Jahresbericht der Deutschen Mathematiker-Vereinigung, ISSN 0012-0456, 3/2017, Volume 119, Issue 1, pp. 3 - 30

This article is an invitation to the world of free probability theory. This theory was introduced by Dan Voiculescu at the beginning of the 1980’s and has...

Random matrix | Non-commutative distribution | Asymptotic representation theory | Mathematics, general | Mathematics | Free probability theory | 46L54

Random matrix | Non-commutative distribution | Asymptotic representation theory | Mathematics, general | Mathematics | Free probability theory | 46L54

Journal Article

2011, 1. Aufl., Wiley Series in Probability and Statistics, ISBN 1119998425, Volume 897, xxvi, 310

"This book provides a comprehensive review on the Dirichlet distribution including its basic properties, marginal and conditional distributions, cumulative...

Dirichlet problem | Distribution (Probability theory) | MATHEMATICS / Probability & Statistics / General | MATHEMATICS | Probability & Statistics | General | Theory of distributions (Functional analysis)

Dirichlet problem | Distribution (Probability theory) | MATHEMATICS / Probability & Statistics / General | MATHEMATICS | Probability & Statistics | General | Theory of distributions (Functional analysis)

Book

2017, Probability theory and stochastic modelling, ISBN 3662543222, Volume 80, xviii, 204 pages

Presenting tools to aid understanding of asymptotic theory and weakly dependent processes, this book is devoted to inequalities and limit theorems for...

Inequalities (Mathematics) | Markov processes | Central limit theorem | Asymptotic distribution (Probability theory) | Mathematics | Asymptotic expansions | Stochastic processes

Inequalities (Mathematics) | Markov processes | Central limit theorem | Asymptotic distribution (Probability theory) | Mathematics | Asymptotic expansions | Stochastic processes

Book

Wireless Communications and Mobile Computing, ISSN 1530-8669, 09/2016, Volume 16, Issue 13, pp. 1668 - 1679

In low signal-to-noise ratio (SNR) cases, the performance of spectrum sensing algorithms cannot meet the practical needs, which is a major problem faced by...

random matrix | multipath fading | cognitive radio | OFDM | free probability theory | spectrum sensing | Wishart distribution | MIMO | COMPUTER SCIENCE, INFORMATION SYSTEMS | NETWORKS | TELECOMMUNICATIONS | ENGINEERING, ELECTRICAL & ELECTRONIC | ACCESS | Wireless communication | Algorithms | Asymptotic properties | Probability theory | Mathematical models | Spectra | Detection | Channels

random matrix | multipath fading | cognitive radio | OFDM | free probability theory | spectrum sensing | Wishart distribution | MIMO | COMPUTER SCIENCE, INFORMATION SYSTEMS | NETWORKS | TELECOMMUNICATIONS | ENGINEERING, ELECTRICAL & ELECTRONIC | ACCESS | Wireless communication | Algorithms | Asymptotic properties | Probability theory | Mathematical models | Spectra | Detection | Channels

Journal Article

1996, 1st ed., Chapman & Hall texts in statistical science series, ISBN 0412043718, ix, 245

Book

2015, ISBN 1118326555, xii, 308 pages

The reference book for spatio-temporal modeling with INLA. The Bayesian approach is particularly effective at modeling large datasets including spatial and...

Bayesian statistical decision theory | Spatial analysis (Statistics) | advanced modeling | probability theory | spatial modeling | spatio-temporal models | Asymptotic distribution (Probability theory) | Analyse spatiale (Statistique) | R (Langage de programmation) | computing | spatial analysis | asymptotic distribution | Distribution asymptotique (Théorie des probabilités) | R (Computer program language) | Théorie de la décision bayésienne | R(computer language) | misaligned data | statistics | Probability & Statistics | Mathematics | Bayesian Analysis | Temporal databases | Mathematical models

Bayesian statistical decision theory | Spatial analysis (Statistics) | advanced modeling | probability theory | spatial modeling | spatio-temporal models | Asymptotic distribution (Probability theory) | Analyse spatiale (Statistique) | R (Langage de programmation) | computing | spatial analysis | asymptotic distribution | Distribution asymptotique (Théorie des probabilités) | R (Computer program language) | Théorie de la décision bayésienne | R(computer language) | misaligned data | statistics | Probability & Statistics | Mathematics | Bayesian Analysis | Temporal databases | Mathematical models

Book

IEEE Transactions on Information Theory, ISSN 0018-9448, 01/2016, Volume 62, Issue 1, pp. 430 - 434

Distribution matching transforms independent and Bernoulli(1/2) distributed input bits into a sequence of output symbols with a desired distribution....

