Yashoverdhan Vyas

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The well-known Bailey's transform is extended. Using the extended transform, we derive hitherto undiscovered ordinary and q-hypergeometric identities and discuss their particular cases of importance, namely, two new q-sums for Saalschützian 4 Φ 3 , new double series Rogers-Ramanujan-type identities of modulo 81, discrete extension of the q-analogs of two(More)
The aim of this paper is to establish new series transforms of Bailey type and to show that these Bailey type transforms work as efficiently as the classical one and give not only new q-hypergeometric identities, converting double or triple series into a very-well-poised 10 Φ 9 or 12 Φ 11 series but can also be utilized to derive new double and triple(More)
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