Introduction to probability and random variables / Orhan Gazi.
2023
QA273
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Details
Title
Introduction to probability and random variables / Orhan Gazi.
Author
Gazi, Orhan, author.
ISBN
9783031318160 (electronic bk.)
3031318161 (electronic bk.)
9783031318153
3031318153
3031318161 (electronic bk.)
9783031318153
3031318153
Published
Cham : Springer, 2023.
Language
English
Description
1 online resource (ix, 236 pages) : illustrations
Item Number
10.1007/978-3-031-31816-0 doi
Call Number
QA273
Dewey Decimal Classification
519.1
Summary
This textbook provides a straightforward, clear explanation of probability and random variables for communications engineering students. The author focuses on the most essential subjects of probability and random variables, eliminating unnecessary details of this difficult subject. After an introduction to the topic, the author covers the essentials of experiments, sample spaces, events, and probability laws, while investigating how they relate to communications engineering work. He goes on to discuss total probability theorems, after which he covers discrete random variables and continuous random variables. The author uses his years of teaching probability and random variable concepts to engineering students to form the text in a very understandable manner. The book features exercises, examples, case studies, and other key classroom materials. Presents a straightforward, clear explanation of probability and random variables for telecommunications engineers; Includes fundamental probability and random variables topics and their applications in the engineering environment; Presents a variety of solved examples with clear explanations.
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Access limited to authorized users.
Source of Description
Online resource; title from PDF title page (SpringerLink, viewed June 2, 2023).
Available in Other Form
Print version: 9783031318153
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Table of Contents
Introduction
Experiments, Sample Spaces, Events and Probability Laws
Total Probability Theorem, Independence, Combinatorial
Discrete Random Variables
Functions of Random Variables
Continuous Random Variables
More than one Random Variables
Conclusion.
Experiments, Sample Spaces, Events and Probability Laws
Total Probability Theorem, Independence, Combinatorial
Discrete Random Variables
Functions of Random Variables
Continuous Random Variables
More than one Random Variables
Conclusion.