CWRU PAT Coffee Agenda

Tuesdays 10:30 - 11:30 | Fridays 11:30 - 12:30

+3 Probing dark matter substructure with pulsar timing: I. Constraints on ultracompact minihalos.

jbm120 +1 jtd55 +1 aam80 +1

+2 Proof of the Quantum Null Energy Condition.

aam80 +1 ajt84 +1

+2 Weak Gravity Conjecture in AdS/CFT.

qxc76 +1 ajt84 +1

+1 Effective Theory of Dark Energy at Redshift Survey Scales.

aam80 +1

+1 Probing dark matter substructure with pulsar timing: II. Improved limits on small-scale cosmology.

jtd55 +1

+1 100 Years of General Relativity.

kxp265 +1

+1 Continuous control with deep reinforcement learning

jbm120 +1

+1 Notes on generalized global symmetries in QFT. - [UPDATED]

ajt84 +1

-1 Gauge Symmetry Breaking in Gravity and Auxiliary Effective Action.

ajt84 -1

Showing votes from 2015-09-08 11:30 to 2015-09-11 12:30 | Next meeting is Tuesday Jul 7th, 10:30 am.

users

  • No papers in this section today!

astro-ph.CO

  • No papers in this section today!

astro-ph.HE

  • No papers in this section today!

astro-ph.GA

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astro-ph.IM

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gr-qc

  • Proof of the Quantum Null Energy Condition.- [PDF] - [Article]

    Raphael Bousso, Zachary Fisher, Jason Koeller, Stefan Leichenauer, Aron C. Wall
     

    We prove the Quantum Null Energy Condition (QNEC), a lower bound on the stress tensor in terms of the second variation in a null direction of the entropy of a region. The QNEC arose previously as a consequence of the Quantum Focussing Conjecture, a proposal about quantum gravity. The QNEC itself does not involve gravity, so a proof within quantum field theory is possible. Our proof is somewhat nontrivial, suggesting that there may be alternative formulations of quantum field theory that make the QNEC more manifest. Our proof applies to free and superrenormalizable bosonic field theories, and to any points that lie on stationary null surfaces. An example is Minkowski space, where any point $p$ and null vector $k^a$ define a null plane $N$ (a Rindler horizon). Given any codimension-2 surface $\Sigma$ that contains $p$ and lies on $N$, one can consider the von Neumann entropy $S_\text{out}$ of the quantum state restricted to one side of $\Sigma$. A second variation $S_\text{out}^{\prime\prime}$ can be defined by deforming $\Sigma$ along $N$, in a small neighborhood of $p$ with area $\cal A$. The QNEC states that $\langle T_{kk}(p) \rangle \ge \frac{\hbar}{2\pi} \lim_{{\cal A}\to 0}S_\text{out}^{ \prime\prime}/{\cal A}$.

hep-ph

  • No papers in this section today!

hep-th

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hep-ex

  • No papers in this section today!

quant-ph

  • No papers in this section today!

other

  • No papers in this section today!