Pages that link to "Item:Q2488288"

The following pages link to On one-dimensional digamma and polygamma series related to the evaluation of Feynman diagrams (Q2488288):

Displaying 21 items.

• Towards the one-loop Kähler metric of Calabi-Yau orientifolds (Q271534) (← links)
• Identities for alternating inverse squared binomial and harmonic number sums (Q305785) (← links)
• New families of alternating harmonic number sums (Q500199) (← links)
• Harmonic-number summation identities, symmetric functions, and multiple zeta values (Q513378) (← links)
• On generalized harmonic number sums (Q711305) (← links)
• Some monotonicity properties and inequalities for the generalized digamma and polygamma functions (Q824788) (← links)
• On harmonic numbers and nonlinear Euler sums (Q1645182) (← links)
• Inequalities for the inverses of the polygamma functions (Q1645356) (← links)
• Monotonicity, concavity, and inequalities related to the generalized digamma function (Q1712454) (← links)
• Identities on harmonic and \(q\)-harmonic number sums (Q1945308) (← links)
• Complete monotonicity related to the \(k\)-polygamma functions with applications (Q2203668) (← links)
• On \(q\)-analogues of quadratic Euler sums (Q2220991) (← links)
• Quadratic alternating harmonic number sums (Q2343178) (← links)
• Series representations for the Apéry constant \(\zeta (3)\) involving the values \(\zeta (2n)\) (Q2422047) (← links)
• Hypergeometric summation representations of the Stieltjes constants (Q2841425) (← links)
• Harmonic sums and polylogarithms generated by cyclotomic polynomials (Q2851745) (← links)
• Integral and series representations of the digamma and polygamma functions (Q3145555) (← links)
• Monotonic properties for ratio of the generalized (p,k)-polygamma functions (Q5045638) (← links)
• Combinatorial identities involving harmonic numbers (Q5109334) (← links)
• On representation problems of Euler sums with multi-parameters (Q5404147) (← links)
• Euler sums of generalized harmonic numbers and connected extensions (Q6195503) (← links)