Multivariate Kernel Smoothing and Its Applications

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A01=Jose E. Chacon
A01=Tarn Duong
Age Group_Uncategorized
Age Group_Uncategorized
Author_Jose E. Chacon
Author_Tarn Duong
automatic-update
Bandwidth Matrices
Bandwidth Matrix
bandwidth selection
Bandwidth Selection Problem
Bandwidth Selectors
Biased Cross Validation
Boundary Kernel
Category1=Non-Fiction
Category=PB
Category=PBT
COP=United Kingdom
curve analysis
Data Set
Delivery_Pre-order
Density Derivative
density derivative estimation
Density Estimate
density estimation
Density Ridge
eq_isMigrated=2
eq_nobargain
Fourth Order Kernel
Kernel Density Estimators
Kernel Estimators
Kernel Smoothers
Language_English
manifold estimation
Normal Mixture Density
Order Kernel
PA=Temporarily unavailable
Pilot Bandwidth
Price_€50 to €100
PS=Active
RGB Colour
RGB Image
Scatter Plot
softlaunch
Stable Manifolds
Standard Density Estimate
Standard Kernel Density Estimator
Tarn Duong
Unbiased Cross Validation

Product details

  • ISBN 9780367571733
  • Weight: 498g
  • Dimensions: 156 x 234mm
  • Publication Date: 30 Jun 2020
  • Publisher: Taylor & Francis Ltd
  • Publication City/Country: GB
  • Product Form: Paperback
  • Language: English
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Kernel smoothing has greatly evolved since its inception to become an essential methodology in the data science tool kit for the 21st century. Its widespread adoption is due to its fundamental role for multivariate exploratory data analysis, as well as the crucial role it plays in composite solutions to complex data challenges.

Multivariate Kernel Smoothing and Its Applications offers a comprehensive overview of both aspects. It begins with a thorough exposition of the approaches to achieve the two basic goals of estimating probability density functions and their derivatives. The focus then turns to the applications of these approaches to more complex data analysis goals, many with a geometric/topological flavour, such as level set estimation, clustering (unsupervised learning), principal curves, and feature significance. Other topics, while not direct applications of density (derivative) estimation but sharing many commonalities with the previous settings, include classification (supervised learning), nearest neighbour estimation, and deconvolution for data observed with error.

For a data scientist, each chapter contains illustrative Open data examples that are analysed by the most appropriate kernel smoothing method. The emphasis is always placed on an intuitive understanding of the data provided by the accompanying statistical visualisations. For a reader wishing to investigate further the details of their underlying statistical reasoning, a graduated exposition to a unified theoretical framework is provided. The algorithms for efficient software implementation are also discussed.

José E. Chacón is an associate professor at the Department of Mathematics of the Universidad de Extremadura in Spain.
Tarn Duong is a Senior Data Scientist for a start-up which provides short distance carpooling services in France.

Both authors have made important contributions to kernel smoothing research over the last couple of decades.

José E. Chacón is an associate professor at the Department of Mathematics of the Universidad de Extremadura in Spain.
Tarn Duong is a Senior Data Scientist for a start-up which provides short distance carpooling services in France.

Both authors have made important contributions to kernel smoothing research over the last couple of decades.

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