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Article: The Qanalogue of Stirling's formula
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ABSTRACT: A version of Stirling’s formula for the qgamma function is given which is uniform in q for q close to 1, and reduces to Stirling’s formula when q=1. This can be used to compute ∏ n=0 ∞ (1aq n ) when 0<q<1 and q is close to 1.Rocky Mountain Journal of Mathematics 06/1984; 14(1984). · 0.49 Impact Factor 
Article: ON A qANALOGUE OF SÁNDOR'S FUNCTION
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ABSTRACT: In this paper we obtain a qanalogue of J. Sándor's theorems (6), on employing the qanalogue of Stirling's formula established by D. S. Moak (5).Journal of Inequalities in Pure and Applied Mathematics 01/2003; 4(5).  [Show abstract] [Hide abstract]
ABSTRACT: In 2001 the reviewer has studied the functions of real variables S(x)=min{m∈ℕ:x≤m!} (x>1), resp. S * (x)=max{m∈ℕ:m!≤x} (x≥1). The authors extend these functions, and their properties, by introducing a generalization in terms of the Euler gamma function.Proceedings of the Jangjeon Mathematical Society 01/2002; 5(2).
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