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10
Math.TechQA.Club
2024-12-26 04:57:08
1.7k
Views
Closed / open set in $\ell^\infty$ metric space.
Published on
26 Dec 2024 - 4:57
#real-analysis
#analysis
#metric-spaces
#normed-spaces
#lp-spaces
518
Views
Counterexample to $L^1$-boundedness of the maximal operator $f \mapsto f^\#$ with $f^{\sharp}(x):=\sup_{Q\ni x}\frac{1}{|Q|}\int_{Q}|f-(f)_{Q}|dy$
Published on
12 Jan 2025 - 8:27
#functional-analysis
#lp-spaces
#harmonic-analysis
472
Views
If a subspace of $L^p\cap L^q$ is closed with respect to both norms, the norms are equivalent on this subspace
Published on
28 Dec 2024 - 2:05
#functional-analysis
#banach-spaces
#lp-spaces
281
Views
Coordinate projections in $l^p$ are Lipschitz continuous
Published on
04 Jan 2025 - 23:35
#functional-analysis
#banach-spaces
#lp-spaces
218
Views
About completeness of complex exponential systems
Published on
02 Jan 2025 - 8:30
#complex-analysis
#lp-spaces
397
Views
Find the number of interior points of this subspace of $l^2$.
Published on
12 Jan 2025 - 8:32
#proof-verification
#hilbert-spaces
#normed-spaces
#inner-products
#lp-spaces
131
Views
A function $f$ that is not in any $L^p$ but the measure of $\{|f|>t\}$ is bounded by $C/t$
Published on
28 Dec 2024 - 13:46
#real-analysis
#measure-theory
#lp-spaces
34
Views
$ ( \int_{\mathbb R}[\int_{\mathbb R} |f(x,y)|^{p} dx]^{p/q} dy)^{1/q} < \infty$ for large $N$?
Published on
04 Jan 2025 - 16:13
#calculus
#real-analysis
#lp-spaces
3.2k
Views
$f \in L^p \cap L^q$ implies $f \in L^r$ for $p\leq r \leq q$.
Published on
29 Dec 2024 - 13:52
#real-analysis
#integration
#analysis
#proof-verification
#lp-spaces
1.5k
Views
Exercise 4 chapter 7 Evans book
Published on
12 Jan 2025 - 18:48
#lp-spaces
#weak-convergence
#weak-derivatives
#bochner-spaces
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