
arXiv: 2012.15224
We analyze the Moyal star product in deformation quantization from the resurgence theory perspective. By putting algebraic conditions on Borel transforms, one can define the space of “algebro-resurgent series” (a subspace of 1 -Gevrey formal series in i ℏ with coefficients in ℂ { x 1 , ... , x d } ), which we show is stable under Moyal star product.
791, Hadamard product, Deformation quantization, star products, FOS: Physical sciences, [MATH] Mathematics [math], Mathematical Physics (math-ph), asymptotic series, deformation quantization, Moyal star product, space of algebra-resurgent series, [MATH]Mathematics [math], resurgence theory, Mathematical Physics
791, Hadamard product, Deformation quantization, star products, FOS: Physical sciences, [MATH] Mathematics [math], Mathematical Physics (math-ph), asymptotic series, deformation quantization, Moyal star product, space of algebra-resurgent series, [MATH]Mathematics [math], resurgence theory, Mathematical Physics
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