Motivated by several conjectures posed in the paper " Completely monotonic degrees for a difference between the logarithmic and psi functions",we confirm in this work some conjectures on completely monotonic degrees of remainders of the asymptotic expansion of the logarithm of the gamma function and the digamma function and we give two bounded for this degrees.
Asymptotic expansions of exponentials of digamma function and identity for Bernoulli polynomials
Completely monotonic degrees of remainders of asymptotic expansions of the digamma function
The $(p,q)$-Analogues of Some Inequalities for the Digamma Function
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