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Please note that in the second half of 2009, MSC2010 is deployed in the production of ZMATH and will become official standard in January 2010.


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05-XX Combinatorics {For finite fields, see 11Txx} → ZMATH
05Cxx Graph theory {For applications of graphs, see 68R10, 90C35, 94C15} → ZMATH
05C05 Trees → ZMATH
05C07 Degree sequences → ZMATH
05C10 Topological graph theory, imbedding [See also 57M15, 57M25] → ZMATH
05C12 Distance in graphs → ZMATH
05C15 Coloring of graphs and hypergraphs → ZMATH
05C17 Perfect graphs → ZMATH
05C20 Directed graphs (digraphs), tournaments → ZMATH
05C22 Signed, gain and biased graphs → ZMATH
05C25 Graphs and groups [See also 20F65] → ZMATH
05C30 Enumeration of graphs and maps → ZMATH
05C35 Extremal problems [See also 90C35] → ZMATH
05C38 Paths and cycles [See also 90B10] → ZMATH
05C40 Connectivity → ZMATH
05C45 Eulerian and Hamiltonian graphs → ZMATH
05C50 Graphs and matrices → ZMATH
05C55 Generalized Ramsey theory → ZMATH
05C60 Isomorphism problems (reconstruction conjecture, etc.) → ZMATH
05C62 Graph representations (geometric and intersection representations, etc.) → ZMATH
05C65 Hypergraphs → ZMATH
05C69 Dominating sets, independent sets, cliques → ZMATH
05C70 Factorization, matching, covering and packing → ZMATH
05C75 Structural characterization of types of graphs → ZMATH
05C78 Graph labelling (graceful graphs, bandwidth, etc.) → ZMATH
05C80 Random graphs → ZMATH
05C83 Graph minors → ZMATH
05C85 Graph algorithms [See also 68R10, 68W05] → ZMATH
05C90 Applications → ZMATH
05C99 None of the above, but in this section → ZMATH
 
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I. M. Gelfand 1913-2009
MSC2010


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