ESP Biography
RYAN ABBOTT, ESP Teacher
Major: Not available. College/Employer: Columbia University Year of Graduation: 2020 

Brief Biographical Sketch:
Not Available. Past Classes(Clicking a class title will bring you to the course's section of the corresponding course catalog)M793: Quantum Computing: What it is and what it isn’t in Splash Fall 2018 (Oct. 28, 2018)
Quantum Computing is often explained as some mysterious, mythical computer which can do anything because of “quantum weirdness.” Going beyond these vague and sometimes misleading descriptions, I’ll dive into the actual math/physics underlying the weirdness, and give some concrete examples showing what Quantum Computing can and cannot do. Topics will include unitary time evolution, quantum gates, the Deutsch algorithm, and if time permits the full DeutschJozsa algorithm.
S624: Way Too Much General Relativity to Fit in 3 Hours in Splash Spring 18 (Mar. 31, 2018)
A mathematically rigorous introduction to general relativity, Einstein's legendary theory of gravity. This class will explore the motivation behind geometric curvature and its connection to gravity. Topics will include: the basic theory of manifolds and differential geometry, geodesics, the Einstein Field Equations, Black Holes, Gravitational Waves, and (time permitting) the cosmological constant and models of the universe. Get ready to learn about this beautifully geometric theory and the bizarre consequences of Einstein's elegant field equations connecting energy to spacetime curvature, $$R_{\mu \nu}  \frac{1}{2} R g_{\mu \nu} + \Lambda g_{\mu \nu} = \frac{8 \pi G}{c^4} T_{\mu \nu} $$
S681: Tensors, 4Vectors, and Special Relativity in Splash Spring 18 (Mar. 31, 2018)
This class will cover the basics of tensors without going deep into abstract definitions. We will then apply this to 4vectors and special relativity  a topic made far more elegant by the introduction of tensors.
S565: Relativistic Quantum Theory in Splash Fall 2017 (Nov. 04, 2017)
An intense introduction to the mathematics of relativistic quantum mechanics. This class will introduce Lorentz transformations, relativistic massenergy, the KlienGordon equation (and why it fails), and finally the magnificent Dirac equation. We will show that the odd phenomenon of spin is a necessary consequence of including relativity in quantum mechanics.
