DaVante Cain - PhD
Email: davantecain@gmail.com
Phone: 1-951-232-0417
Dr. DaVante Cain is a physicist and computational scientist specializing in nanofluidics, ion transport, and multiphysics modeling. He earned his Ph.D. and M.S. in Physics from UC Irvine after completing dual bachelor’s degrees in Physics and Applied Mathematics at UC Riverside.
His research combines COMSOL Multiphysics, scientific computing, machine learning, and experimental nanofabrication to investigate electrostatic gating, ionic selectivity, and nonlinear transport in solid-state nanopores. He also brings extensive experience in physics and mathematics education and mentorship.
His interests span computational physics, nanofluidics, biomimetic systems, and applied machine learning, with a focus on interdisciplinary research and real-world scientific applications.
List of Relevant Graduate Courses and Projects.
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Graduate Classical Mechanics:
This course develops the advanced theoretical framework of classical mechanics using Classical Mechanics by Herbert Goldstein. Topics include the calculus of variations and Hamilton’s principle, Lagrangian mechanics, central-force motion, rigid-body dynamics, small oscillations, Hamiltonian mechanics, canonical transformations, and Hamilton–Jacobi theory. Emphasis is placed on deriving equations of motion from variational principles, exploiting symmetries and conservation laws, and developing mathematical methods that form the foundation for more advanced study in quantum mechanics and theoretical physics. -
This course develops the advanced theory of classical electromagnetism using Classical Electrodynamics by John David Jackson. Topics include electrostatics and boundary-value problems, multipole expansions, Green’s functions, magnetostatics, Maxwell’s equations, electromagnetic waves, waveguides and cavities, radiation from accelerated charges, relativistic electrodynamics, and the covariant formulation of electromagnetic theory. Emphasis is placed on rigorous mathematical methods for solving complex electromagnetic problems and developing the theoretical foundation required for advanced research in physics.
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