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A question about bdd operator T on L2(G)   Message List  
Reply | Forward Message #368 of 456 |
Hi,
Let $G$ be a LC group and $T:L^{2}(G)\longrightarrow L^{2}(G)$ be
a bdd operator. Also assume that $\alpha\in Aut(G)$. I think that
$$T(f\circ\alpha)=T(f)\circ\alpha.$$
But I Cann't proof or disproof it. Even a reference to the proof
will help. Thanks


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Mon Jun 11, 2007 9:11 am

arefigamal
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Message #368 of 456 |
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Hi, Let $G$ be a LC group and $T:L^{2}(G)\longrightarrow L^{2}(G)$ be a bdd operator. Also assume that $\alpha\in Aut(G)$. I think that ...
Ali akbar Arefijamaal
arefigamal
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Jun 11, 2007
9:11 am

Dear Colleagues, If one can interpret the Laplacian $\Delta$ as curvature or strain energy, is there a geometric or physical interpretation of $\Delta^{3/2}$??...
Hendra Gunawan
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Sep 17, 2007
9:07 am

I am sorry, but what I am interested in is actually $\Delta^{3/4}$. Hendra Gunawan...
Hendra Gunawan
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Sep 17, 2007
1:26 pm
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