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May | 2010 | Pengpengche123's Blog
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Just another WordPress.com site. Archive for May, 2010. May 21, 2010. Welcome to WordPress.com. This is your first post. Edit or delete it and start blogging! You are currently browsing the Pengpengche123's Blog. Blog archives for May, 2010. Blog at WordPress.com.
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Just another WordPress.com site. I am a student studying math. Leave a Reply Cancel reply. Enter your comment here. Fill in your details below or click an icon to log in:. Address never made public). You are commenting using your WordPress.com account. ( Log Out. You are commenting using your Twitter account. ( Log Out. You are commenting using your Facebook account. ( Log Out. You are commenting using your Google account. ( Log Out. Notify me of new comments via email. Blog at WordPress.com.
April | 2011 | Pengpengche123's Blog
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Just another WordPress.com site. Archive for April, 2011. A differential geometry exercise. April 13, 2011. The purpose of these exercises is to show that if $k geq1$ and $ mathcal{N}$ is a compact $C k$ submanifold. Of $R N$, then there is a neighborhood $V mathcal{N}$ of $ mathcal{N}$ in $R N$ and a $C k$ submersion $P:V mathcal{N} rightarrow mathcal{N}$. Coinciding with the identity map over $ mathcal{N}$. Let $p=N-n$ be the codimension of $ mathcal{N}$. We denote by. Balls $B(y alpha, r alpha)$(i....
A differential geometry exercise | Pengpengche123's Blog
https://pengpengche123.wordpress.com/2011/04/13/10
Just another WordPress.com site. Laquo; Previous Post. A differential geometry exercise. The purpose of these exercises is to show that if $k geq1$ and $ mathcal{N}$ is a compact $C k$ submanifold. Of $R N$, then there is a neighborhood $V mathcal{N}$ of $ mathcal{N}$ in $R N$ and a $C k$ submersion $P:V mathcal{N} rightarrow mathcal{N}$. Coinciding with the identity map over $ mathcal{N}$. Let $p=N-n$ be the codimension of $ mathcal{N}$. We denote by. 1 Show that we can identify $Gr p(N)$ with. Balls $B...
Pengpengche123's Blog
https://pengpengche123.wordpress.com/2010/06/04/3
Just another WordPress.com site. Laquo; Hello world! A differential geometry exercise. Vladimir Arnold (1937-2010). R.I.P. One of the world’s greatest and most influential mathematicians, Vladimir Arnold, passed away in June 3rd, 2010 in Paris, France. He made major contributions, inter alia, to the fields of dynamical systems (the famous KAM (Kolmogorov-Arnold-Moser) theory) and topology (he is one of the founding fathers of symplectic topology). Feed You can leave a response. From your own site.
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Pengpengche123's Blog | Just another WordPress.com site
Just another WordPress.com site. A differential geometry exercise. April 13, 2011. The purpose of these exercises is to show that if $k geq1$ and $ mathcal{N}$ is a compact $C k$ submanifold. Of $R N$, then there is a neighborhood $V mathcal{N}$ of $ mathcal{N}$ in $R N$ and a $C k$ submersion $P:V mathcal{N} rightarrow mathcal{N}$. Coinciding with the identity map over $ mathcal{N}$. Let $p=N-n$ be the codimension of $ mathcal{N}$. We denote by. 1 Show that we can identify $Gr p(N)$ with. Balls $B(y alp...
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