Math Problems Vault
β
Favorites
Support the project
All textbooks
A Basis Theory Primer
[
423
/
98%
]
C. Heil
On this page
▸
I · A Primer on Functional Analysis
▸
II · Bases and Frames
▸
III · Bases and Frames in Applied Harmonic Analysis
▸
IV · Fourier Series
B · Compact and Hilbert–Schmidt Operators
Part I
A Primer on Functional Analysis
[
132
/
99%
]
Chapter 1
Banach Spaces and Operator Theory
[
80
/
99%
]
Chapter 2
Functional Analysis
[
52
/
100%
]
Part II
Bases and Frames
[
135
/
99%
]
Chapter 3
Unconditional Convergence of Series in Banach and Hilbert Spaces
[
15
/
93%
]
Chapter 4
Bases in Banach Spaces
[
29
/
100%
]
Chapter 5
Biorthogonality, Minimality, and More About Bases
[
21
/
100%
]
Chapter 6
Unconditional Bases in Banach Spaces
[
8
/
100%
]
Chapter 7
Bessel Sequences and Bases in Hilbert Spaces
[
20
/
100%
]
Chapter 8
Frames in Hilbert Spaces
[
42
/
100%
]
Part III
Bases and Frames in Applied Harmonic Analysis
[
114
/
96%
]
Chapter 9
The Fourier Transform on the Real Line
[
9
/
89%
]
Chapter 10
Sampling, Weighted Exponentials, and Translations
[
23
/
100%
]
Chapter 11
Gabor Bases and Frames
[
42
/
98%
]
Chapter 12
Wavelet Bases and Frames
[
40
/
95%
]
Part IV
Fourier Series
[
33
/
91%
]
Chapter 13
Fourier Series
[
26
/
88%
]
Chapter 14
Basis Properties of Fourier Series
[
7
/
100%
]
Appendix B
Compact and Hilbert–Schmidt Operators
[
9
/
100%
]