Noncommutative geometry and path integrals

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Abstract

We argue that there should exist a “noncommutative Fourier transform” which should identify functions of noncommutative variables (say, of matrices of indeterminate size) and ordinary functions or measures on the space of paths. Some examples are considered.

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Kapranov, M. (2009). Noncommutative geometry and path integrals. In Progress in Mathematics (Vol. 270, pp. 49–87). Springer Basel. https://doi.org/10.1007/978-0-8176-4747-6_3

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