How to check if a half-integer weight form is an eigenform in SAGE and determine its eigenvalues and eigenvectors? For Eg., If f(z) = eta(24z)^(11), how does one find the q-series expansion of f | T_{p^2}? There seems to be a documentation in integer weight cases only.
Revision history [back]
 | 1 | initial version | |
Checking eigenforms in SAGE
| | 2 | None |  |
Checking eigenforms in SAGE
How to check if a half-integer weight form is an eigenform in SAGE and determine its eigenvalues and eigenvectors?
For Eg., If f(z) $f(z) = eta(24z)^(11), \eta(24z)^(11)$, how does one find the q-series expansion of f $f | T_{p^2}? T_{p^2}$? There seems to be a documentation in integer weight cases only. only.
| | 3 | retagged |  |
Checking eigenforms in SAGE
How to check if a half-integer weight form is an eigenform in SAGE and determine its eigenvalues and eigenvectors? For Eg., If f(z)=η(24z)(11), how does one find the q-series expansion of f|Tp2? There seems to be a documentation in integer weight cases only.
| | 4 | None | |
Checking eigenforms in SAGE
How to check if a half-integer weight form is an eigenform in SAGE and determine its eigenvalues and eigenvectors?
For Eg., If $f(z) = \eta(24z)^(11)$, \eta(24z)^{11}$, how does one find the q-series expansion of f|Tp2? There seems to be a documentation in integer weight cases only.
