Results 11 to 20 of about 15,327 (120)
Bailey pairs and indefinite quadratic forms
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Jeremy Lovejoy
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Conversation Analysis and Its Implications to Language Teaching
The present study analyzed the use of Conversation Analysis in casual conversation and how it can serve as a potential means in language teaching. Casual conversation concerns the type of conversation that people do when they talk just for the sake of ...
Didin Nuruddin Hidayat
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Change of Base in Bailey Pairs
Versions of Bailey's lemma which change the base from q to q^2 or q^3 are given. Iterates of these versions give many new versions of multisum Rogers-Ramanujan identities. We also prove Melzer's conjectures for the Fermionic forms of the supersymmetric analogues of Virasoro characters.
Bressoud, D. +2 more
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Optimization of chromosome preparation and karyotype analysis of yellow-flower Chinese kale
Chinese kale (Brassica alboglabra Bailey) is an original Chinese vegetable belonging to the Brassicaceae family of cruciferae. It is commonly grown for its bolting stems and tender rosette leaves as the edible parts, which are tender and crisp.
XIA Xue +8 more
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In this paper it is shown that the one-dimensional configuration sums of the solvable lattice models of Andrews, Baxter and Forrester and the string functions associated with admissible representations of the affine Lie algebra A$_1^{(1)}$ as introduced by Kac and Wakimoto can be exploited to yield a very general class of conjugate Bailey pairs.
Schilling, Anne, Warnaar, S. Ole
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A general double sum identity, mock theta functions, and Bailey pairs [PDF]
We obtain some Bailey pairs associated with indefinite quadratic forms with the $ _n$ connected to a finite sum. A new general identity is given, which provides identities for $q$-hypergeometric series, including mock theta functions.
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A new general conjugate Bailey pair [PDF]
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Bailey pairs and strange identities
Zagier introduced the term "strange identity" to describe an asymptotic relation between a certain $q$-hypergeometric series and a partial theta function at roots of unity. We show that behind Zagier's strange identity lies a statement about Bailey pairs.
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A new summation formula for WP-Bailey pairs [PDF]
Let (?n(a,k), ?n(a,k)) be a WP-Bailey pair. Assuming the limits exist, let (?
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Some conjugate WP-Bailey pairs and transformation formulas for q-series [PDF]
In this paper, the authors prove several theorems involving q-series identities by applying a certain family of conjugate WP-Bailey pairs. Making use of these theorems in conjunction with some WP-Bailey pairs, various transformation formulas for q-series are also established.
H. M. SRIVASTAVA +3 more
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