Prof. Xenia de la Ossa | Mathematical Institute

Prof. Xenia de la Ossa

MSc, PhD

Academic Faculty

Reader in Mathematics

+44 1865 615326

Address

Mathematical Institute
University of Oxford
Andrew Wiles Building
Radcliffe Observatory Quarter
Woodstock Road
Oxford
OX2 6GG

Highlighted Publications:

A Metric for Heterotic Moduli
Candelas, P; de la Ossa, X; McOrist, J;
Communications in Mathematical Physics page 1-46 (8 September 2017)

Infinitesimal moduli of G2 holonomy manifolds with instanton bundles
de la Ossa, X; Larfors, M; Svanes, EE;
JOURNAL OF HIGH ENERGY PHYSICS issue 11 volume 2016 (4 November 2016) Full text available

The heterotic superpotential and moduli
de la Ossa, X; Hardy, E; Svanes, EE;
JOURNAL OF HIGH ENERGY PHYSICS issue 1 (11 January 2016) Full text available

Exploring SU(3) structure moduli spaces with integrable G(2) structures
de la Ossa, X; Larfors, M; Svanes, EE;
ADVANCES IN THEORETICAL AND MATHEMATICAL PHYSICS issue 4 volume 19 page 837-903 (2015) Full text available

Holomorphic bundles and the moduli space of N=1 supersymmetric heterotic compactifications
de la Ossa, X; Svanes, EE;
JOURNAL OF HIGH ENERGY PHYSICS issue 10 (22 October 2014) Full text available

Recent Publications:

The massless spectrum of heterotic compactifications
de la Ossa, X; Hardy, E; Svanes, EE;
FORTSCHRITTE DER PHYSIK-PROGRESS OF PHYSICS issue 4-5 volume 64 page 365-+ (April 2016) Full text available

Moduli Space of Vector Bundles over Calabi-Yau Manifolds in Heterotic String Theory
De La Ossa, XC; Candelas, P; McOrist, J;
(2013)

The Strominger system, CYT structures and the Hull Connection
De La Ossa, XC; Lee, H;
(2013)

Geometry and Moduli of Heterotic String Compactifications
De La Ossa, XC; Karigiannis, S; Svanes, E;
(2013)

Lines on the Dwork Pencil of Quintic Threefolds
De La Ossa, XC; Candelas, P; van Geemen, B; van Straten, D;
Advances in Theoretical and Mathematical Physics volume 16 (2012) page 1779-1836 (December 2012)

Research Interests:

My research interests are in Mathematical Physics, Geometry and Theoretical Physics, specifically in the mathematical structures arising in String Theory. These include Conformal Field Theories, Differential Geometry, Algebraic Geometry and the Arithmetic of Calabi-Yau Manifolds.

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