Kernel Methods for Machine Learning with Math and Python : 100 Exercises for Building Logic / by Joe Suzuki.
Material type: TextPublication details: Osaka Springer 2022Edition: 1st ed. 2022Description: XII, 208 p. ill 22 cmISBN:- 9789811904004
- 515.9 23 SUZ-D 2022 790214
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Reference | Faculty of CS & IT Library Book Cart | Book | 515.9 SUZ-D 2022 790214 (Browse shelf(Opens below)) | 1 | Not For Loan (Restricted Access) | 790214 | |||
Books | Faculty of CS & IT Library Book Cart | Book | 515.9 SUZ-D 2022 790215 (Browse shelf(Opens below)) | 2 | Available | 790215 | |||
Reference | Faculty of CS & IT Library Book Cart | Book | 515.9 SUZ-D 2022 790216 (Browse shelf(Opens below)) | 3 | Not For Loan (Restricted Access) | 790216 |
index
Chapter 1: Positive Definite Kernels -- Chapter 2: Hilbert Spaces -- Chapter 3: Reproducing Kernel Hilbert Space -- Chapter 4: Kernel Computations -- Chapter 5: MMD and HSIC -- Chapter 6: Gaussian Processes and Functional Data Analyses.
The most crucial ability for machine learning and data science is mathematical logic for grasping their essence rather than relying on knowledge or experience. This textbook addresses the fundamentals of kernel methods for machine learning by considering relevant math problems and building Python programs. The book's main features are as follows: The content is written in an easy-to-follow and self-contained style. The book includes 100 exercises, which have been carefully selected and refined. As their solutions are provided in the main text, readers can solve all of the exercises by reading the book. The mathematical premises of kernels are proven and the correct conclusions are provided, helping readers to understand the nature of kernels. Source programs and running examples are presented to help readers acquire a deeper understanding of the mathematics used. Once readers have a basic understanding of the functional analysis topics covered in Chapter 2, the applications are discussed in the subsequent chapters. Here, no prior knowledge of mathematics is assumed. This book considers both the kernel for reproducing kernel Hilbert space (RKHS) and the kernel for the Gaussian process; a clear distinction is made between the two.