Add to ORKGWe give a closed formula for the Fourier coeefficients of the elliptic modular function j(τ ) expressed in terms of singular moduli, i.e. the values at imaginary quadratic arguments. The formula is a consequence of a theorem of Zagier
We derive the asymptotic formula for the Fourier coefficients of the j-function using an arithmetic ...
AbstractWe give a new proof of some identities of Zagier relating traces of singular moduli to the c...
The absolute invariant J(z), of the modular group M arises in the theory of elliptic functions, (Whe...
We shall give a closed formula for the Fourier coefficients of the elliptic modular function j(τ ) e...
We give a closed formula for the Fourier coefficients of the elliptic modular function $j(\tau) $ ex...
Kaneko gave a closed formula for the Fourier coefficients of the elliptic modularfunction j (τ) expr...
Let j(z) be the usual modular function for SL2(Z) j(z) = q−1 + 744 + 196884q + 21493760q2 + · · ·...
Classically, the theory of complex multiplication asserts that the value of the usualelliptic modula...
After Zagier proved that the traces of singular moduli are Fourier coefficients of a weakly holomorp...
We define ‘values’ of the elliptic modular j-function at real quadratic irrationalities by using Hec...
Introduction. “Singular moduli ” is the classical name for the values assumed by the modular invaria...
Let j(z) be the usual modular function for SL2(Z) j(z) = q−1 + 744 + 196884q+ 21493760q2+ · · ·, ...
Fix m greater than one and let E be an elliptic curve over Q with complex multiplication. We formula...
In the theory of modular forms, the so-called singular moduli (i.e., the values assumed by the modul...
iAbstract We use Maass-Poincare ́ series to compute exact formulas for traces of singular moduli, an...
We derive the asymptotic formula for the Fourier coefficients of the j-function using an arithmetic ...
AbstractWe give a new proof of some identities of Zagier relating traces of singular moduli to the c...
The absolute invariant J(z), of the modular group M arises in the theory of elliptic functions, (Whe...
We shall give a closed formula for the Fourier coefficients of the elliptic modular function j(τ ) e...
We give a closed formula for the Fourier coefficients of the elliptic modular function $j(\tau) $ ex...
Kaneko gave a closed formula for the Fourier coefficients of the elliptic modularfunction j (τ) expr...
Let j(z) be the usual modular function for SL2(Z) j(z) = q−1 + 744 + 196884q + 21493760q2 + · · ·...
Classically, the theory of complex multiplication asserts that the value of the usualelliptic modula...
After Zagier proved that the traces of singular moduli are Fourier coefficients of a weakly holomorp...
We define ‘values’ of the elliptic modular j-function at real quadratic irrationalities by using Hec...
Introduction. “Singular moduli ” is the classical name for the values assumed by the modular invaria...
Let j(z) be the usual modular function for SL2(Z) j(z) = q−1 + 744 + 196884q+ 21493760q2+ · · ·, ...
Fix m greater than one and let E be an elliptic curve over Q with complex multiplication. We formula...
In the theory of modular forms, the so-called singular moduli (i.e., the values assumed by the modul...
iAbstract We use Maass-Poincare ́ series to compute exact formulas for traces of singular moduli, an...
We derive the asymptotic formula for the Fourier coefficients of the j-function using an arithmetic ...
AbstractWe give a new proof of some identities of Zagier relating traces of singular moduli to the c...
The absolute invariant J(z), of the modular group M arises in the theory of elliptic functions, (Whe...