Quadratic tomography star product algebra and its classical limit

Abstract

We consider quadratic tomography in star product formalism. The contraction and the behavior of the associative algebra of quadratic tomographic symbols in $\hslash \to 0$ limit are discussed. A simple $k$-deformation example is illustrated.

References in corpus (3)

• Generalized tomographic maps
• The quantum-to-classical transition: contraction of associative products
• Generalized tomographic maps and star-product formalism