activity
20132018
most citedGeometric algebra, qubits, geometric evolution, and all that

9 citations · 19 across the 9 of their papers we have counts for

collaborators

9 papers

physics.gen-ph2018★ 2 cited

State/observable interactions using basic geometric algebra solutions of the Maxwell equation

Alexander Soiguine

Maxwell equation in geometric algebra formalism with equally weighted basic solutions is subjected to continuously acting Clifford translation. The received states, operators actin…

physics.gen-ph2018★ 1 cited

The geometric algebra lift of qubits via basic solutions of Maxwell equation

Alexander Soiguine

Conventional quantum mechanical qubits can be lifted to states as even three dimensional geometric algebra operators that act on observables. The operators may be implemented via t…

physics.gen-ph2017

Quantum Computing with Variable Complex Plane. Light Beam Guide Implementation

Alexander Soiguine

Following the B. Hiley belief that unresolved problems of conventional quantum mechanics could be the result of a wrong mathematical structure, an alternative basic structure is su…

physics.gen-ph2016

Anyons in three dimensions with geometric algebra

Alexander Soiguine

Even though it has been almost a century since quantum mechanics planted roots, the field has its share of unresolved problems. It could be the result of a wrong mathematical struc…

physics.gen-ph2015

Geometric phase in the G3+ quantum state evolution

Alexander Soiguine

When quantum mechanical qubits as elements of two dimensional complex Hilbert space are generalized to elements of even subalgebra of geometric algebra over three dimensional Eucli…

physics.gen-ph2015

Quantum state evolution in C2 and G3+

Alexander M. Soiguine

It was shown that quantum mechanical qubit states as elements of two dimensional complex space can be generalized to elements of even subalgebra of geometric (Clifford) algebra ove…