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Third year maths/physics student at the Australian National University. Interested in maths and theoretical physics.


8h
asked Prove that the dimension of the tangent space $T_x(X)$ of a k-dimensional manifold is k
May
15
comment Derivative of Linear Map
Hello anon! I think it makes more sense to me now! I was stuck on why f=L => df_x=L. But it makes sense in terms of Jacobian matrix. Thanks so much for the help!
May
15
accepted Derivative of Linear Map
May
15
comment Derivative of Linear Map
I see your points here. Thanks a lot!
May
15
comment Derivative of Linear Map
Thanks anon! This answer looks good! I still have to take some time to get my head around this. Thanks a lot for the help!
May
15
comment Derivative of Linear Map
Thanks anon, that makes sense. However it sounds a bit like black magic to me. f'(x)=1 implies f(x)=1 and 1 denotes identity map in the later case. Is it some theory that I'm unfamiliar with?
May
15
asked Derivative of Linear Map
May
11
comment Multivariable integral
Interesting question... Looks like some integral that would appear in physics(looks a bit like the Fourier transform between position and momentum space in quantum mechanics...). I would definitely suggest you evaluate the b integral first. Then hopefully your expression will become simpler.
May
11
comment Parametrization of $n$-spheres
Thanks a lot GCD! I like your argument.
May
11
comment Parametrization of $n$-spheres
Thanks a lot Henry! Both your answer and GCD's are great. However I particularly like his second paragraph. Plus the fact that he needs more reputation than you do :p I decided to award the best answer to him. But thanks a lot for your effort! Your answer is great as well!
May
11
awarded  Supporter
May
11
accepted Parametrization of $n$-spheres
May
10
asked Parametrization of $n$-spheres
Apr
16
asked Is a function being analytic considered as a local property?
Mar
9
awarded  Scholar
Mar
9
accepted Second Countability of Euclidean Spaces
Mar
2
comment Second Countability of Euclidean Spaces
Thanks a lot Henno! I'll read it now :)
Mar
2
comment Second Countability of Euclidean Spaces
I can't see how they can be useful(although I do agree with you). I can imagine how it works in 1 dimension but not higher dimensions. But thanks for the comment!
Mar
2
asked Second Countability of Euclidean Spaces
Mar
1
awarded  Student