Ioannis Kontoyiannis

1998-2001 Statistics Purdue University, West Lafayette, IN, United States 
 2000-2005 Computer Science Brown University, Providence, RI 
 2005- Informatics Athens University, Athens, AL, United States 
 2018- Information Engineering University of Cambridge, Cambridge, England, United Kingdom 
Statistics, Mathematics, Electronics and Electrical Engineering
"Ioannis Kontoyiannis"


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Thomas M. Cover grad student 1998 Stanford (E-Tree)
 (Recurrence and Waiting Times in Stationary Processes, and their Applications in Data Compression)
Amir Dembo grad student 1998 Stanford


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Mokshay Madiman grad student 2006 Brown
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Gavalakis L, Kontoyiannis I. (2020) Sharp Second-Order Pointwise Asymptotics for Lossless Compression with Side Information Entropy. 22: 705
Riabiz M, Ardeshiri T, Kontoyiannis I, et al. (2020) Nonasymptotic Gaussian Approximation for Inference With Stable Noise Ieee Transactions On Information Theory. 66: 4966-4991
Madiman M, Kontoyiannis I. (2018) Entropy Bounds on Abelian Groups and the Ruzsa Divergence Ieee Transactions On Information Theory. 64: 77-92
Kontoyiannis I, Meyn S. (2017) Approximating a diffusion by a finite-state hidden Markov model Stochastic Processes and Their Applications. 127: 2482-2507
Kontoyiannis I, Meyn SP. (2016) On the $f$-norm ergodicity of Markov processes in continuous time Electronic Communications in Probability. 21
Kontoyiannis I, Skoularidou M. (2016) Estimating the Directed Information and Testing for Causality Ieee Transactions On Information Theory
Kontoyiannis I, Madiman M. (2014) Sumset and inverse sumset inequalities for differential entropy and mutual information Ieee Transactions On Information Theory. 60: 4503-4514
Kontoyiannis I, Verdu S. (2014) Optimal lossless data compression: Non-asymptotics and asymptotics Ieee Transactions On Information Theory. 60: 777-795
Kontoyiannis I, Madiman M. (2013) The entropy of sums and Rusza's divergence on abelian groups 2013 Ieee Information Theory Workshop, Itw 2013
Johnson O, Kontoyiannis I, Madiman M. (2013) Log-concavity, ultra-log-concavity, and a maximum entropy property of discrete compound Poisson measures Discrete Applied Mathematics. 161: 1232-1250
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