Singular spinors and their connection

Abstract

In this paper, we analyze some properties regarding singular spinors and how they are connected. The method employed here consists of mapping the spinorial structure and also the adjoint structure. Such a mathematical device is useful to determine propagators without invoking the vacuum expected value of the quantum field time-ordered product.

8 pages, 1 table

References in corpus (6)

• The emergence of flagpole and flag-dipole fermions in fluid/gravity correspondence
• Constraints on mapping the Lounesto's Classes
• A hint towards mass dimension one Flag-dipole spinors
• A new class of mass dimension one fermions
• Flag-dipole spinors: On the dual structure derivation and $\mathcal{C}$, $\mathcal{P}$ and $\mathcal{T}$ symmetries
• From Dipole spinors to a new class of mass dimension one fermions

Cited by in corpus (5)

• Singular spinors as expansion coefficients of local spin-half fermionic and bosonic fields: On the two-fold Wigner degeneracy
• Exploiting new classes of mass-dimension one fermions
• Spinorial structures, discrete symmetries and some consequences
• Unraveling the Physical Meaning Behind Elko's Dual structure
• The Most General Propagator in Quantum Field Theory