Quantum Physics

   

Polarizations as States and Their Evolution in Geometric Algebra Terms with Variable Complex Plane

Authors: Alexander Soiguine

Recently suggested scheme of quantum computing uses g-qubit states as circular polarizations from the solution of Maxwell equations in terms of geometric algebra, along with clear definition of a complex plane as bivector in three dimensions. Here all the details of receiving the solution, and its polarization transformations are analyzed. The results can particularly be applied to the problems of quantum computing and quantum cryptography. The suggested formalism replaces conventional quantum mechanics states as objects constructed in complex vector Hilbert space framework by geometrically feasible framework of multivectors.

Comments: 10 Pages.

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Submission history

[v1] 2018-03-12 09:30:15

Unique-IP document downloads: 13 times

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