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Theta function
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==References== {{reflist}} *{{Cite book |first1=Milton |last1=Abramowitz |author-link=Milton Abramowitz |first2=Irene A. |last2=Stegun |author-link2=Irene Stegun |title=Handbook of Mathematical Functions |year=1964 |publisher=[[Dover Publications]] |location=New York |isbn=978-0-486-61272-0 |at=[https://archive.org/details/handbookofmathe000abra/page/ sec. 16.27ff.] |title-link=Abramowitz and Stegun }} *{{Cite book|first=Naum Illyich |last=Akhiezer |author-link=Naum Akhiezer |title=Elements of the Theory of Elliptic Functions |orig-year=1970 |series=[[American Mathematical Society|AMS]] Translations of Mathematical Monographs |volume=79 |year=1990 |publisher=[[American Mathematical Society|AMS]] |location=Providence, RI |isbn=978-0-8218-4532-5 }} *{{Cite book|first1=Hershel M. |last1=Farkas |author-link=Hershel M. Farkas |first2=Irwin |last2=Kra |author-link2=Irwin Kra |title=Riemann Surfaces |year=1980 |publisher=[[Springer-Verlag]] |location=New York |isbn=978-0-387-90465-8 |at=ch. 6}}. ''(for treatment of the Riemann theta)'' *{{Cite book|first1=G. H. |last1=Hardy |author-link=G. H. Hardy |first2=E. M. |last2=Wright |author-link2=E. M. Wright |title=An Introduction to the Theory of Numbers |edition=4th |year=1959 |publisher=[[Clarendon Press]] |location=Oxford }} *{{Cite book|first=David |last=Mumford |author-link=David Mumford |title=Tata Lectures on Theta I |year=1983 |publisher=[[Birkhauser]] |location=Boston |isbn=978-3-7643-3109-2 }} *{{Cite book|author-link=James Pierpont (mathematician) |first=James |last=Pierpont |title=Functions of a Complex Variable |location=New York |publisher=[[Dover Publications]] |year=1959 }} *{{Cite book|first1=Harry E. |last1=Rauch |author-link=Harry Rauch |first2=Hershel M. |last2=Farkas |title=Theta Functions with Applications to Riemann Surfaces |year=1974 |publisher=[[Williams & Wilkins]] |location=Baltimore |isbn=978-0-683-07196-2 }} *{{dlmf|first=William P. |last=Reinhardt|first2=Peter L. |last2=Walker|id=20|title=Theta Functions}} *{{Cite book|author-link=E. T. Whittaker |first1=E. T. |last1=Whittaker |first2=G. N. |last2=Watson |author-link2=G. N. Watson |title=A Course in Modern Analysis |edition=4th |publisher=[[Cambridge University Press]] |location=Cambridge |year=1927 |at=ch. 21}} ''(history of Jacobi's {{mvar|ΞΈ}} functions)''
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