Examples of using The lorentz in English and their translations into Russian
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Application of the Lorentz Lemma to the Calculation of the Excitation Coefficient of Diffraction Modes.
He corrected some mistakes of Lorentz and proved the Lorentz covariance of the electromagnetic equations.
On this principle of relativity, he then wrote the Lorentz transformation in the modern form using rapidity.
cosmology reference system and the possible modification of the Lorentz transformation.
must be invariant under the Lorentz transformation.
there is one or more infinite-dimensional representation of the Lorentz group acting on Fock space.
Rapidity arises naturally as a coordinates on the pure boost generators inside the Lie algebra algebra of the Lorentz group.
Dirac did however suggest the topic of his thesis, the classification of the irreducible infinite-dimensional representations of the Lorentz group.
According to the representation theory of the Lorentz group, these quantities are built out of scalars,
It is common in mathematics to regard the Lorentz group to be,
Since the usual Hermitian adjoint lacks the Lorentz symmetry of the system,
It has the standard resonance form of the Lorentz, or Cauchy distribution, but involves relativistic variables s=p², here=E 2.
The Lorentz transformation is defined such that the one-way speed of light will be measured to be independent of the inertial frame chosen.
Therefore, in this case, the Lorentz/Ampere force occurs in the magnetized shield under the influence of the moving electrons within the conductor.
In this way, the Lorentz group itself can be thought of as acting conformally on the complex plane or on the Riemann sphere.
As developed below, the unit quasi-sphere of the biquaternions provides a representation of the Lorentz group, which is the foundation of special relativity.
These transformations are generalization of the Lorentz boost in a fixed space direction(xk+1)
Thus, the Lorentz force will always act perpendicular to the direction of motion, causing the particle to gyrate, or move in a circle.