N
Nidhin Koshy Vaidhiyan
Researcher at Indian Institute of Science
Publications - 16
Citations - 182
Nidhin Koshy Vaidhiyan is an academic researcher from Indian Institute of Science. The author has contributed to research in topics: Population & Index of dissimilarity. The author has an hindex of 8, co-authored 16 publications receiving 142 citations. Previous affiliations of Nidhin Koshy Vaidhiyan include Qualcomm.
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Learning to Detect an Oddball Target
TL;DR: In this paper, the authors consider the problem of detecting an odd process among a group of Poisson point processes, all having the same rate except the odd process, where the actual rates of the odd and non-odd processes are unknown to the decision maker.
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Learning to detect an oddball target
TL;DR: In this paper, a generalised likelihood ratio based sequential policy is proposed to detect an odd process among a group of Poisson point processes, all having the same rate except the odd process.
Journal ArticleDOI
City-Scale Agent-Based Simulators for the Study of Non-pharmaceutical Interventions in the Context of the COVID-19 Epidemic: IISc-TIFR COVID-19 City-Scale Simulation Team.
Shubhada Agrawal,Siddharth Bhandari,Anirban Bhattacharjee,Anand Deo,Narendra M. Dixit,Prahladh Harsha,Sandeep Juneja,Poonam Kesarwani,Aditya Krishna Swamy,Preetam Patil,Nihesh Rathod,Ramprasad Saptharishi,Sharad Shriram,Piyush Srivastava,Rajesh Sundaresan,Nidhin Koshy Vaidhiyan,Sarath Yasodharan +16 more
TL;DR: In this paper, the authors highlight the usefulness of city-scale agent-based simulators in studying various non-pharmaceutical interventions to manage an evolving pandemic and demonstrate the power of the simulator via several exploratory case studies in two metropolises.
Journal ArticleDOI
Neural Dissimilarity Indices That Predict Oddball Detection in Behaviour
TL;DR: This analysis suggests an appropriate neuronal dissimilarity index, which correlates equally strongly with the inverse of decision time as the $L^{1}$ distance.
Proceedings ArticleDOI
Active search with a cost for switching actions
TL;DR: It is shown that a modification of Chernoff's Procedure A is asymptotically optimal even with switching costs, and that the growth rate of the total cost is the same as that without switching costs.