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7 Questions

Votes Activity Newest Views
1
2
votes
1
answer
39
views

Continuity of linear functionals on $L^1([a,b])$ with the $L^1$ functions composed with $C^1$ functions

real-analysis integration functional-analysis linear-transformations lp-spaces
Oct 26 at 22:28 Ruy 6,704
 
1
vote
0
answers
77
views

Laplacian of Kelvin Transform - Confusion about notation

analysis multivariable-calculus laplacian partial-differential-equations
Apr 26 at 16:01 zugzug 4,820
 
1
vote
1
answer
56
views

Is the weak derivative invertible from $H^1(\mathbb{R})\to L^2(\mathbb{R})$?

real-analysis functional-analysis hilbert-spaces sobolev-spaces
Jan 2 '20 at 15:08 reuns 50.8k
1
1
vote
0
answers
81
views

Fréchet Derivative in Integral Operator with Heaviside Function

real-analysis integration functional-analysis operator-theory
Dec 27 '19 at 22:22 Bernard 161k
 
1
vote
0
answers
64
views

Clarification of Riesz Representation, kernels on $C^2_0(\mathbb{R})$

functional-analysis linear-transformations banach-spaces
Jul 12 '18 at 20:25 zugzug 4,820
 
1
vote
0
answers
69
views

Nonlinear, homogeneous Volterra Equation with Positive Kernel

functional-analysis ordinary-differential-equations integral-equations
Jun 30 '18 at 2:02 zugzug 4,820
 
0
votes
1
answer
43
views

Compact operators on $L^2([a,b])$: Are the dimensions of eigenspaces the same on dense subspaces?

real-analysis functional-analysis eigenvalues-eigenvectors hilbert-spaces compact-operators
Jan 2 '20 at 2:41 Robert Israel 397k
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