two-component spinor - significado y definición. Qué es two-component spinor
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Qué (quién) es two-component spinor - definición

SPINOR ANNIHILATED BY A MAXIMAL ISOTROPIC SUBSPACE OF GAMMA MATRICES
Projective pure spinor; Simple spinor

Two-component regulatory system         
SERVES AS A BASIC STIMULUS-RESPONSE COUPLING MECHANISM TO ALLOW ORGANISMS TO SENSE AND RESPOND TO CHANGES IN MANY DIFFERENT ENVIRONMENTAL CONDITIONS
Two-component regulation systems; Two-component system; Two component system; P2CS; Signal transduction histidine kinase
In the field of molecular biology, a two-component regulatory system serves as a basic stimulus-response coupling mechanism to allow organisms to sense and respond to changes in many different environmental conditions. Two-component systems typically consist of a membrane-bound histidine kinase that senses a specific environmental stimulus and a corresponding response regulator that mediates the cellular response, mostly through differential expression of target genes.
Pure spinor         
In the domain of mathematics known as representation theory, pure spinors (or simple spinors) are spinors that are annihilated under the Clifford action by a maximal isotropic subspace of the space
Binary explosive         
TYPE OF EXPLOSIVE
Binary explosives; Two-component explosive; Kinestik; Bianary explosive
A binary explosive or two-component explosive is an explosive consisting of two components, neither of which is explosive by itself, which have to be mixed in order to become explosive. Examples of common binary explosives include Oxyliquit (liquid oxygen/combustible powder), ANFO (ammonium nitrate/fuel oil), Kinestik (ammonium nitrate/nitromethane), Tannerite and ammonal (ammonium nitrate/aluminum), and FIXOR (nitroethane/physical sensitizer).

Wikipedia

Pure spinor

In the domain of mathematics known as representation theory, pure spinors (or simple spinors) are spinors that are annihilated under the Clifford action by a maximal isotropic subspace of the space V {\displaystyle V} of vectors with respect to the scalar product determining the Clifford algebra. They were introduced by Élie Cartan in the 1930s to classify complex structures. Pure spinors were a key ingredient in the study of spin geometry and twistor theory, introduced by Roger Penrose in the 1960s.