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Definition of Spinor
1. Noun. (algebra) An element of the fundamental representation of a Clifford algebra ¹
¹ Source: wiktionary.com
Definition of Spinor
1. a type of mathematical vector [n -S]
Lexicographical Neighbors of Spinor
Literary usage of Spinor
Below you will find example usage of this term as found in modern and/or classical literature:
1. Quantum Statistical Mechanics and Lie Group Harmonic Analysis by Norman Hurt, Robert Hermann (1980)
"spinor FIELDS Let X now be a ... (x,vg1) Let G' be the two-fold covering group
of O(p,q) called the spinor group. Let 0: G' + L(V) be a linear ..."
2. Proceedings of the Cambridge Philosophical Society by Cambridge Philosophical Society (1843)
"It is well known how one can set up an isomorphism between the group of unimodular
spinor transformations and the group of Lorentz transformations using the ..."
3. Yang-Mills, Kaluza-Klein, and the Einstein Program by Robert Hermann (1978)
"spinor FIELDS Let H now be a Riemannian manifold. This means that at every point
x € H there is a non-degenerate, symmetric bilinear form <,> on H. Suppose ..."
4. First Workshop on Grand Unification: New England Center, University of New by Paul H. Frampton, Sheldon L. Glashow, Asim Yildiz (1980)
"To our knowledge, no exact treatment of the spinor Riggs fields has been given
so far. This may be due to certain unfamiliar properties of these ..."
5. Energy Momentum Tensors by Robert Hermann (1976)
"Thus, one must vary the spinor structure along with the metric. A full development
will require a formidable geometric apparatus, which I plan to elaborate ..."
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