Resolving Black Holes singularities in Analytic infinite derivative theories of gravity

Alexey Koshelev (UBI)

06-Dec-2021, 14:00-15:00 (4 years ago)

Abstract: In my talk I will show that Analytic infinite derivative gravity in any dimension represents the most general gravity action ever needed to extract propagator around maximally symmetric spacetimes. Moving on, I will show that such a theory is geodesically complete leading to the resolution of the Black Hole singularities. Thus singular blackholes (Schwarzschild as an example) can be understood as non-singular compact objects still with a horizon, whose core is governed by the mass and the effective scale of the non-locality.

general relativity and quantum cosmologyHEP - phenomenologyHEP - theory

Audience: researchers in the topic


Frontiers of Holographic Duality-3

Series comments: Having been initially used as a tool to explore strongly coupled phenomena, holography found important applications and intriguing insights in the structure of quantum gravity and quantum information, linking them to certain universal properties of strongly coupled chaotic quantum systems. It provides unified geometric tools for the description of various phenomena in the heavy ions collision physics, many-body physics applications, black hole physics, and quantum information theory.

The aim is to explore a wide variety of aspects of holographic duality, bringing together specialists in main topics to have comprehensive, but intensive discussions of the frontiers of holography and closely related subjects of quantum information and strongly-coupled theory.

The topics to be discussed include holographic duality and applications:

-holographic quantum chromodynamics and heavy ions collisions; -entanglement, chaos and many-body phenomena; -black holes and quantum information.

Zoom password and organization information will be sent to speakers and registered participants. Please note that all talks will be moderated and recorded.

Organizer: Dmitry Ageev*
*contact for this listing

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