Survival Analysis with Python
Survival analysis uses statistics to calculate time to failure. Survival Analysis with Python takes a fresh look at this complex subject by explaining how to use the Python programming language to perform this type of analysis. As the subject itself is very mathematical and full of expressions and formulations, the book provides detailed explanations and examines practical implications. The book begins with an overview of the concepts underpinning statistical survival analysis. It then delves into

  • Parametric models with coverage of
    • Concept of maximum likelihood estimate (MLE) of a probability distribution parameter
    • MLE of the survival function
    • Common probability distributions and their analysis
    • Analysis of exponential distribution as a survival function
    • Analysis of Weibull distribution as a survival function
    • Derivation of Gumbel distribution as a survival function from Weibull
  • Non-parametric models including
    • Kaplan–Meier (KM) estimator, a derivation of expression using MLE
    • Fitting KM estimator with an example dataset, Python code and plotting curves
    • Greenwood’s formula and its derivation
  • Models with covariates explaining
    • The concept of time shift and the accelerated failure time (AFT) model
    • Weibull-AFT model and derivation of parameters by MLE
    • Proportional Hazard (PH) model
    • Cox-PH model and Breslow’s method
    • Significance of covariates
    • Selection of covariates

The Python lifelines library is used for coding examples. By mapping theory to practical examples featuring datasets, this book is a hands-on tutorial as well as a handy reference.

1139897202
Survival Analysis with Python
Survival analysis uses statistics to calculate time to failure. Survival Analysis with Python takes a fresh look at this complex subject by explaining how to use the Python programming language to perform this type of analysis. As the subject itself is very mathematical and full of expressions and formulations, the book provides detailed explanations and examines practical implications. The book begins with an overview of the concepts underpinning statistical survival analysis. It then delves into

  • Parametric models with coverage of
    • Concept of maximum likelihood estimate (MLE) of a probability distribution parameter
    • MLE of the survival function
    • Common probability distributions and their analysis
    • Analysis of exponential distribution as a survival function
    • Analysis of Weibull distribution as a survival function
    • Derivation of Gumbel distribution as a survival function from Weibull
  • Non-parametric models including
    • Kaplan–Meier (KM) estimator, a derivation of expression using MLE
    • Fitting KM estimator with an example dataset, Python code and plotting curves
    • Greenwood’s formula and its derivation
  • Models with covariates explaining
    • The concept of time shift and the accelerated failure time (AFT) model
    • Weibull-AFT model and derivation of parameters by MLE
    • Proportional Hazard (PH) model
    • Cox-PH model and Breslow’s method
    • Significance of covariates
    • Selection of covariates

The Python lifelines library is used for coding examples. By mapping theory to practical examples featuring datasets, this book is a hands-on tutorial as well as a handy reference.

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Survival Analysis with Python

Survival Analysis with Python

by Avishek Nag
Survival Analysis with Python

Survival Analysis with Python

by Avishek Nag

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Overview

Survival analysis uses statistics to calculate time to failure. Survival Analysis with Python takes a fresh look at this complex subject by explaining how to use the Python programming language to perform this type of analysis. As the subject itself is very mathematical and full of expressions and formulations, the book provides detailed explanations and examines practical implications. The book begins with an overview of the concepts underpinning statistical survival analysis. It then delves into

  • Parametric models with coverage of
    • Concept of maximum likelihood estimate (MLE) of a probability distribution parameter
    • MLE of the survival function
    • Common probability distributions and their analysis
    • Analysis of exponential distribution as a survival function
    • Analysis of Weibull distribution as a survival function
    • Derivation of Gumbel distribution as a survival function from Weibull
  • Non-parametric models including
    • Kaplan–Meier (KM) estimator, a derivation of expression using MLE
    • Fitting KM estimator with an example dataset, Python code and plotting curves
    • Greenwood’s formula and its derivation
  • Models with covariates explaining
    • The concept of time shift and the accelerated failure time (AFT) model
    • Weibull-AFT model and derivation of parameters by MLE
    • Proportional Hazard (PH) model
    • Cox-PH model and Breslow’s method
    • Significance of covariates
    • Selection of covariates

The Python lifelines library is used for coding examples. By mapping theory to practical examples featuring datasets, this book is a hands-on tutorial as well as a handy reference.


Product Details

ISBN-13: 9781032073675
Publisher: CRC Press
Publication date: 10/08/2024
Pages: 94
Product dimensions: 6.12(w) x 9.19(h) x (d)

About the Author

Avishek Nag has a Masters of Technology Degree in data analytics and machine learning from Birla Institute of Technology and Science, Pilani, India. He has more than 15 years of experience in Software Development and Architecting Systems. He also has professional experience in data science and machine learning, Java, Python, Big Data, including Spark and MongoDB. He has worked at VMWare, Cisco, Mobile Iron, and Computer Science Corporation (now called DXC). He is also the author of the book Pragmatic Machine Learning with Python, which is recommended in the ACM Education Digital Library.

Table of Contents

Chapter 1. Introduction Chapter 2. General Theory of Survival Analysis Chapter 3. Parametric Models Chapter 4. Nonparametric Models Chapter 5. Models with Covariates
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