Josué Molina

1,205 reputation

318

bio	website	molinajosue.blogspot.com
	location	Houston, TX
	age	23
visits	member for	1 year, 3 months
	seen	Apr 19 at 13:22
stats	profile views	211

God can be found in just about anything you decide to venture into—including mathematics.

	1,205 reputation	bio	website	molinajosue.blogspot.com	visits	member for	1 year, 3 months
318 badges		location	Houston, TX		seen	Apr 19 at 13:22

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Oct 26	comment	Method of Eigenfunction Expansion But $n=1,2,\dots$, or am I missing something?
Oct 26	asked	Method of Eigenfunction Expansion
Oct 26	asked	The Maximum Principle and Some Notation
Oct 25	accepted	Circular Helicoid
Oct 24	asked	Circular Helicoid
Oct 23	accepted	Fourier Sine Series of a Piecewise Smooth Odd Function
Oct 23	comment	Fourier Sine Series of a Piecewise Smooth Odd Function Thank you. Aside from that question, I now know where I went wrong; I tried integrating from $-L$ to $L$!
Oct 23	comment	Fourier Sine Series of a Piecewise Smooth Odd Function Why did you integrate from $0$ to $L/2$ and not from $0$ to $L$?
Oct 23	asked	Fourier Sine Series of a Piecewise Smooth Odd Function
Oct 22	accepted	Fourier Series of The Sine Function
Oct 22	revised	Fourier Series of The Sine Function I changed the function.
Oct 22	comment	Fourier Series of The Sine Function I'm sorry. You're correct; that's what I meant (somewhat).
Oct 22	asked	Fourier Series of The Sine Function
Oct 11	asked	General Hippopede Parametrization
Oct 10	accepted	Hippopede Parametrization
Oct 10	comment	Hippopede Parametrization Thank you. Your approach led me to realize why their pick works. I am still wondering how the substitution $z=2R\sin u$ can be found, though; I would have never come up with it.
Oct 10	revised	Hippopede Parametrization added 139 characters in body
Oct 10	asked	Hippopede Parametrization
Oct 5	accepted	Heat Equation with One Non-Homogeneous Boundary Condition
Oct 5	comment	Heat Equation with One Non-Homogeneous Boundary Condition Yes, I can continue from here on. Thank you very much for your help! I had not heard of that technique before. :)