Mellin Transform

Sudeshna Banerjea and Birendra Nath Mandal
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Sudeshna Banerjea: Jadavpur University, Department of Mathematics
Birendra Nath Mandal: Indian Statistical Institute, Physics and Applied Mathematics Unit

Chapter Chapter 8 in Integral Equations and Integral Transforms, 2023, pp 201-217 from Springer

Abstract: Abstract If one wants to solve the two-dimensional Laplace equation in an infinite wedge described by $$r>0,~-\alpha \le \theta \le \alpha $$ , where $$r, \theta $$ are plane polar co-ordinates, then Mellin transform has to be used.

Date: 2023
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DOI: 10.1007/978-981-99-6360-7_8

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