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katari
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171
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Dec
16
asked
Prove surfaces $\sigma_1$, $\sigma_2$ are not isometric.
Nov
12
awarded
Critic
Nov
12
comment
Justification for answer concerning closure of a set.
Thank you for the edit. I had forgotten to recheck it before I posted it.
Nov
12
comment
Justification for answer concerning closure of a set.
Thank you that was exactly what I was looking for.
Nov
12
accepted
Justification for answer concerning closure of a set.
Nov
12
asked
Justification for answer concerning closure of a set.
Nov
5
comment
Is the following curve $\gamma(s)$ closed?
Thanks, we seemed to have had some disagreement over interpreting that the image lied on the cylinder.
Nov
5
accepted
Is the following curve $\gamma(s)$ closed?
Nov
5
asked
Is the following curve $\gamma(s)$ closed?
Oct
5
comment
Does continuous imply continuous inverse?
Do you mean $[0,2\pi)$?
Sep
12
comment
Ellipse Question
Yes I figured out how to do this problem thanks to Brian's link.
Sep
12
accepted
Ellipse Question
Sep
12
accepted
Show that the integral of this rational function is equal to an infinite alternating harmonic series
Sep
12
asked
Ellipse Question
Aug
30
asked
Show that the integral of this rational function is equal to an infinite alternating harmonic series
Aug
17
accepted
Show the existence of a polynomial $f$ such that $T^{-1} = f(T)$ for an invertible linear operator $T.$
Aug
17
asked
Show the existence of a polynomial $f$ such that $T^{-1} = f(T)$ for an invertible linear operator $T.$
May
7
accepted
$|f(x)| > A$ for all $x \in E$.
May
6
asked
$|f(x)| > A$ for all $x \in E$.
May
6
comment
Show that $\|f \chi_F\|_p < \epsilon$
Yes, I love this answer especially because I did a very similar problem in $L_1$ where I defined my $E_n$ almost analogous to yours. Thanks!
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