- In
geometry and physics,
spinors (pronounced "spinner" IPA /spɪnər/) are
elements of a
complex vector space that can be ****ociated with
Euclidean space...
-
formulation of
general relativity based on
spinorial variables,
where these variables are the left and
right spinorial component equivalents of Einstein–Cartan...
- Exponentiation#Non-integer
powers of
complex numbers. Budinich, P. and Trautman, A. The
Spinorial Chessboard. Springer-Verlag, 1988. ISBN 0-387-19078-3. (antilinear maps...
-
combination of two Weyl spinors, specifically, a
bispinor that
transforms "
spinorially"
under the
action of the
Lorentz group.
Dirac spinors are
important and...
-
College London Known for
Event horizon Ladder paradox Rindler coordinates Spinorial relativity Scientific career Fields Physics Institutions University of...
-
range of momenta. They also have a spin degree-of-freedom,
making them
spinorial fluids able to
sustain different polarization textures. Exciton-polaritons...
- OCLC 851380558. Trèves 2006, pp. 112–123. Budinich, P. and Trautman, A. The
Spinorial Chessboard. Springer-Verlag, 1988. ISBN 0-387-19078-3. (antilinear maps...
- manifold, Rarita–Schwinger/Stein–Weiss type operators,
conformal Laplacians,
spinorial Laplacians and
Dirac operators on
SpinC manifolds,
systems of
Dirac operators...
-
requirements of
special relativity.
Bispinors transform in a
certain "
spinorial"
fashion under the
action of the
Lorentz group,
which describes the symmetries...
- Birkhäuser. p. 16. ISBN 978-3-0348-7469-4. Budinich, P. and Trautman, A. The
Spinorial Chessboard. Springer-Verlag, 1988. ISBN 0-387-19078-3. (complex conjugate...
