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ljjpfx
  • Member for 6 years, 2 months
  • Last seen this week
Profile Activity

22 Actions

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asked
Conformal mapping which is $\alpha$-holder continuous for each $\alpha<1$
awarded
 Yearling
comment
How to check that the surface measure is the weak limit of $\delta^{-1}\mathcal{L}^n|_{B(0,1+\delta)\setminus B(0,1)}$?
@ Iosif Pinelis Many thanks!
accepted
How to check that the surface measure is the weak limit of $\delta^{-1}\mathcal{L}^n|_{B(0,1+\delta)\setminus B(0,1)}$?
comment
How to check that the surface measure is the weak limit of $\delta^{-1}\mathcal{L}^n|_{B(0,1+\delta)\setminus B(0,1)}$?
@Nate River Would you like to give the details? Many Thanks!
asked
How to check that the surface measure is the weak limit of $\delta^{-1}\mathcal{L}^n|_{B(0,1+\delta)\setminus B(0,1)}$?
awarded
 Caucus
comment
Does Ahlfors–David regularity of a measure imply its Fourier asymptotic behavior?
@ Mateusz Kwaśnicki :Thank you very much! It looks nice!
accepted
Does Ahlfors–David regularity of a measure imply its Fourier asymptotic behavior?
comment
Does Ahlfors–David regularity of a measure imply its Fourier asymptotic behavior?
@ Mateusz Kwaśnicki Many thanks! Would you like to give more comments on the claim that $\mu \ast 1_{B(0,r/R)}\ge C_2 (r/R)^\alpha$ on a set of measure at least $C_3(r/R)^{d-\alpha}$?
comment
Does Ahlfors–David regularity of a measure imply its Fourier asymptotic behavior?
Thanks! @ Mateusz Kwaśnicki I mean for any $x$ in the support of $\mu$. I also think if $\alpha=d,$ then the inequalities hold.
asked
Does Ahlfors–David regularity of a measure imply its Fourier asymptotic behavior?
comment
Borel sets and Method I measure
Dear Moreira, thank you very much!
accepted
Borel sets and Method I measure
asked
Borel sets and Method I measure
asked
The Hausdorff dimensions of variations of Jarnik sets
awarded
 Supporter
awarded
 Informed
awarded
 Scholar
accepted
Does zero Fourier dimension imply there is no Rajchman measure?
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