AbstractWe apply the homological mirror symmetry for elliptic curves to the study of indefinite theta series. We prove that every such series corresponding to a quadratic form of signature (1,1) can be expressed in terms of theta series associated with split quadratic forms and the usual theta series. We also show that indefinite theta series corresponding to univalued Massey products between line bundles on elliptic curve are modular
It is well known that classical theta series which are attached to positive definite rational quadra...
AbstractThis paper is devoted to homological mirror symmetry conjecture for curves of higher genus. ...
Holomorphic indefinite theta series are approximately the sum over the intersection of a lattice and...
AbstractWe apply the homological mirror symmetry for elliptic curves to the study of indefinite thet...
The modular transformation behavior of theta series for indefinite quadratic forms is well understoo...
Theta series for lattices with indefinite signature $(n_+,n_-)$ arise in many areas of mathematics i...
Theta series for lattices with indefinite signature ( n + ,n ? ) arise in many areas of mathematics ...
AbstractWe introduce a family of theta functions associated to an indefinite quadratic form, and pro...
In this paper we construct indefinite theta series for lattices of arbitrary signature as ‘incomplet...
We define an indefinite theta function in dimension g and index 1 whose modular parameter transforms...
We define an indefinite theta function in dimension g and index 1 whose modular parameter transforms...
Theta functions for indefinite quadratic forms are an important tool to construct modular forms and ...
We characterize the function spanned by theta series. As an application we derive a simple proof of ...
theta series and modular formsMichael Hentschel ⋆ On Hermitian theta series and modular forms„On Her...
Abstract. We characterize the function spanned by theta series. As an application we derive a simple...
It is well known that classical theta series which are attached to positive definite rational quadra...
AbstractThis paper is devoted to homological mirror symmetry conjecture for curves of higher genus. ...
Holomorphic indefinite theta series are approximately the sum over the intersection of a lattice and...
AbstractWe apply the homological mirror symmetry for elliptic curves to the study of indefinite thet...
The modular transformation behavior of theta series for indefinite quadratic forms is well understoo...
Theta series for lattices with indefinite signature $(n_+,n_-)$ arise in many areas of mathematics i...
Theta series for lattices with indefinite signature ( n + ,n ? ) arise in many areas of mathematics ...
AbstractWe introduce a family of theta functions associated to an indefinite quadratic form, and pro...
In this paper we construct indefinite theta series for lattices of arbitrary signature as ‘incomplet...
We define an indefinite theta function in dimension g and index 1 whose modular parameter transforms...
We define an indefinite theta function in dimension g and index 1 whose modular parameter transforms...
Theta functions for indefinite quadratic forms are an important tool to construct modular forms and ...
We characterize the function spanned by theta series. As an application we derive a simple proof of ...
theta series and modular formsMichael Hentschel ⋆ On Hermitian theta series and modular forms„On Her...
Abstract. We characterize the function spanned by theta series. As an application we derive a simple...
It is well known that classical theta series which are attached to positive definite rational quadra...
AbstractThis paper is devoted to homological mirror symmetry conjecture for curves of higher genus. ...
Holomorphic indefinite theta series are approximately the sum over the intersection of a lattice and...