Park City Mathematics Institute
Undergraduate Summer School 2018
Introduction to Harmonic Analysis
- Verify the integral
- Use Minkowski inequality to prove that, if and , then
- Prove that, if and , then as .
- Let with , and Then
- for all
- There exists some such that for all
- For each , as
- If , then uniformly.
- State conditions on (as in the previous exercise) so that there exists such that, for any and .
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