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FURTHER EXTENSION OF TWO RESULTS INVOLVING <sub>0</sub>F<sub>1</sub> DUE TO BAILEY
Groth, Frederick,Choi, Junesang,J, Prathima,Rathie, Arjun Kumar The Youngnam Mathematical Society 2018 East Asian mathematical journal Vol.34 No.5
Bailey presented two Bailey presented two interesting identities involving $_0F_1$, which have been generalized by Choi and Rathie who used two hypergeometric summation formulas due to Qureshi et al. In this note, we aim to show how one can establish, in an elementary way, two generalized formulas involving $_0F_1$ which include the above-mentioned identities as special cases. interesting identities involving 0F1, which
Further Extension of Two Results Involving ${}_0F_1$ due to Bailey
Frederick Groth,최준상,Prathima J,Arjun Kumar Rathie 영남수학회 2018 East Asian mathematical journal Vol.34 No.5
Bailey presented two interesting identities involving 0F1, which have been generalized by Choi and Rathie who used two hypergeometric summation formulas due to Qureshi et al. In this note, we aim to show how one can establish, in an elementary way, two generalized formulas in- volving 0F1 which include the above-mentioned identities as special cases.