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عنوان
Probability in physics :

پدید آورنده
Andy Lawrence.

موضوع
Mathematical physics.,Probabilities.,Mathematical physics.,Probabilities.

رده
QC174
.
85
.
P76
L39
2019eb

کتابخانه
Center and Library of Islamic Studies in European Languages

محل استقرار
استان: Qom ـ شهر: Qom

Center and Library of Islamic Studies in European Languages

تماس با کتابخانه : 32910706-025

INTERNATIONAL STANDARD BOOK NUMBER

(Number (ISBN
3030045439
(Number (ISBN
3030045447
(Number (ISBN
9783030045432
(Number (ISBN
9783030045449
Erroneous ISBN
3030045420
Erroneous ISBN
9783030045425

TITLE AND STATEMENT OF RESPONSIBILITY

Title Proper
Probability in physics :
General Material Designation
[Book]
Other Title Information
an introductory guide /
First Statement of Responsibility
Andy Lawrence.

.PUBLICATION, DISTRIBUTION, ETC

Place of Publication, Distribution, etc.
Cham :
Name of Publisher, Distributor, etc.
Springer,
Date of Publication, Distribution, etc.
[2019]
Date of Publication, Distribution, etc.
©2019

PHYSICAL DESCRIPTION

Specific Material Designation and Extent of Item
1 online resource :
Other Physical Details
illustrations (some color)

SERIES

Series Title
Undergraduate lecture notes in physics,
ISSN of Series
2192-4791

INTERNAL BIBLIOGRAPHIES/INDEXES NOTE

Text of Note
Includes bibliographical references and index.

CONTENTS NOTE

Text of Note
Intro; Preface; Aims of the Book; An Overview of the Book; Exercises; Acknowledgements; Contents; Part I The Basics; 1 Randomness and Probability; 1.1 Outline of Content; 1.2 Where Does Unpredictability Come From?; 1.2.1 Incomplete Knowledge; 1.2.2 Large Numbers; 1.2.3 Sensitivity to Initial Conditions; 1.2.4 Open Systems; 1.2.5 Quantum Mechanics; 1.3 Randomness and Probability; 1.4 Probability as Frequency; 1.4.1 Frequencies; 1.4.2 Using the Frequencies as Probabilities; 1.4.3 Continuous Random Variables: Frequency Densities; 1.4.4 The Importance of Relative and Integrated Probabilities
Text of Note
1.5 Combining Probabilities1.5.1 Probability of A A A A and B B B B; 1.5.2 Combining Continuous Variables; 1.5.3 Bayes's Theorem; 1.5.4 Probability of A A A A or B B B B; 1.5.5 Notation; 1.6 Probability as Degree of Belief; 1.6.1 What Is the ``Correct'' Definition of Probability?; 1.7 Look Ahead; 1.8 Key Concepts; 1.9 Further Reading; 1.10 Exercises; References; 2 Distributions, Moments, and Errors; 2.1 Outline of Content; 2.2 Sample Versus Population Distributions; 2.2.1 Sampling a Discrete Population Distribution; 2.2.2 Sampling a Continuous Population Distribution: Binning
Text of Note
2.3 Multi-variate Distributions2.3.1 Conditional Distributions; 2.3.2 Marginal Distributions; 2.3.3 Dependence; 2.4 Summarising Quantities for Distributions; 2.4.1 Measures of Location; 2.4.2 Measures of Dispersion; 2.4.3 Percentiles of a Distribution; 2.4.4 Summarising Quantities for Multivariate Distributions; 2.5 Expectation Values and Moments; 2.5.1 Expectation Values; 2.5.2 The Algebra of Expectations; 2.5.3 Moments of a Distribution; 2.5.4 Sample Moments; 2.5.5 Higher Moments: Skewness and Kurtosis; 2.6 Transformation of Probability Distributions
Text of Note
2.6.1 Transformation of Variance: Univariate Case2.6.2 Transformation of Variance: Bivariate Case; 2.7 Error Analysis; 2.7.1 Types of Error; 2.7.2 Evaluating Errors; 2.8 Key Concepts; 2.9 Further Reading; 2.10 Exercises; References; Part II Frequency Distributions in the Physical World; 3 Counting the Ways: Arrangements and Subsets; 3.1 Outline of Content; 3.2 Balls, Slots, Boxes, and Labels; 3.3 Multi-step Operations; 3.4 Arrangements or Permutations; 3.4.1 Arranging r r r r Things Out of n n n n; 3.5 Subsets or Combinations; 3.6 Partitioning: Macrostates and Microstates
Text of Note
3.6.1 Two-Box Problems3.6.2 Example: The Two-State Particle Problem; 3.6.3 A First Look at the Second Law of Thermodynamics; 3.6.4 Most Probable Macrostate; 3.7 Multi-box Partitioning; 3.7.1 Maximising Multiplicity for a Multi-box System; 3.7.2 Continuous Systems; 3.8 Systems with Extra Constraints; 3.8.1 Particle Energy Distributions; 3.8.2 Lagrange Multiplier Method; 3.9 Key Concepts; 3.10 Further Reading; 3.11 Exercises; References; 4 Counting Statistics: Binomial and Poisson Distributions; 4.1 Outline of Content; 4.2 The Binomial Distribution; 4.2.1 The Simplest Hit-and-Miss Problem
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SUMMARY OR ABSTRACT

Text of Note
This textbook presents an introduction to the use of probability in physics, treating introductory ideas of both statistical physics and of statistical inference, as well the importance of probability in information theory, quantum mechanics, and stochastic processes, in a unified manner. The book also presents a harmonised view of frequentist and Bayesian approaches to inference, emphasising their complementary value. The aim is to steer a middle course between the "cookbook" style and an overly dry mathematical statistics style. The treatment is driven by real physics examples throughout, but developed with a level of mathematical clarity and rigour appropriate to mid-career physics undergraduates. Exercises and solutions are included.

ACQUISITION INFORMATION NOTE

Source for Acquisition/Subscription Address
Springer Nature
Stock Number
com.springer.onix.9783030045449

OTHER EDITION IN ANOTHER MEDIUM

Title
Probability in physics.
International Standard Book Number
9783030045425

TOPICAL NAME USED AS SUBJECT

Mathematical physics.
Probabilities.
Mathematical physics.
Probabilities.

(SUBJECT CATEGORY (Provisional

PHU
PHU
SCI040000

DEWEY DECIMAL CLASSIFICATION

Number
519
.
2
Edition
23

LIBRARY OF CONGRESS CLASSIFICATION

Class number
QC174
.
85
.
P76
Book number
L39
2019eb

PERSONAL NAME - PRIMARY RESPONSIBILITY

Lawrence, Andy,1954-

ORIGINATING SOURCE

Date of Transaction
20200823080657.0
Cataloguing Rules (Descriptive Conventions))
pn

ELECTRONIC LOCATION AND ACCESS

Electronic name
 مطالعه متن کتاب 

[Book]

Y

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