The tools of statistical analysis for experiments in modern physical applications are increasingly sophisticated and specific tools are needed to reliably extract results from complex data. This textbook thus presents a comprehensive treatment of the topic for the practicing physicist, focusing less on mathematical foundations but appealing to intuitive techniques with a large number of examples.
This fourth edition is greatly expanded with new sub-topics not covered in standard textbooks. We begin with fundamental probability concepts and measurement errors, continuing to the indispensable Monte Carlo simulation. Likelihood and its underlying likelihood principle are explored, serving as bases for the sections on parameter inference and the treatment of distorted data. Topics like hypothesis testing, the statistics of weighted events, the elimination of nuisance parameters, and deconvolution are updated with new developments. Final chapters introduce other advanced techniques such as statistical learning and bootstrap sampling.
Developed and greatly expanded from a graduate course at the University of Siegen, this book serves as an essential resource for all graduate students and researchers seeking a rigorous foundation in statistical methods for experimental physics, especially those in nuclear, particle and astrophysics.
Contents:
- Introduction: Probability and Statistics
- Basic Probability Relations
- Probability Distributions and Their Properties
- Measurement Errors
- Monte Carlo Simulation
- Estimation I
- Estimation II
- Interval Estimation and Combination of Results
- Unfolding
- Hypothesis Tests and Significance of Signals
- Statistical Learning
- Auxiliary Methods
Readership: Graduate students in nuclear, particle and astrophysics, as well as researchers interested in recent developments in statistical methods of data analysis for physics applications.
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