Arithmetic Coding | Distribution Matching | Asymptotically Optimal Algorithm | Modulation | Transforms | Probability | Probabilistic logic | Encoding | Entropy | Fixed Length | Asymptotically optimal algorithm | Fixed length | Arithmetic coding | Distribution matching | COMPUTER SCIENCE, INFORMATION SYSTEMS | asymptotically optimal algorithm | arithmetic coding | fixed length | ENGINEERING, ELECTRICAL & ELECTRONIC | Usage | Distribution (Probability theory) | Research | Encoders | Information theory | Matching | Coders | Asymptotic properties | Blocking | Constants

Arithmetic Coding | Distribution Matching | Asymptotically Optimal Algorithm | Modulation | Transforms | Probability | Probabilistic logic | Encoding | Entropy | Fixed Length | Asymptotically optimal algorithm | Fixed length | Arithmetic coding | Distribution matching | COMPUTER SCIENCE, INFORMATION SYSTEMS | asymptotically optimal algorithm | arithmetic coding | fixed length | ENGINEERING, ELECTRICAL & ELECTRONIC | Usage | Distribution (Probability theory) | Research | Encoders | Information theory | Matching | Coders | Asymptotic properties | Blocking | Constants

Journal Article

2014, De Gruyter graduate, ISBN 3110250241, x, 276

Book

1993, Technical report serie / University of Toronto, Department of Statistics, Volume no. 9308, 22

Book

1981, Applications of mathematics, ISBN 0387905235, Volume 16, vii, 403

Book

12.
Asymptotic behavior of the probabilities misclassification for discriminant functions with weighting

1997, Technical report series / University of Toronto, Department of Statistics, Volume no. 9701, 11

Book

1967, 18 leaves

Book

Probability Theory and Related Fields, ISSN 0178-8051, 6/2019, Volume 174, Issue 1, pp. 445 - 476

We study the neighborhoods of a typical point $$Z_n$$ Z n visited at n-th step of a random walk, determined by the condition that the transition probabilities...

20F65 | 20E22 | Statistics for Business, Management, Economics, Finance, Insurance | 60B15 | Mathematical and Computational Biology | Theoretical, Mathematical and Computational Physics | Operations Research/Decision Theory | 60G50 | Probability Theory and Stochastic Processes | Mathematics | 05C81 | Quantitative Finance | STATISTICS & PROBABILITY | GROWTH | Transition probabilities | Asymptotic properties | Random walk | Random walk theory | Invariance | Markov analysis | Invariants

20F65 | 20E22 | Statistics for Business, Management, Economics, Finance, Insurance | 60B15 | Mathematical and Computational Biology | Theoretical, Mathematical and Computational Physics | Operations Research/Decision Theory | 60G50 | Probability Theory and Stochastic Processes | Mathematics | 05C81 | Quantitative Finance | STATISTICS & PROBABILITY | GROWTH | Transition probabilities | Asymptotic properties | Random walk | Random walk theory | Invariance | Markov analysis | Invariants

Journal Article

IEEE Transactions on Signal Processing, ISSN 1053-587X, 11/2008, Volume 56, Issue 11, pp. 5654 - 5667

In many channel measurement applications, one needs to estimate some characteristics of the channels based on a limited set of measurements. This is mainly due...

Channel capacity | random matrices | Finance | Estimation theory | Frequency estimation | Deconvolution | limiting eigenvalue distribution | Phase estimation | Digital communication | free-probability theory | MIMO | Nuclear physics | Capacity planning | Random matrices | Limiting eigenvalue distribution | Free-probability theory | NOISE | FREQUENCY OFFSET | ENGINEERING, ELECTRICAL & ELECTRONIC | Usage | Analysis | Geometric probabilities | Signal processing | Research | Probabilities | MIMO communications | Combinatorial probabilities | Studies | Asymptotic properties | Frequency drift | Tools | Gaussian | Antennas | Channels | Estimators | Mathematics | Information Theory | Computer Science

Channel capacity | random matrices | Finance | Estimation theory | Frequency estimation | Deconvolution | limiting eigenvalue distribution | Phase estimation | Digital communication | free-probability theory | MIMO | Nuclear physics | Capacity planning | Random matrices | Limiting eigenvalue distribution | Free-probability theory | NOISE | FREQUENCY OFFSET | ENGINEERING, ELECTRICAL & ELECTRONIC | Usage | Analysis | Geometric probabilities | Signal processing | Research | Probabilities | MIMO communications | Combinatorial probabilities | Studies | Asymptotic properties | Frequency drift | Tools | Gaussian | Antennas | Channels | Estimators | Mathematics | Information Theory | Computer Science

Journal Article

1997, Technical report, Volume no. 9715, August 12, 1997, 12

Book

1993, Technical report / University of Toronto, Department of Statistics, Volume no. 9303, 23 p .

Book

2000, ISBN 9781584880691, xvii, 428

Book

1985, Technical report / University of Toronto, Dept. of Statistics ;4vno. 21, Volume no. 21, 19 p. --

Book

1985, Technical report /University of Toronto, Dept. of Statistics, Volume no. 5, 24 p. --

Book

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