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Young Diagram lattice

Partial Ordering of Properties The Young Diagram Lattice and Related Chemical Systems... [Pg.4]

Young Diagram lattice (of Ruch) and the ordering scheme of tree graphs (of Gutman and Randic) are described and it is shown, how the two schemes coincide with each other, i.e. generate identical orders. [Pg.4]

The Young-Diagram Lattice, Ordering of Muirhead and generalization of Karamata... [Pg.14]

It is intuitive that the study of partially ordered sets (posets) might be related to the currently popular study of complexity. Here we use a well-studied, mathematically beautiful, and physically fundamental poset - the Young diagram lattice (YDL) - to suggest an appropriate quantitative measure of complexity for a member of this poset, and possibly other... [Pg.367]

Partial Orders and Complexity The Young Diagram Lattice 369... [Pg.369]

Ruch showed in his seminal 1975 paper (Ruch 1975) that a partial order relation for partitions already well known to mathematicians - namely the majorization partial order - is precisely the same partial order that corresponds to mixing. This fundamental result means that the mathematics of the Young Diagram Lattice applies to the physics of mixing. [Pg.370]

See other pages where Young Diagram lattice is mentioned: [Pg.16]    [Pg.367]    [Pg.373]    [Pg.381]   
See also in sourсe #XX -- [ Pg.3 ]



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