Science One brings together award-winning instructors from across the disciplines, providing a challenging, collegial and interdisciplinary experience for students and team members alike.
Science One Team
Celeste Leandercleander@interchange.ubc.ca 604-822-0911 or 604-827-5608
My primary teaching interest is in first-year biology. My research is on the evolution and diversity of the Labyrinthulomycota, a small group of marine fungal-like protists.
Elliott Burnellelliott.email@example.com 604-822-2603
Nuclear magnetic resonance (NMR) has become an important technique for the study of molecular systems, and in recent years both liquid and solid type NMR experiments have been applied to ordered fluids, including liquid crystals, soaps, biological membranes, and solute molecules partially oriented in liquid-crystal solvents. Dr. Burnell's research exploits these NMR methods to investigate liquid crystalline systems.
Stephen Gustafsongustaf@math.ubc.ca (604) 822-3138
My research applies mathematical analysis to gain a rigorous understanding of solutions of (nonlinear, partial) differential equations. Of particular interest are equations modelling dynamical (often wave-like) behaviour in diverse physical systems such as fluid interfaces, condensates, lasers, superconductors, ferromagnets and liquid crystals.
Robert Rassendorfrraussendorf[at]phas[dot]ubc[dot]ca (604) 822-3253
My research interest is in quantum computation, in particular computational models. One object of study in this field is the one-way quantum computer, a scheme of quantum computation consisting of local measurements on an entangled universal resource state. The questions I ask are ``What are the elementary building blocks of the one-way quantum computer? What is their composition principle?'' I hope that the answer to these questions will give clues for how to construct novel quantum algorithms. Another model of quantum computation that I study are quantum cellular automata (QCA). I am, for example, interested in the question of whether and what type of quantum algorithms can be encoded the shape of the boundary of a finitely extended quantum cellular automaton.