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James A. Bucklew

Researcher at University of Wisconsin-Madison

Publications -  73
Citations -  3396

James A. Bucklew is an academic researcher from University of Wisconsin-Madison. The author has contributed to research in topics: Quantization (signal processing) & Adaptive filter. The author has an hindex of 25, co-authored 73 publications receiving 3221 citations. Previous affiliations of James A. Bucklew include Samsung.

Papers
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Book

Large Deviation Techniques in Decision, Simulation, and Estimation

TL;DR: Cramir's Theorem and Extensions Sanov's theorem and the Contraction Principle Gaussian Processes and Wentzell-Freidlin Theory Large Deviations for Markov Processes Applications to Detection Theory Asymptotic Expansions Quick Simulation Applications to Parameter Estimation Applications to Information Theory Appendices Solutions to Exercises.
BookDOI

Introduction to Rare Event Simulation

TL;DR: This book presents a unified theory of rare event simulation and the variance reduction technique known as importance sampling from the point of view of the probabilistic theory of large deviations.

Asymptotic Analysis of

TL;DR: The method of analysis is based on an asymptotic analysis of fixed stepsize adaptive algorithms and gives almost sure results regarding the behavior of the parameter estimates, whereas previous stochastic analyses typically consider mean and mean square behavior.
Journal ArticleDOI

Support vector machine techniques for nonlinear equalization

TL;DR: The emerging machine learning technique called support vector machines is proposed as a method for performing nonlinear equalization in communication systems and yields a nonlinear processing method that is somewhat different than the nonlinear decision feedback method whereby the linear feedback filter of the decision feedback equalizer is replaced by a Volterra filter.
Journal ArticleDOI

On large deviations theory and asymptotically efficient Monte Carlo estimation

TL;DR: It is shown how large-deviations theory can be applied to construct an asymptotically efficient simulation distribution for Monte Carlo simulation using the importance sampling technique.