Mircea V. DIUDEA, Simona CIGHER and Peter E. JOHN (2008) Omega and related counting polynomials

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Omega and related counting polynomials

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CONTRIBUTORS:

	Author:	Mircea V. DIUDEA
	Author:	Simona CIGHER
	Author:	Peter E. JOHN

JOURNAL:

Match, 60(1), 237 - 250.

YEAR:

2008

PUB TYPE:

Journal Article

SUBJECT(S):

chemistry - mathematical

DISCIPLINE:

Mathematics

HTTP:

http://lori.academicdirect.org/cites/69.pdf

LANGUAGE:

English

PUB ID:

103-444-343 (Last edited on 2008/08/01 04:12:02 GMT-6)

SPONSOR(S):

ABSTRACT:
Counting polynomials are those polynomials having at exponent the extent of a property partition and coefficients the multiplicity/occurrence of the corresponding partition. In the present paper three related counting polynomials are discussed: Omega ù, Equidistance È and Non-Equidistance Ð polynomials, and their mutual inter-relations in some particular graphs and lattices, as well. Analytical close formulas for some cubic lattices and their corresponding cages are derived.

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