Welcome

You have found the website-in-progress of Brian Sherson, Graduate Teaching Assistant at Oregon State University.

Winter 2012 Info

Office: Kidder 108E; Hours MWF 2:00 – 2:50

MLC Hours: MWF 1:00–1:50

Email: shersonb@math.oregonstate.edu

About me

I was born and raised in Washington, living most of my life in a small town called Enumclaw, at the base of Mount Rainier. After I graduated from Enumclaw High School in 2000, I started attending Green River Community College in Auburn. I received my Associate of Arts degree from GRCC in 2003 and then went straight on to Central Washington University, where I received a Bachelor of Arts in 2007, majoring in Mathematics.

Everything You Ever Wanted to Know About Mathematics (or Not)

Inane ramblings of a questionably-sane Mathematics graduate student.

All Your Base Are Belong To Us !!!

An artifact of some time that I should have been studying hard. But didn't.

I now leave you with the $n$ -dimensional Fourier transform:

Definition (Fourier Transform). Let $f ∊ L^{1} (R^{n}, K)$ , where $K$ is either the real or complex number field. We define the Fourier Transform of $f$ , denoted by either $F f$ or $\hat{f}$ as a function $R^{n} \to K$ defined by: $F f (ξ) = \hat{f} (ξ) = \frac{1}{{(2 π)}^{\frac{n}{2}}} \int_{R^{n}} f (x) e^{- i ⟨x, ξ⟩} dx .$

(This is best viewed in a browser that supports MathML.)