A. Apelblat

most citedDifferentiation of integral Mittag-Leffler and integral Wright functions with respect to parameters

6 citations · 6 across the 2 of their papers we have counts for

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math.CA2024★ 6 cited

Differentiation of integral Mittag-Leffler and integral Wright functions with respect to parameters

Alexander Apelblat, Juan Luis González-Santander

Derivatives with respect to the parameters of the integral Mittag-Leffler function and the integral Wright function, recently introduced by us, are calculated. These derivatives ca…

math.CA2023

Part 2. Infinite series and logarithmic integrals associated to differentiation with respect to parameters of the Whittaker $W_{κ, μ} (x)$ function

Alexander Apelblat, Juan Luis González-Santander

First derivatives with respect to the parameters of the Whittaker function $W_{κ, μ} (x)$ are calculated. Using the confluent hypergeometric function, these der…

math.CA2023

Part 1. Infinite series and logarithmic integrals associated to differentiation with respect to parameters of the Whittaker $M_{κ, μ} (x)$ function

Alexander Apelblat, Juan Luis González-Santander

First derivatives of the Whittaker function $M_{κ, μ} (x)$ with respect to the parameters are calculated. Using the confluent hypergeometric function, these deri…

Differentiation of integral Mittag-Leffler and integral Wright functions with respect to parameters

Part 2. Infinite series and logarithmic integrals associated to differentiation with respect to parameters of the Whittaker Wκ,μ​(x) function

Part 1. Infinite series and logarithmic integrals associated to differentiation with respect to parameters of the Whittaker Mκ,μ​(x) function

Part 2. Infinite series and logarithmic integrals associated to differentiation with respect to parameters of the Whittaker $W_{κ, μ} (x)$ function

Part 1. Infinite series and logarithmic integrals associated to differentiation with respect to parameters of the Whittaker $M_{κ, μ} (x)$ function