We study the functions of theta type, introduced by I. Barsotti in 1968, as a generalization of the classical theta functions. We give an algebraic proof of the fundamental result that the prosthaferesis formula is sufficient to define theta types
This book is the result of extending and deepening all questions from algebraic geometry that are co...
Ordinary theta-functions can be considered as holomorphic sections of line bundles over tor...
In this note we describe a parametrization of the box variety (variety of cuboids) by theta functio...
Reprinted from Transactions of the American Mathematical Society, vol. XVII, no. 1 (Jan. 1916).Cover...
ABSTRACT. We study the function field of a principally polarized abelian va-riety from the point of ...
31, [1] p. 26 cm.Biographical sketch.Thesis (PH.D)--Johns Hopkins university, 1894
AbstractWe define two quotients of theta-functions depending on two positive real parameters. We the...
This volume is the third of three in a series surveying the theory of theta functions which play a c...
For a certain class of infinite period matrices we construct #theta#-functions. This construction in...
International audienceNotes from lectures given at Tsinghua University in 2011. We develop first the...
AbstractRecently, Farkas acid Kra found some cubic theta function identities from their work on auto...
Properties of four quintic theta functions are developed in parallel with those of the classical Jac...
Theta functions were studied extensively by Ramanujan. This book provides a systematic development o...
AbstractWe investigate theta functions attached to quadratic forms over a number field K. We establi...
A common generalization a(q, xi, z) of Hirschhorn-Garvan-Bonvein cubic analogues a(q, z), b(q, z), a...
This book is the result of extending and deepening all questions from algebraic geometry that are co...
Ordinary theta-functions can be considered as holomorphic sections of line bundles over tor...
In this note we describe a parametrization of the box variety (variety of cuboids) by theta functio...
Reprinted from Transactions of the American Mathematical Society, vol. XVII, no. 1 (Jan. 1916).Cover...
ABSTRACT. We study the function field of a principally polarized abelian va-riety from the point of ...
31, [1] p. 26 cm.Biographical sketch.Thesis (PH.D)--Johns Hopkins university, 1894
AbstractWe define two quotients of theta-functions depending on two positive real parameters. We the...
This volume is the third of three in a series surveying the theory of theta functions which play a c...
For a certain class of infinite period matrices we construct #theta#-functions. This construction in...
International audienceNotes from lectures given at Tsinghua University in 2011. We develop first the...
AbstractRecently, Farkas acid Kra found some cubic theta function identities from their work on auto...
Properties of four quintic theta functions are developed in parallel with those of the classical Jac...
Theta functions were studied extensively by Ramanujan. This book provides a systematic development o...
AbstractWe investigate theta functions attached to quadratic forms over a number field K. We establi...
A common generalization a(q, xi, z) of Hirschhorn-Garvan-Bonvein cubic analogues a(q, z), b(q, z), a...
This book is the result of extending and deepening all questions from algebraic geometry that are co...
Ordinary theta-functions can be considered as holomorphic sections of line bundles over tor...
In this note we describe a parametrization of the box variety (variety of cuboids) by theta functio...