On relationships between $q$-products identities, $R_\alpha$, $R_\beta$ and $R_m$ functions related to Jacobi’s triple-product identity
Mathematica Moravica, Tome 24 (2020) no. 2.

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The authors establish a set of two new relationships involving $q$-product identities, $R_\alpha$, $R_\beta$ and $R_m$ (m = 1; 2; 3, ...) functions; and answer a open question of Srivastava et al. [18]. The present work is motivated and based upon recent findings of Chaudhary et al. [8].
Mots-clés : Theta-function identities, $R_\alpha$, $R_\beta$ and $R_m$, Jacobi’s triple-product identity, $q$-Product identities, Rogers-Ramanujan continued fraction, Rogers-Ramanujan identities. 
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     author = {M. P. Chaudhary and Sangeeta Chaudhary},
     title = {On relationships between $q$-products identities, $R_\alpha$, $R_\beta$ and $R_m$ functions related to {Jacobi{\textquoteright}s} triple-product identity},
     journal = {Mathematica Moravica},
     pages = {133 - 144},
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M. P. Chaudhary; Sangeeta Chaudhary. On relationships between $q$-products identities, $R_\alpha$, $R_\beta$ and $R_m$ functions related to Jacobi’s triple-product identity. Mathematica Moravica, Tome 24 (2020) no. 2. https://geodesic-test.mathdoc.fr/item/MM3_2020_24_2_a9/