55 citations · 435 across the 103 of their papers we have counts for
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Notes on Translational and Rotational Properties of Tensor Fields in Relativistic Quantum Mechanics
Valeriy V. Dvoeglazov
Recently, several discussions on the possible observability of 4-vector fields have been published in literature. Furthermore, several authors recently claimed existence of the hel…
Non-commutativity: Unusual View
Valeriy V. Dvoeglazov
Some ambiguities have recently been found in the definition of the partial derivative (in the case of presence of both explicit and implicit dependencies of the function subjected…
Notoph-Graviton-Photon Coupling
Valeriy V. Dvoeglazov
In the sixties Ogievetskii and Polubarinov proposed the concept of a notoph, whose helicity properties are complementary to those of a photon. Later, Kalb and Ramond (and others) d…
Relativistic Equations for Spin Particles: What Can We Learn From Noncommutativity?
Valeri V. Dvoeglazov
We derive relativistic equations for charged and neutral spin particles. The approach for higher-spin particles is based on generalizations of the Bargmann-Wigner formalism. Next,…
P, C and T for Truly Neutral Particles
Valeri V. Dvoeglazov
We present a realization of a quantum field theory, envisaged many years ago by Gelfand, Tsetlin, Sokolik and Bilenky. Considering the special case of the (1/2,0)+(0,1/2) field and…
The Barut Second-Order Equation: Lagrangian, Dynamical Invariants and Interactions
Valeri V. Dvoeglazov
The second-order equation in the (1/2,0)+(0,1/2) representation of the Lorentz group has been proposed by A. Barut in the 70s. It permits to explain the mass splitting of leptons (…
Modified Bargmann-Wigner Formalism (Bosons of Spin 1 and 2)
Valeri V. Dvoeglazov
On the basis of our recent modifications of the Dirac formalism we generalize the Bargmann-Wigner formalism for higher spins to be compatible with other formalisms for bosons. Rela…
Theory of Antisymmetric Tensor Fields
Valeri V. Dvoeglazov
It has long been claimed that the antisymmetric tensor field of the second rank is pure longitudinal after quantization. In my opinion, such a situation is quite unacceptable. I re…
Generalizations of the Dirac Equation and the Modified Bargmann-Wigner Formalism
Valeri V. Dvoeglazov
We present various generalizations of the Dirac formalism. The different-parity solutions of the Weinberg's 2(2J+1)-component equations are found. On this basis, generalizations of…
Spinors, Relativity and Nonlocality
Valeri V. Dvoeglazov
The Ryder relation between left- and right- spinors has been generalized in my previous works. On this basis Ahluwalia presented a physical content following from this generalizati…
Weinberg's Approach and Antisymmetric Tensor Fields
Valeri V. Dvoeglazov
We extend the previous series of articles [HPA] devoted to finding mappings between the Weinberg-Tucker-Hammer formalism and antisymmetric tensor fields. Now we take into account s…
The Modified Bargmann-Wigner Formalism: Longitudinal Fields, Parity and All That
Valeri V. Dvoeglazov, Sergei V. Khudyakov
In the old papers of Ogievetskii and Polubarinov, Hayashi, Kalb and Ramond the {\it notoph} concept, the longitudinal field originated from the antisymmetric tensor, has been propo…
Again on the possible compositeness of the photon
Valeri V. Dvoeglazov
We construct the transversal and longitudinal 4-vector potentials and strengths F^{μν} in the momentum representation on using the second-type 4-spinors recently proposed by Ahluwa…
Additional Equations Derived from the Ryder Postulates in the (1/2,0)+(0,1/2) Representation of the Lorentz Group
Valeri V. Dvoeglazov
Developing recently proposed constructions for the description of particles in the representation space, we derive the second-order equations. The similar o…
About gamma^5 Chiral Interactions of Massive Particles in the (1/2,0)+(0,1/2) Representation
Valeri V. Dvoeglazov
We argue that the self/anti-self charge conjugate states of the (1/2,0)\oplus (0,1/2) representation possess the axial charge. Furthermore, we analyze the recent claims of the \sim…
More about the S=1 relativistic oscillator
Valeri V. Dvoeglazov
Following to the lines drawn in my previous paper about the S=0 relativistic oscillator I build up an oscillatorlike system which can be named as the S=1 Proca oscillator. The Proc…
A Note on the Neutrino Theory of Light
Valeri V. Dvoeglazov
In this small note we ask several questions which are relevant to the construction of the self-consistent neutrino theory of light. The previous confusions in such attempts are exp…
On the importance of the normalization
Valeri V. Dvoeglazov
We repeat the known procedure of the derivation of the set of Proca equations. It is shown that it can be written in various forms. The importance of the normalization is point out…
The Second-Order Equation from the (1/2,0)+ (0,1/2) Representation of the Poincare Group
Valeri V. Dvoeglazov
On the basis of the first principles we derive the Barut-Wilson-Fushchich second-order equation in the (1/2,0)+(0,1/2) representation. Then we discuss the possibility of the descri…
Chiral Interactions of Massive Particles in the (1/2,0)+(0,1/2) Representation
Valeri V. Dvoeglazov
On the basis of the first principles we argue that self/anti-self charge conjugate states of the (1/2,0)+(0,1/2) representation can possess the axial charge. Finally, we briefly di…
Gauge Transformations For Self/Anti-Self Charge Conjugate States
Valeri V. Dvoeglazov
Gauge transformations of type-II spinors are considered in the Majorana-Ahluwalia construct for self/anti-self charge conjugate states. Some speculations on the relations of this m…
Questions in the Theory of the (1,0)+(0,1) Quantized Fields
Valeri V. Dvoeglazov
We find a mapping between antisymmetric tensor matter fields and the Weinberg's 2(2j+1)- component "bispinor" fields. Equations which describe the j=1 antisymmetric tensor field co…
Interacción `Oscilador' de Part\'ıculas Relativistas
Valeri V. Dvoeglazov
This is a brief introduction on the graduate level to mechanics of various spin relativistic particles with oscillatorlike interaction. This mathematical model proposed by M. Moshi…
Another Majorana Idea: Real and Imaginary in the Weinberg Theory
Valeri V. Dvoeglazov
The Majorana discernment of neutrality is applied to the solutions of Weinberg equations in the representation of the Poincarè group.