On the Structure of Complex Variable Struve and Modified Struve Function of the Second Kind

In this note we derive explicit expressions for real and imaginary parts of the Struve function Kν(z) of the second kind and also the modified Struve function Mν(z) of the second kind of real parameter ν and complex variable z. The derivation method is based on trigonometric-type differentiation operators. The outcomes resolve the problem of the

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Publication Details

Journal
Journal of Nepal Mathematical Society
Published
2025-06-24
DOI
https://doi.org/10.3126/jnms.v8i1.80225
Primary Topic
Elasticity and Wave Propagation
Type
article
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article

On the Structure of Complex Variable Struve and Modified Struve Function of the Second Kind

Stanley Pons, Tibor K. Pog
Journal of Nepal Mathematical Society
Elasticity and Wave Propagation
article

On the Structure of Complex Variable Struve and Modified Struve Function of the Second Kind

Stanley Pons, Tibor K. Pog
article en

Abstract

In this note we derive explicit expressions for real and imaginary parts of the Struve function Kν(z) of the second kind and also the modified Struve function Mν(z) of the second kind of real parameter ν and complex variable z. The derivation method is based on trigonometric-type differentiation operators. The outcomes resolve the problem of the

Journal of Nepal Mathematical SocietyVol. 8(1)
Obuda University (HU), University of Utah (US)
Openalex Percentile: Top 84%
Elasticity and Wave Propagation
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On the Structure of Complex Variable Struve and Modified Struve Function of the Second Kind — Stanley Pons, Tibor K. Pog · Journal of Nepal Mathematical Society (2025) | TGRS Research Map | TGRS