
Physics of bundles
Canonical connections in string compactifications are computed for a broad class of bundles over Calabi-Yau manifolds by a new method.
The London Institute’s papers are the official record of our discoveries. They allow others to build on and apply our work. Each one is the result of many months of research, so we strive to make them clear, inspiring and beautiful, and publish them in leading journals.

Canonical connections in string compactifications are computed for a broad class of bundles over Calabi-Yau manifolds by a new method.

Quantum many-body systems share patterns of dynamics that are exactly described by tridiagonal matrices based on continuous Hahn polynomials.

Two approaches that provide local formulae for Compton amplitudes of higher-spin massive objects in the quantum regime and classical limit.

By approximating the basis of eigenfunctions, we computationally determine the harmonic modes of bundle-valued Laplacians on Calabi-Yau manifolds.
How gravitational waves are absorbed by a black hole is understood, for the first time, through effective on-shell scattering amplitudes.
The beta function for a class of sigma models is not found to be geometric, but rather has an elegant form in the context of algebraic data.
The algebra of a toric quiver gauge theory recovers the Bethe ansatz, revealing the relation between gauge theories and integrable systems.
Certain states in quantum field theories are described by the geometry and algebra of melting crystals via properties of partition functions.
We find a physical interpretation, in terms of combinatorial topological string theory, of a classic result in finite group theory theory.
Groethendieck's “children’s drawings”, a type of bipartite graph, link number theory, geometry, and the physics of conformal field theory.