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20022026
most citedA Brief Survey of Deep Reinforcement Learning

4.4k citations

Showing 2019Show all

218 papers · 1 filter

astro-ph.EP201953 cited

Current Population Statistics Do Not Favor Photoevaporation over Core-Powered Mass Loss as the Dominant Cause of the Exoplanet Radius Gap

R. O. P. Loyd, Evgenya L. Shkolnik, Adam C. Schneider +4

We search for evidence of the cause of the exoplanet radius gap, i.e. the dearth of planets with radii near . If the cause was photoevaporation, the radius gap shoul…

cond-mat.mes-hall201999 cited

Giant Valley-Zeeman Splitting from Spin-Singlet and Spin-Triplet Interlayer Excitons in WSe2/MoSe2 Heterostructure

Tianmeng Wang, Shengnan Miao, Zhipeng Li +9

Transition metal dichalcogenides (TMDCs) heterostructure with a type II alignment hosts unique interlayer excitons with the possibility of spin-triplet and spin-singlet states. How…

astro-ph.EP201928 cited

The Detectability and Constraints of Biosignature Gases in the Near & Mid-Infrared from Transit Transmission Spectroscopy

Luke Tremblay, Michael R Line, Kevin B Stevenson +4

The James Webb Space Telescope (JWST) is expected to revolutionize our understanding of Jovian worlds over the coming decade. However, as we push towards characterizing cooler, sma…

cs.LG20193 cited

Counterfactual Evaluation of Treatment Assignment Functions with Networked Observational Data

Ruocheng Guo, Jundong Li, Huan Liu

Counterfactual evaluation of novel treatment assignment functions (e.g., advertising algorithms and recommender systems) is one of the most crucial causal inference problems for pr…

astro-ph.CO201998 cited

First Season MWA Phase II EoR Power Spectrum Results at Redshift 7

W. Li, J. C. Pober, N. Barry +44

The compact configuration of Phase II of the Murchison Widefield Array (MWA) consists of both a redundant subarray and pseudo-random baselines, offering unique opportunities to per…

math.RA2019

The Matrix Mortality Problem and Invertible Matrices

Christopher Carl Heckman

By modifying the proof of a paper by O. Bournez and M. Branicky, we establish that the Matrix Mortality Problem is decidable with any finite set of matrices which has at…