转:关于数学学习,推荐一篇好文

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climbing

topology

1. (Linear Algebra)

Learning Introduction to Linear Algebra (3rd Ed.) by Gilbert Strang.

MIT —— MATLAB (Subspace) (Orthogonality) (Eigenvalues and eigenvectors) (Linear transform) MATLAB Strang

MIT (18.06) video MIT Open courseware

/OcwWeb/Mathematics/18-06Spring-

2005/CourseHome/index.htm

2. (Probability and Statistics): (

)

Applied Multivariate Statistical Analysis (5th Ed.) by Richard A. Johnson and Dean W. Wichern

Linear regression, factor analysis, principal component analysis (PCA), and canonical component analysis (CCA) Learning

Graphical models (To my great acknowledgement, it is just for research.)

Introduction to Graphical Models (draft version). by M. Jordan and C. Bishop.

Learning in Graphical Models statistical learning MIT access

3. (Analysis) ( )

Principles of Mathematical Analysis, by Walter Rudin

—— Rudin

(Functional Analysis)

Introductory Functional Analysis with Applications, by Erwin Kreyszig.

learning Rudin functional analysis learning

(Measure theory) quant ibank profit, risk

hedging

4. (Topology)

Topology (2nd Ed.) by James Munkres

Munkres MIT (General topology) (Algebraic topology) Nagata- Smirnov Theorem Tychonoff theorem ——

5. (Manifold theory)

Introduction to Smooth Manifolds. by John M. Lee

introduction manifold, ( vision manifold learning it is just for papers vision manifold l1- norm vision tangent space, bundle, sub-manifold (Category theory) (De Rham cohomology)

——

Lie Groups, Lie Algebras, and Representations: An Elementary Introduction. by Brian C. Hall

exponential mapping “ (Left-invariant vector field)“

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Vision, Learning

!

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