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Analysis
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Convex analysis
Convex sets in normed spaces
[
207
/
29%
]
Subtopics
Extreme points of convex sets
[
29
/
10%
]
L^p spaces for 0 < p < 1
[
26
/
31%
]
Separation theorems for convex sets (geometric Hahn-Banach)
[
25
/
12%
]
Frechet and countably normed spaces
[
22
/
9%
]
Weak and weak-* sequential compactness
[
16
/
19%
]
Meager subspaces and category arguments in topological vector spaces
[
14
/
36%
]
Nearest points in closed convex sets of a Hilbert space
[
13
/
69%
]
Geometry of L^p unit balls
[
12
/
25%
]
Minkowski functional (gauge) of a convex set
[
11
/
18%
]
Extreme points of the unit ball
[
9
/
56%
]
Mazur's lemma (weak limits and convex hulls)
[
8
/
25%
]
Convexity preserved by closure, interior, intersection and midpoint convexity
[
7
/
29%
]
Discontinuous linear maps constructed from a Hamel basis
[
7
/
86%
]
Sums, products and convex hulls of compact sets
[
6
/
33%
]
Every ball in a normed space is convex
[
3
/
67%
]
Kadison's theorem on extreme points of the operator unit ball
[
2
/
50%
]
Line segments lying on the unit sphere
[
2
/
100%
]
A convex cone with empty interior but dense linear span
[
1
/
100%
]