We are eager to think together about the rich and often
challenging complexities that have arisen as a result of the
intersection of Medieval Studies and Ethiopian Studies over the
past several years. These fields developed along very
different...
We are eager to think together about the rich and often
challenging complexities that have arisen as a result of the
intersection of Medieval Studies and Ethiopian Studies over the
past several years. These fields developed along very
different...
We are eager to think together about the rich and often
challenging complexities that have arisen as a result of the
intersection of Medieval Studies and Ethiopian Studies over the
past several years. These fields developed along very
different...
We are eager to think together about the rich and often
challenging complexities that have arisen as a result of the
intersection of Medieval Studies and Ethiopian Studies over the
past several years. These fields developed along very
different...
I will revisit the
quantum field theory of the Coulomb gas formalism, clarifying
several important points along the way. The first key ingredient
involves a peculiarity of the timelike linear dilaton: although the
background charge Q breaks the...
Gross and Siebert have recently proposed an "intrinsic"
programme for studying mirror symmetry. In this talk, we will
discuss a symplectic interpretation of some of their ideas in the
setting of affine log Calabi-Yau varieties. Namely, we
describe...
Given a K3 surface XX over a number field KK, we
prove that the set of primes of KK where the geometric
Picard rank jumps is infinite, assuming that XX has
everywhere potentially good reduction. This result is formulated in
the general framework of...
I discuss graviton non-Gaussianities in models of inflation
where de Sitter isometries are spontaneously broken. First, I
review the different symmetry breaking patterns following Nicolis,
Penco, Piazza, Rattazzi (2015), and discuss which of them...
A theorem of Bernstein identifies the center of the affine Hecke
algebra of a reductive group GG with the Grothendieck
ring of the tensor category of representations of the dual
group G∨G∨. Gaitsgory constructed a functor which
categrorifies this...
