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Rellich-Kondrashov compactness theorem for H01
...
Mathematics
Area of mathematics
Analysis
Functional analysis
Sobolev space
Sobolev embedding theorem
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Words: 196
Articles: 7
For every bounded open
Ω
⊂
R
d
, the inclusion
H
0
1
(
Ω
)
↪
L
2
(
Ω
)
is compact.
Table of contents
196
7
Zero extension of H01
Rellich-Kondrashov compactness theorem for H01
27
High-frequency control by a Sobolev derivative
Rellich-Kondrashov compactness theorem for H01
12
Fourier proof of Rellich compactness
Rellich-Kondrashov compactness theorem for H01
28
Weak lower semicontinuity of a bounded-domain Schrodinger energy
Rellich-Kondrashov compactness theorem for H01
69
1
Constrained ground-state minimizer on a bounded domain
Weak lower semicontinuity of a bounded-domain Schrodinger energy
35
Local compactness plus uniform tail control
Rellich-Kondrashov compactness theorem for H01
47
1
Strong convergence from weak convergence and tightness
Local compactness plus uniform tail control
27
Ancestors
(7)
Sobolev embedding theorem
Sobolev space
Functional analysis
Analysis
Area of mathematics
Mathematics
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(5)
Compact massive-Laplacian resolvent
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