Sets of appropriately normalized eta quotients, that we call level n Weber functions, are defined, and certain identities generalizing Weber function identities are proved for these functions. Schlafli type modular equations are explicitly obtained for Generalized Weber Functions associated with a Fricke group Γº(n)+, for n = 2, 3, 5, 7, 11, 13 and 17
In this paper, we derive certain identities for ratios of theta-functions. As applications of the id...
I explain a way to compute Fourier coefficients of modular forms associated to normalizer of non-spl...
The denominator formula for the Monster Lie algebra is the product expansion for the modular functio...
We describe the construction of a new type of modular equation for Weber functions. These bear some ...
International audienceA generalised Weber function is given by $\w_N(z) = \eta(z/N)/\eta(z)$, where ...
Abstract. We describe the construction of a new type of modular equation for Weber functions. These ...
A technique is described for explicitly evaluating quotients of the Dedekind eta function at quadrat...
version finaleInternational audienceThe classical modular equations involve bivariate polynomials th...
Abstract. A new technique is described for explicitly evaluating quotients of the Dedekind eta funct...
AbstractRamanujan derived 23 beautiful eta-function identities, which are certain types of modular e...
We give an explicit formula for the Hauptmodul (eta(tau)/eta(13 tau))(2) of the level-13 Hecke modul...
Inspired by work done for systems of polynomial exponential equations, we study systems of equations...
The singular moduli of \bbfQ (\sqrt d), dlt;0, are j(τ), where the τ are the roots of the h correspo...
Abstract. The minimal polynomials of the singular values of the classical Weber modular functions gi...
AbstractWe obtain defining equations of modular curves X0(N), X1(N), and X(N) by explicitly construc...
In this paper, we derive certain identities for ratios of theta-functions. As applications of the id...
I explain a way to compute Fourier coefficients of modular forms associated to normalizer of non-spl...
The denominator formula for the Monster Lie algebra is the product expansion for the modular functio...
We describe the construction of a new type of modular equation for Weber functions. These bear some ...
International audienceA generalised Weber function is given by $\w_N(z) = \eta(z/N)/\eta(z)$, where ...
Abstract. We describe the construction of a new type of modular equation for Weber functions. These ...
A technique is described for explicitly evaluating quotients of the Dedekind eta function at quadrat...
version finaleInternational audienceThe classical modular equations involve bivariate polynomials th...
Abstract. A new technique is described for explicitly evaluating quotients of the Dedekind eta funct...
AbstractRamanujan derived 23 beautiful eta-function identities, which are certain types of modular e...
We give an explicit formula for the Hauptmodul (eta(tau)/eta(13 tau))(2) of the level-13 Hecke modul...
Inspired by work done for systems of polynomial exponential equations, we study systems of equations...
The singular moduli of \bbfQ (\sqrt d), dlt;0, are j(τ), where the τ are the roots of the h correspo...
Abstract. The minimal polynomials of the singular values of the classical Weber modular functions gi...
AbstractWe obtain defining equations of modular curves X0(N), X1(N), and X(N) by explicitly construc...
In this paper, we derive certain identities for ratios of theta-functions. As applications of the id...
I explain a way to compute Fourier coefficients of modular forms associated to normalizer of non-spl...
The denominator formula for the Monster Lie algebra is the product expansion for the modular functio...
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