activity
20042019
most citedYukawa Couplings in Heterotic Compactification

50 citations · 83 across the 6 of their papers we have counts for

collaborators

7 papers

math.LO2019

Construction of the Circle in UniMath

Marc Bezem, Ulrik Buchholtz, Daniel R. Grayson +1

We show that the type of -torsors has the dependent universal property of the circle, which characterizes it up to a unique homotopy equivalence.…

math.NT2018

Eisenstein series of weight one, -averages of the -logarithm and periods of elliptic curves

Daniel R. Grayson, Dinakar Ramakrishnan

For any elliptic curve over with , , we study the -average , defined on $E({\Bbb C})…

math.LO2017★ 26 cited

An introduction to univalent foundations for mathematicians

Daniel R. Grayson

We offer an introduction for mathematicians to the univalent foundations of Vladimir Voevodsky, aiming to explain how he chose to encode mathematics in type theory and how the enco…

math.KT2013★ 3 cited

Relative algebraic K-theory by elementary means

Daniel R. Grayson

In a previous paper I gave a presentation for the Quillen higher algebraic K-groups of an exact category in terms of "acyclic binary multicomplexes". In this paper I take that pres…

math.AG2012★ 4 cited

Computations in intersection rings of flag bundles

Daniel R. Grayson, Alexandra Seceleanu, Michael E. Stillman

Intersection rings of flag varieties and of isotropic flag varieties are generated by Chern classes of the tautological bundles modulo the relations coming from multiplicativity of…

hep-th2009★ 50 cited

Yukawa Couplings in Heterotic Compactification

Lara B. Anderson, James Gray, Dan Grayson +2

We present a practical, algebraic method for efficiently calculating the Yukawa couplings of a large class of heterotic compactifications on Calabi-Yau three-folds with non-standar…

math.NT2004

Volumes of symmetric spaces via lattice points

Henri Gillet, Daniel R. Grayson

In this paper we show how to use elementary methods to prove that the volume of Sl_k R / Sl_k Z is zeta(2) * zeta(3) * ... * zeta(k) / k. Using a version of reduction theory presen…