Spin in Classical and Quantum Theory

Corben, H. C.

doi:10.1103/physrev.121.1833

Cited by 77 publications

(64 citation statements)

References 9 publications

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“…Since neutrinos ν have the well-known parity asymmetry of possessing only one spin direction, we reason that their wave motions must be   Corben, 1961, for an earlier struggle to make sense of "intrinsic spin," and most recently Aidala et al, 2013, for a critical re-examination of this concept).…”

Section: (Wte) = (Teb) Next Rotating the X-y Plane Around The Zmentioning

confidence: 99%

The Spinning Motions of All Fermions and Bosons as Implied by Pauli Matrices Containing Complex Conjugates in a Combined Spacetime Four-Manifold

Light¹

2013

APR

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By substituting z = a + bi and 1/z = a -bi for i and -i into one of Pauli matrices and then casting (x,y) = (0,a+bi) as (x,y,z) = (0,a,b) and (x,y) = (a-bi,0) as (x,y,z) = (a,-b,0) by the geometry of our previously formulated combined spacetime 4-manifold = {(t+ti,x+yi,y+zi,z+xi)}, this paper generalizes the Dirac equation for a free electron into an equation that gives the motion (t,x(t),y(t),z(t)) for any free fermion or boson to be a uniform circular flow around two semi-circles connected with each other by an angle equal to 0, 30, 60, 90, or 180 degrees depending on the electric charge possessed by the particle. Even purely algebraically, any fermion or boson must correspond to a number on the complex unit circle, since the Dirac equation admits a Pauli matrix of z with modulus equal to one but not necessarily equal to i and all energies in free space must satisfy this Dirac equation as derived from the universally true equation of "energy-squared minus pc-squared equal to rest-energy-squared."

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Section: (Wte) = (Teb) Next Rotating the X-y Plane Around The Zmentioning

confidence: 99%

The Spinning Motions of All Fermions and Bosons as Implied by Pauli Matrices Containing Complex Conjugates in a Combined Spacetime Four-Manifold

Light¹

2013

APR

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“…The spin equation (21) was first obtained by H.Corben [24] (see also [21,34]). In particular case of uniform fields this equation transforms to the tensor form of the BMT spin equation (see [7,35]).…”

Section: Spin Equations In the Frenkel Formalismmentioning

confidence: 99%

“…For arbitrary values of g the expressions → Z α in (19) and (20) are associated with definition of the momentum in the Corben theory [24].…”

Section: Spin Equations In the Frenkel Formalismmentioning

confidence: 99%

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Spin-Orbital Motion and Thomas Precession in the Classical and Quantum Theories

Bordovitsyn¹,

Myagkii²

2001

Particle Physics at the Start of the New Millennium

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The motion of a magnetic spin particle in electromagnetic fields is considered on the basis of general principles of the classical relativistic theory. Alternative approaches in derivation of the equations of charge motion and spin precession, the problem of noncollinearity of the momentum and velocity of a particle with spin, the origin and the meaning of Thomas precession in dynamics of the spin particle are also considered. The correspondence principle in the spin theory is discussed.

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“…[2] for an earlier study of this concept, [1] for a study of the spin structure of the nucleon, and [6] for observed 3− dimensional spinning motions). Section 2 below will present our hypothesis in details and Section 3 will conclude with a summary remark.…”

Section: Introductionmentioning

confidence: 99%

The Physical Motion of Intrinsic Spin and the Experimental Implication

Light¹

2017

Int. J. of Appl. Math.

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Abstract:We propose a revised Stern-Gerlach experiment of setting up two perpendicular magnetic fields B(1) and B(2); we predict that half of the electrons will be observed to align with B(1) and the other half, B(2), so that any electron, left (right) -handed, has four spin states, up (down), left (right), down (up), and right (left), in a 720 • -cycle, altering the basis for quantum computing.

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Spin in Classical and Quantum Theory

Cited by 77 publications

References 9 publications

The Spinning Motions of All Fermions and Bosons as Implied by Pauli Matrices Containing Complex Conjugates in a Combined Spacetime Four-Manifold

The Spinning Motions of All Fermions and Bosons as Implied by Pauli Matrices Containing Complex Conjugates in a Combined Spacetime Four-Manifold

Spin-Orbital Motion and Thomas Precession in the Classical and Quantum Theories

The Physical Motion of Intrinsic Spin and the Experimental Implication

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