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Soiguine, A. (2016) Derivation of the Schrodinger Equation in Geometric Algebra.
https://www.researchgate.net/publication/301593591_Derivation_of_the_Schrodinger_equation_in_
geometric_algebra

has been cited by the following article:

• TITLE: Scattering of Geometric Algebra Wave Functions and Collapse in Measurements

  AUTHORS: Alexander Soiguine

  KEYWORDS: Wave Functions, Geometric Algebra, Measurements, Scattering, Entanglement, Dualism

  JOURNAL NAME: Journal of Applied Mathematics and Physics, Vol.8 No.9, September 18, 2020

  ABSTRACT: The research considers wavelike objects that are elements of even subalgebra of geometric algebra in three dimensions. The used formalism particularly eliminates long existing confusion about the reasons behind the appearance of the imaginary unit in quantum mechanics and introduces clear definition of wave functions. When a wave function acts through the Hopf fibration on a localized geometric algebra element, that is executing a measurement, the result can be named as “collapse” of the wave function.