modular discriminant造句

In particular the modular discriminant of Weierstrass can be defined as
The periodicity is related to the modular discriminant.
where ? is the modular discriminant.
The ring of level 1 modular forms is generated by the Eisenstein series " E " 4 and " E " 6 ( which generate the ring of holomorphic modular forms ) together with the inverse 1 / ? of the modular discriminant.
where E _ { 12 } ( \ tau ) is the normalized Eisenstein series of weight 12, \ Delta ( \ tau ) is the modular discriminant, \ sigma _ { 11 } ( n ) is the divisor function for exponent 11, and \ tau ( n ) is the Ramanujan tau function.
It's difficult to find modular discriminant in a sentence. 用modular discriminant造句挺难的

Suppose that " T " is the full Hecke algebra generated by Hecke operators " T " " n " acting on the 2-dimensional space of modular forms of level 1 and weight 12 . This space is 2 dimensional, spanned by the Eigenforms given by the Eisenstein series " E " 12 and the modular discriminant ?.