Fundamental groups and Diophantine geometry by Kim, M

Decaying neutrinos and the geometry of the universe by Sciama, D

Geometry of abstraction in quantum computation by Pavlovic, D

New Foundations for the Geometry of Interaction by Abramsky, S, Jagadeesan, R

Supersymmetric geometries in string theory by Cizel, S

Subjects: “…Differential geometry…”

Lectures on special Lagrangian geometry by Joyce, D

New Foundations for the Geometry of Interaction by Abramsky, S, Jagadeesan, R

Physical geometry and fundamental metaphysics by Dorr, C

“…I explore some ways in which one might base an account of the fundamental metaphysics of geometry on the mathematical theory of Linear Structures recently developed by Tim Maudlin (2010). …”

Spinors, twistors and classical geometry by Hitchin, NJ

“…The associated families of quadrics relate to both the geometry of Penrose's twistor spaces and several classical results.…”

Angle and distance geometry problems by Kay, A, Andrew Kay

Subjects: “…Distance geometry…”

On the number of inductively minimal geometries by Cara, P, Lehman, S, Pasechnik, D

The geometry of dual isomonodromic deformations by Sanguinetti, G, Woodhouse, N

“…The JMMS equations are studied using the geometry of the spectral curve of a pair of dual systems. …”

The algebra of entanglement and the geometry of composition by Hadzihasanovic, A

On the "Section Conjecture" in anabelian geometry by Koenigsmann, J

“…The section conjecture in Grothendieck's anabelian geometry says that the sections of the canonical projection from the arithmetic fundamental group of X onto the absolute Galois group of K are (up to conjugation) in one-to-one correspondence with K-rational points of X. …”

Formality in generalized Kähler geometry by Cavalcanti, G

Some problems in combinatorial geometry by Oxley, J, Oxley, James G.

Geometry of abstraction in quantum computation by Dusko Pavlovic

The dynamical foundations of physical geometry by Menon, T

Real rank two geometry by Seigal, A, Sturmfels, B

The coarse geometry of group splittings by Margolis, A

“…<p>This thesis addresses Gromov’s program of studying the geometry of finitely generated groups up to quasi-isometry. …”