Some Relationships Between Infinite Product Identities, Continued-Fraction Identities and Combinatorial Partition Identities

Authors

  • M.P.Chaudhary

infinite product identities, jacobi’s triple-product identity, continued-fraction identities, combinatorial partition identity, q-product identities

Abstract

The author establish a set of four presumbaly new results which depict the interrelationship between Infinite Product Identities, Continued-Fraction Identities and Combinatorial Partition Identities. Several closely related q-identities such as (for example) Jacobi's tripleproduct identity are also considered.

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How to Cite

Some Relationships Between Infinite Product Identities, Continued-Fraction Identities and Combinatorial Partition Identities. (2015). Global Journal of Science Frontier Research, 15(F4), 87-94. https://www.journalofscience.org/index.php/GJSFR/article/view/1551

References

M Chaudhary (2014) Generalization for character formulas in terms of continued fraction identities. 1(1), 24-34.

George Andrews, Kathrin Bringmann, Karl Mahlburg (2015) Double series representations for Schur's partition function and related identities. 132, 102-119.

Shaun Cooper, Micheal Hirschhorn (2001) Om some infinite product identities. 31, 131-139.

Some Relationships between Infinite Product Identities, Continued-Fraction Identities and Combinatorial Partition Identities.

Richard Blecksmith, John Brillhart, Irving Gerst (1988) Some infinite product identities. 51(183), 301-314.

M Chaudhary (2013) On q-product identities. 5(2), 123-129.

M Chaudhary (2012) Applications of continued fraction identities. 12(4), 31-37.

Some Relationships Between Infinite Product Identities, Continued-Fraction Identities and Combinatorial Partition Identities

Published

2015-06-04

How to Cite

Some Relationships Between Infinite Product Identities, Continued-Fraction Identities and Combinatorial Partition Identities. (2015). Global Journal of Science Frontier Research, 15(F4), 87-94. https://www.journalofscience.org/index.php/GJSFR/article/view/1551