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Mellin transform
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==References== {{refbegin}} *{{cite book |last1= Bracewell |first1= Ronald N. |date= 2000 |title= The Fourier Transform and Its Applications |edition= 3rd }} *{{cite book |last1= Debnath |first1= Lokenath |last2= Bhatta |first2= Dambaru |date= 19 April 2016 |title= Integral Transforms and Their Applications |url= https://books.google.com/books?id=WbZcqdvCEfwC&q=%22Mellin+transform%22 |publisher= CRC Press |isbn= 978-1-4200-1091-6}} *{{cite web |last= Epstein |first= Benjamin |date= <!--n.d.--> |title= Some Applications of the Mellin Transform in Statistics |url= https://projecteuclid.org/download/pdf_1/euclid.aoms/1177730201 |publisher= Carnegie Mellon Institute of Technology }} *{{cite book |last1= Erdélyi |first1= Arthur |date= 1954 |title= Tables of Integral Transforms |volume= 1 |publisher= McGraw-Hill}} *{{cite journal |last1= Flajolet |first1= P. |last2= Gourdon |first2= X. |last3= Dumas |first3= P. |date= 1995 |title= Mellin transforms and asymptotics: Harmonic sums |journal= Theoretical Computer Science |volume= 144 |issue= 1–2 |pages= 3–58 |doi= 10.1016/0304-3975(95)00002-e |url= https://hal.inria.fr/inria-00074307/file/RR-2369.pdf }} *{{cite book |last1= Galambos |first1= Janos |last2= Simonelli |first2= Italo |date= 2004 |title= Products of random variables: applications to problems of physics and to arithmetical functions |publisher= Marcel Dekker |isbn= 0-8247-5402-6 |url-access= registration |url= https://archive.org/details/productsofrandom00gala }} *{{cite book |last1= Paris |first1= R. B. |last2= Kaminski |first2= D. |date= 2001 |title= Asymptotics and Mellin-Barnes Integrals |url= https://archive.org/details/asymptoticsmelli0000pari |url-access= registration |publisher= Cambridge University Press |isbn= 9780521790017 }} *{{cite book |last1= Polyanin |first1= A. D. |last2= Manzhirov |first2= A. V. |date= 1998 |title= Handbook of Integral Equations |publisher= CRC Press |location= Boca Raton, Florida |isbn= 0-8493-2876-4 }} *{{cite book |last1= Titchmarsh |first1= E. C. |date= 1948 |title= Introduction to the Theory of Fourier Integrals |edition= 2nd}} * {{cite web |last= Polyanin |first= Andrei D. |date= <!--n.d.--> |title= Tables of Integral Transforms |url= http://eqworld.ipmnet.ru/en/auxiliary/aux-inttrans.htm |website= EqWorld: The World of Mathematical Equations }} *{{springer |title= Mellin transform| id= p/m063380}} *{{mathworld |urlname= MellinTransform |title= Mellin Transform}} {{refend}}
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