Mathematical Neuroscience involves the mathematical modeling and analysis of the nervous system, including its functions and dysfunctions. Our research group focuses on developing and applying advanced mathematical methods—drawing from sub-Riemannian geometry, contact geometry, and noncommutative harmonic analysis—to uncover the functional architectures of visual areas, the motor cortex, and their interconnections.
Our focus areas include:
-connectivity of visual areas
-connectivity of visual and motor cortex
-optimal transport
-signal analysis
-non-commutative field theory