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Titlebook: Statistical Physics; An Advanced Approach Josef Honerkamp Textbook 19981st edition Springer-Verlag Berlin Heidelberg 1998 Random variable.m

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书目名称Statistical Physics
副标题An Advanced Approach
编辑Josef Honerkamp
视频video
概述Unique approach to statistical physics.The advanced undergraduate and graduate student will find numerous applications for his or her daily work.Also useful as reference for the theoretician who wants
图书封面Titlebook: Statistical Physics; An Advanced Approach Josef Honerkamp Textbook 19981st edition Springer-Verlag Berlin Heidelberg 1998 Random variable.m
描述The application of statistical methods to physics is essential. This unique book on statistical physics offers an advanced approach with numerous applications to the modern problems students are confronted with. Therefore the text contains more concepts and methods in statistics than the student would need for statistical mechanics alone. Methods from mathematical statistics and stochastics for the analysis of data are discussed as well. The book is divided in two parts focusing first on the modelling of statistical systems then on the analysis of these systems. Problems with hints for solution help the students to deepen their knowledge.
出版日期Textbook 19981st edition
关键词Random variable; mathematical statistics; probability theory; random number generation; statistical phys
版次1
doihttps://doi.org/10.1007/978-3-662-03709-6
isbn_ebook978-3-662-03709-6
copyrightSpringer-Verlag Berlin Heidelberg 1998
The information of publication is updating

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Random Variables: Fundamentals of Probability Theory and Statisticsented at the beginning of this book. Section 2.1 will introduce event spaces, probabilities, probability distributions, and density distributions within the framework of the Kolmogorov axioms. The concept of random variables will then be introduced, initially in a simplified form. In Sect. 2.2 these
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Signal Analysis: Estimation of Spectratimes, e.g., ., . + ., . + 2., .... The time step . is called the sampling time and 1/. the sampling frequency. A sampling frequency of, say, 1 kHz implies that a value is registered 1000 times a second, i.e., each millisecond. If we choose the unit of time such that . = 1, the sampling times are .,
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