Robustness in Statistical Pattern Recognition

Robustness in Statistical Pattern Recognition

by Yurij Kharin

Book 380 of Mathematics and Its Applications --

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This monograph is devoted to problems of robust (stable) statistical pattern recognition. Experimental data to be classified usually deviate from assumed hypothetical probability models of the data. In such cases traditional decision rules constructed by means of the classical pattern recognition theory based on a fixed hypothetical model of the data often become non-stable, and the classification risk increases non-controllably. The book concentrates on three main problems: robustness evaluation for classical decision rules in the presence of distortion; estimation of critical levels of distortions for given values of the robustness factor; and the construction of robust decision rules with stable classification risk regarding certain types of distortions. Theoretical results are illustrated by computer modelling and by application to medical diagnostics. Audience: This volume is primarily intended for mathematicians, statisticians, and engineers in applied mathematics, computer science and cybernetics. It is also recommended as a textbook for a one-semester course for advanced undergraduate and graduate students training in the indicated fields.

Discussion questions for Robustness in Statistical Pattern Recognition

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  1. 1

    How do you personally determine the threshold where a model or system in your own field of work becomes too unstable to trust?

  2. 2

    In what ways does Kharin’s exploration of "idealized models versus reality" mirror the way we make decisions in everyday life when faced with distorted information?

  3. 3

    The book addresses how classical decision rules fail when data deviates from assumptions; can you share a time in your professional or personal life when a tried-and-true method failed you due to unexpected changes in circumstances?

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