activity
20172020
most citedGeneralized geometric commutator theory and quantum geometric bracket and its uses

6 citations · 10 across the 10 of their papers we have counts for

collaborators
Showing 2020Show all

7 papers · 1 filter

physics.gen-ph2020

Geometric quantization rules in QCPB theory

Gen Wang

Using the quantum covariant Poisson bracket (QCPB) theory, we can accomplish much more compatible explanations of the quantum mechanics supported by the G-dynamics. We further stud…

physics.gen-ph2020

The G-dynamics of the QCPB theory

Gen Wang

In this paper, we further study the G-dynamics newly emerged in the covariant dynamics defined by the quantum covariant Poisson bracket (QCPB) theory. We propose three new operator…

math-ph2020

The generalized covariant Hamilton system in complex coordinates

Gen Wang

Imitating methods of working on the GCHS and GSPB defined on in real coordinates, an attempt to follow this way in complex coordinates is considered, then we try…

quant-ph2020★ 1 cited

A revision for Heisenberg uncertainty relation based on environment variable in the QCPB theory

Gen Wang

The Heisenberg uncertainty principle and its extensions are all still inequalities form which hold the superior approximate estimations. Based on quantum covariant Poisson bracket…

math.DS2020

Analogy between geodesic equation and the GCHS on Riemannian manifolds

Gen Wang

Enlightened by the similar equation form between the GCHS \footnote{GCHS: Generalized Covariant Hamilton System\\GSPB:Generalized structural Poisson bracket} defined by the GSPB an…

math.DG2020★ 1 cited

Geometrodynamics based on geodesic equation with Cartan structural equation on Riemannian manifolds

Gen Wang

Motivated by the geospin matrix as a new variable in Riemannian geometry. Then, we use four real dynamical variables to show the dynamical essence of…