dirac algebra sentence in Hindi
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- They form a complete set of commuting operators for the Dirac algebra.
- For details, see bispinor and Dirac algebra.
- The specific Clifford algebra employed in the Dirac equation is known today as the Dirac algebra.
- For the higher order elements of the Clifford algebra in general, and their transformation rules, see the article Dirac algebra.
- This representation, which is detailed in the article on the Dirac algebra, acts in the passive sense on the themselves.
- They extended this approach further to relativistic phase space by applying the phase space interpretation of Mario Sch�nberg to the Dirac algebra.
- For a full description of the remaining basis elements other than and of the Clifford algebra, please see the article Dirac algebra.
- The Dirac algebra and the Duffin Kemmer Petiau algebra appear as special cases of the parafermionic algebra for order p = 1 and p = 2, respectively.
- However, in contemporary practice, the Dirac algebra rather than the space time algebra continues to be the standard environment the spinors of the Dirac equation " live " in.
- Consequently, we can make a projection operator from it that projects out the sub-algebra of the Dirac algebra that has spin oriented in the ( a, b, c ) direction:
- This also was a great triumph for the new equation, as it traced the mysterious that appears in it, and the necessity of a complex wave function, back to the geometry of spacetime through the Dirac algebra.
- This also was a great triumph for the new equation, as it traced the mysterious " i " that appears in it, and the necessity of a complex wave function, back to the geometry of space-time through the Dirac algebra.
- Four-vectors describe, for instance, position in spacetime modeled as Minkowski space, a particle's four-momentum, the amplitude of the electromagnetic four-potential at a point in spacetime, and the elements of the subspace spanned by the gamma matrices inside the Dirac algebra.
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