Thu, 19 Nov 2020

16:00 - 17:00

Agent-based Modeling of Markets using Multi-agent Reinforcement Learning

SUMITRA GANESH
(JP MORGAN)
Abstract

Agent-based models are an intuitive, interpretable way to model markets and give us a powerful mechanism to analyze counterfactual scenarios that might rarely occur in historical market data. However, building realistic agent-based models is challenging and requires that we (a) ensure that agent behaviors are realistic, and (b) calibrate the agent composition using real data. In this talk, we will present our work to build realistic agent-based models using a multi-agent reinforcement learning approach. Firstly, we show that we can learn a range of realistic behaviors for heterogeneous agents using a shared policy conditioned on agent parameters and analyze the game-theoretic implications of this approach. Secondly, we propose a new calibration algorithm (CALSHEQ) which can estimate the agent composition for which calibration targets are approximately matched, while simultaneously learning the shared policy for the agents. Our contributions make the building of realistic agent-based models more efficient and scalable.

 

Over the next few weeks we shall we making a wide range of our undergraduate lectures available via our YouTube channel to add to those that are already there. The aim is not to provide detailed tuition but to give an insight in to the student experience in Oxford. However, we will be putting up one full course as part of the Autumn series.

Fri, 13 Nov 2020
16:00
Virtual

Holographic correlators at finite temperature

Murat Koloğlu
(University of Oxford)
Abstract

We consider weakly-coupled QFT in AdS at finite temperature. We compute the holographic thermal two-point function of scalar operators in the boundary theory. We present analytic expressions for leading corrections due to local quartic interactions in the bulk, with an arbitrary number of derivatives and for any number of spacetime dimensions. The solutions are fixed by judiciously picking an ansatz and imposing consistency conditions. The conditions include analyticity properties, consistency with the operator product expansion, and the Kubo-Martin-Schwinger condition. For the case without any derivatives we show agreement with an explicit diagrammatic computation. The structure of the answer is suggestive of a thermal Mellin amplitude. Additionally, we derive a simple dispersion relation for thermal two-point functions which reconstructs the function from its discontinuity.

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Preface Abate, A Petrov, T Wolf, V (01 Jan 2020)
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