Week 09.11.2014 – 15.11.2014

Tuesday (11 Nov)

String Compactifications, Dark Radiation and a 0.1-1 keV Cosmic Axion Background

Regular Seminar Joseph Conlon (Oxford U., Theor. Phys.)

at:
13:30 IC
room H503
abstract:

Harmony of scattering amplitudes

Regular Seminar Gabriele Travaglini (QMUL)

at:
16:15 City U.
room c307
abstract:

Wednesday (12 Nov)

The quantum theory of fluids

Triangular Seminar Ben Gripaios (Cambridge Cavendish)

at:
15:00 KCL
room SMinus2.23
abstract:

I discuss the quantization of a perfect fluid. This differs from textbook QFT, because of the presence of vortex modes, which map to an infinite collection of quantum mechanical free particles rather than harmonic oscillators. As a result, there is no Fock space and no S-matrix. I argue that there exists, nevertheless, a consistent effective field theory description, valid at large distances and times.

Galaxy Clusters as Tele-ALP-scopes

Triangular Seminar Joe Conlon (Oxford)

at:
16:30 KCL
room SMinus2.23
abstract:

Galaxy clusters are the most efficient convertors of axion-like particles to photons in the universe. I discuss the physics and phenomenology of ALPs, and describe their astrophysical implications, with particular reference to the recently observed 3.5 keV X-ray line that is a candidate for a dark matter decay line.

Thursday (13 Nov)

Holography, Probe Branes and Isoperimetric Inequalities

Regular Seminar Frank Ferrari (Brussels U.)

at:
14:00 QMW
room G.O. Jones 610
abstract:

In many instances of holographic correspondences between a d dimensional boundary theory and a d+1 dimensional bulk, a simple argument in the boundary theory implies that there must exist a direct relation between the on-shell Euclidean gravitational bulk action and the on-shell Euclidean action of a (d-1)-brane probing the bulk geometry. This relation is crucial for the consistency of holography but puzzling from the bulk perspective. We provide a full bulk derivation in the case of pure gravity. A central role is played by a non-trivial isoperimetric inequality that must be satisfied in a large class of Poincaré-Einstein spaces. Remarkably, this inequality follows from a theorem by John Lee.