Кельберт Марк Яковлевич

Education and Degrees

1982

Candidate of Sciences* (PhD)

1968

Degree
Lomonosov Moscow State University

* Candidate of Sciences
According to the International Standard Classification of Education (ISCED) 2011, Candidate of Sciences belongs to ISCED level 8 - "doctoral or equivalent", together with PhD, DPhil, D.Lit, D.Sc, LL.D, Doctorate or similar. Candidate of Sciences allows its holders to reach the level of the Associate Professor.

Awards and Accomplishments

Winner of the HSE University Best Russian Research Paper Competition – 2022

Courses (2023/2024)

Methodological Research Seminar (Master’s programme; Faculty of Economic Sciences; 1 year, 2, 3 module)Rus

Editorial board membership

2020: Member of the Editorial Board , Mathematics.

Chinese translation of the book on Information Theory

《信息论与编码理论：剑桥大学真题精解》讲解信息论与编码理论，涵盖概率和代数两个方向。书中素材来自剑桥大学本科生课程“信息论”“编码与密码学”以及几门数学方向的研究生课程。全书大的特色是例题丰富，并将Shannon等科学家的学术历程贯穿其中，在透彻讲解基础知识的同时带领读者逐步探讨深层主题。InformationTheoryandCodingbyExample出版者的话译者序前言第1章信息论基础11.1基本概念，Kraft不等式，Huffman编码11.2熵：简介111.3Shannon第一编码定理，Markov信源的熵率261.4信道，解码规则，Shannon第二编码定理381.5微分熵及其性质541.6本章附加问题60第2章编码理论简介932.1Hamming距离，码字的几何特征，码本规模的基本界932.2Shannon第二编码定理的几何证明，码本规模的精细界1042.3线性码：基本构造1192.4Hamming码，Golay码，Reed-Muller码1292.5循环码和代数多项式，BCH码简介1392.6本章附加问题158第3章编码理论的深层主题1763.1有限域入门1763.2Reed-Solomon编码，再论BCH编码1913.3再论循环码，BCH解码1973.4MacWilliams标识和线性规划界2063.5渐近好码2163.6本章附加问题224第4章信息论的深层主题2424.1Gauss信道2424.2连续时间集的渐近均分

Employment history

1993-1998 Lecturer at European Business School, Swansea University, UK

1998-2004 Reader at European Business School, Swansea University, UK

2004-2014 Reader at Department of Mathematics, Swansea University, UK

He started working at HSE in 2014.

Scientific and pedagogical experience: 49 years.

From 1990 till 2014 I had a teaching experience at the Swansea University, UK. I delivered courses in actuarial mathematics, actuarial statistics, probability, partial differential equations for students both in Business School and Department of Mathematics.