spectral Graph Theory. Regional Conference Series in Mathematics. Vol. 92. Amer. Math. Soc. ISBN 0-8218-8936-2. Incomplete revised edition
Biggs, Norman (1993). Algebraic Graph Theory (2nd ed.). Cambridge University Press. pp. 28, 58. ISBN 0-521-45897-8.

dml.cz

Fiedler, Miroslav (1973). "Algebraic connectivity of graphs". Czechoslovak Mathematical Journal. 23 (2): 298–305. doi:10.21136/cmj.1973.101168. ISSN 0011-4642.

doi.org

Wu, Chai Wai (2005). "Algebraic connectivity of directed graphs". Linear and Multilinear Algebra. 53 (3). Taylor and Francis: 203–223. doi:10.1080/03081080500054810. S2CID 121368189. Even if G is quasi-strongly connected, which is equivalent to G containing a directed spanning tree, a(G) can still be nonpositive as the exploding star and Theorem 1 indicate.
Fiedler, Miroslav (1973). "Algebraic connectivity of graphs". Czechoslovak Mathematical Journal. 23 (2): 298–305. doi:10.21136/cmj.1973.101168. ISSN 0011-4642.
Gross, J.L.; Yellen, J., eds. (2004). Handbook of Graph Theory. CRC Press. p. 571. doi:10.1201/b16132. ISBN 0-203-49020-7.
Fiedler, M. (1973). "Algebraic connectivity of Graphs". Czechoslovak Mathematical Journal. 23 (98): 298–305. doi:10.21136/CMJ.1973.101168. MR 0318007. Zbl 0265.05119.
Fiedler, M. (1989) [1987]. "Laplacian of graphs and algebraic connectivity". Banach Center Publications. 25 (1): 57–70. doi:10.4064/-25-1-57-70.

infona.pl

Fiedler, M. (1989) [1987]. "Laplacian of graphs and algebraic connectivity". Banach Center Publications. 25 (1): 57–70. doi:10.4064/-25-1-57-70.

semanticscholar.org

api.semanticscholar.org

Wu, Chai Wai (2005). "Algebraic connectivity of directed graphs". Linear and Multilinear Algebra. 53 (3). Taylor and Francis: 203–223. doi:10.1080/03081080500054810. S2CID 121368189. Even if G is quasi-strongly connected, which is equivalent to G containing a directed spanning tree, a(G) can still be nonpositive as the exploding star and Theorem 1 indicate.

ucsd.edu

math.ucsd.edu

Chung, F.R.K. (1997). Spectral Graph Theory. Regional Conference Series in Mathematics. Vol. 92. Amer. Math. Soc. ISBN 0-8218-8936-2. Incomplete revised edition

uni-lj.si

fmf.uni-lj.si

Mohar, Bojan (1991). "The Laplacian Spectrum of Graphs" (PDF). In Alavi, Y.; Chartrand, G.; Oellermann, O.R.; Schwenk, A.J. (eds.). Graph Theory, Combinatorics, and Applications. Proceedings of the sixth quadrennial international conference on the theory and applications of graphs. Vol. 2. Wiley. pp. 871–898. Zbl 0840.05059.

virginia.edu

cs.virginia.edu

Holroyd, Michael (2006). "Synchronization and Connectivity of Discrete Complex Systems". International Conference on Complex Systems.

wolfram.com

mathworld.wolfram.com

Weisstein, Eric W. "Algebraic Connectivity." From MathWorld--A Wolfram Web Resource.

worldcat.org

search.worldcat.org

Fiedler, Miroslav (1973). "Algebraic connectivity of graphs". Czechoslovak Mathematical Journal. 23 (2): 298–305. doi:10.21136/cmj.1973.101168. ISSN 0011-4642.
Watts, D. (2003). Six Degrees: The Science of a Connected Age. Vintage. ISBN 0-434-00908-3. OCLC 51622138.

zbmath.org

Mohar, Bojan (1991). "The Laplacian Spectrum of Graphs" (PDF). In Alavi, Y.; Chartrand, G.; Oellermann, O.R.; Schwenk, A.J. (eds.). Graph Theory, Combinatorics, and Applications. Proceedings of the sixth quadrennial international conference on the theory and applications of graphs. Vol. 2. Wiley. pp. 871–898. Zbl 0840.05059.
Fiedler, M. (1973). "Algebraic connectivity of Graphs". Czechoslovak Mathematical Journal. 23 (98): 298–305. doi:10.21136/CMJ.1973.101168. MR 0318007. Zbl 0265.05119.