| Author(s): |
Peter L. Walker; |
| Title: |
Reduction Formulae for Products of Theta Functions |
| Published: |
November 06, 2012 |
| Abstract: |
In four cases it is already known that the product of two distinct Jacobian theta functions having the same variable z and the same nome q is a multiple of a single Jacobian theta function, with the multiple independent of z. The main purpose of the present note is to show that this property also applies in the remaining two cases. |
| Citation: |
Journal of Research (NIST JRES) - 117.017 |
| Keywords: |
Jacobian theta functions, especially products; normalizing factors |
| Research Areas: |
Math |
| DOI: |
10.6028/jres.117.017 |
