Results 31 to 40 of about 51,994 (290)
N = 4 near-horizon geometries in D = 11 supergravity
Extreme near-horizon geometries in D = 11 supergravity preserving four supersymmetries are classified. It is shown that the Killing spinors fall into three possible orbits, corresponding to pairs of spinors defined on the spatial cross-sections of the ...
D. Farotti, J. Gutowski
doaj +1 more source
Transverse Killing and twistor spinors associated to the basic Dirac operators
We study the interplay between basic Dirac operator and transverse Killing and twistor spinors. In order to obtain results for general Riemannian foliations with bundle-like metric we consider transverse Killing spinors that appear as natural extension ...
Ionescu, Adrian Mihai +3 more
core +1 more source
Extended superalgebras from twistor and Killing spinors
The basic first-order differential operators of spin geometry that are Dirac operator and twistor operator are considered. Special types of spinors defined from these operators such as twistor spinors and Killing spinors are discussed. Symmetry operators
Ertem, Ümit
core +1 more source
Questing for Algebraic Mass Dimension One Spinor Fields [PDF]
This work deals with new classes of spinors of mass dimension one in Minkowski spacetime. In order to accomplish it, the Lounesto classification scheme and the inversion theorem are going to be used.
da Rocha, Roldao +2 more
core +2 more sources
On spinors transformations [PDF]
We begin showing that for even dimensional vector spaces V all automorphisms of their Clifford algebras are inner. So all orthogonal transformations of V are restrictions to V of inner automorphisms of the algebra. Thus under orthogonal transformations P and T—space and time reversal—all algebra elements, including vectors v and spinors φ, transform as
openaire +3 more sources
In this manuscript we report the flag-dipole spinors dual structure direct definition and analyze the properties behind the corresponding operator which generates such structure.
R. J. Bueno Rogerio +2 more
doaj +1 more source
ABSTRACT We propose and develop a new method to classify orbits of the spin group ${\rm Spin}(2d)$ in the space of its semi-spinors. The idea is to consider spinors as being built as a linear combination of their pure constituents. As is well-known, two pure spinors can sum up to a pure spinor.
Niren Bhoja, Kirill Krasnov
openaire +2 more sources
On the geometry and quantum theory of regular and singular spinors
We relate the Lounesto classification of regular and singular spinors to the orbits of the Spin(3,1) group in the space of Dirac spinors. We find that regular spinors are associated with the principal orbits of the spin group while singular spinors are ...
G. Papadopoulos
doaj +1 more source
Under a rotation by an angle $\vartheta$, both the right- and left- handed Weyl spinors pick up a phase factor ${\exp(\pm\, i \vartheta/2)}$. The upper sign holds for the positive helicity spinors, while the lower sign for the negative helicity spinors ...
Ahluwalia, Dharam Vir, Sarmah, Sweta
core +1 more source
Spinor Equations of Smarandache Curves in E3
This study examines the spinor representations of TN (tangent and normal), NB (normal and binormal), TB (tangent and binormal) and TNB (tangent, normal and binormal)–Smarandache curves in three-dimensional Euclidean space E3.
Zeynep İsabeyoǧlu +2 more
doaj +1 more source

