- In physics, and
specifically in
quantum field theory, a
bispinor is a
mathematical construction that is used to
describe some of the
fundamental particles...
-
space of
bispinors, Ux , is also ****umed at
every point in spacetime,
endowed with the
bispinor representation of the
Lorentz group. The
bispinor fields...
- equation, and is a
certain combination of two Weyl spinors, specifically, a
bispinor that
transforms "spinorially"
under the
action of the
Lorentz group. Dirac...
-
particles such as photons, and as
spinors and
bispinors for
other particles such as electrons.
Spinors and
bispinors behave similarly to vectors: they have definite...
- {\displaystyle \gamma ^{\mu }} are
Dirac matrices. ψ {\displaystyle \psi } a
bispinor field of spin-1/2
particles (e.g. electron–positron field). ψ ¯ ≡ ψ † γ...
- {\displaystyle \psi _{1},\psi _{2}} are two-component spinor,
forming a
bispinor.
Using the
following ansatz: ( ψ 1 ψ 2 ) = e − i m c 2 t ℏ ( ψ χ ) , {\displaystyle...
-
Lorentz group,
including the
bispinor representation. In (T2) one
simply replaces all
occurrences of Λ by the
bispinor representation Π(Λ), u ⊗ v → Π...
- Schrödinger equation, one must find four
complex functions that make up a
bispinor. The
first and
second functions (or
components of the spinor) correspond...
- ( x , t ) {\displaystyle \psi (\mathbf {x} ,t)} is the wave
function (
bispinor) of a
fermionic particle spin-½, and H is the
Dirac Hamiltonian of a free...
-
functions in the
Dirac theory are
vectors of four
complex numbers (known as
bispinors), two of
which resemble the
Pauli wavefunction in the non-relativistic...
