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November 6, 2010

Testing Blog

Filed under: Blog Admin — xuhmath @ 1:27 am

Mathematics:

On one line with ||\tilde u||_{C^{0,\gamma}(\mathbb{R}^n)} \lesssim_{n,p} R ||\nabla u||_p gives rise to ||\tilde u||_{C^{0,\gamma}(\mathbb{R}^n)} \lesssim_{n,p} R ||\nabla u||_p.
A centered equation on a new line with \displaystyle u(x) \lesssim_n \int_{\mathbb{R}^n} \frac{|\nabla u(y)|}{|x – y|^{n-1}} \; dy \hbox{\hskip 30pt for all } u \in C_c^\infty(\mathbb{R}^n) gives rise to

\displaystyle u(x) \lesssim_n \int_{\mathbb{R}^n} \frac{|\nabla u(y)|}{|x - y|^{n-1}} \; dy \hbox{\hskip 30pt for all } u \in C_c^\infty(\mathbb{R}^n).

Proposition 1. True statement.
Corollary 2. Begotten truth.

Thereom 3. Now we are getting somewhere.

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