M
Mark Kelbert
Researcher at National Research University – Higher School of Economics
Publications - 83
Citations - 612
Mark Kelbert is an academic researcher from National Research University – Higher School of Economics. The author has contributed to research in topics: Probability distribution & Mermin–Wagner theorem. The author has an hindex of 12, co-authored 79 publications receiving 549 citations. Previous affiliations of Mark Kelbert include University of São Paulo & Swansea University.
Papers
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Book
Probability and Statistics by Example
Yuri Suhov,Mark Kelbert +1 more
TL;DR: The Probability and Statistics by Example (PSE) by Example as discussed by the authors is a collection of exercises with complete solutions adapted to the needs and skills of students, focusing on random processes, particularly Markov processes.
Book
Information Theory and Coding by Example
Mark Kelbert,Yuri Suhov +1 more
TL;DR: This fundamental monograph introduces both the probabilistic and algebraic aspects of information theory and coding, and is a valuable teaching aid for undergraduate and graduate students, or for researchers and engineers who want to grasp the basic principles.
Journal ArticleDOI
The Speed of Epidemic Waves in a One-Dimensional Lattice of SIR Models
TL;DR: In this paper, a model for a weakly mixed population distributed between the interacting centers is proposed, where the centres are modelled as SIR nodes with interac- tion between sites determined by a diffusion-type migration process.
Journal ArticleDOI
Basic inequalities for weighted entropies
Yuri Suhov,Yuri Suhov,Izabella Stuhl,Izabella Stuhl,Izabella Stuhl,Salimeh Yasaei Sekeh,Mark Kelbert,Mark Kelbert +7 more
TL;DR: The concept of weighted entropy as mentioned in this paper takes into account values of different outcomes, i.e., makes entropy context-dependent, through the weight function, and establishes a number of simple inequalities for the weighted entropies (general as well as specific), mirroring similar bounds on standard Shannon entropy and related quantities.