spin magnetic moment

It turns out the classical result is off by a proportional factor for the spin magnetic moment.

The spin magnetic moment is intrinsic for an electron.

The electron spin magnetic moment is given by the formula:

By definition it is the z component of the spin magnetic moment of proton.

For a Spin- particle, the corresponding spin magnetic moment is:

Spin magnetic moments create a basis for one of the most important principles in chemistry, the Pauli exclusion principle.

The unbalanced spin creates spin magnetic moment, making the electron act like a very small magnet.

Spin magnetic moments of elementary particles.

The rule assumes the Russell-Saunders coupling and that interactions between spin magnetic moments can be ignored.

The second term gives the energy of the "finite distance" interaction of the nuclear dipole with the field due to the electron spin magnetic moments.

Finally a particular interest is reserved to the spin magnetic moment on Pt induced by the spin-orbit coupling and the 3 d -5 d hybridization.

Just like the total spin angular momentum cannot be measured, neither can the total spin magnetic moment be measured.

The electron magnetic moment, which is the electron's intrinsic spin magnetic moment, is approximately one Bohr magneton.

Since an electron's spin magnetic moment is constant (approximately the Bohr magneton), then the electron must have gained or lost angular momentum through spin-orbit coupling.

The nuclear magneton is the spin magnetic moment of a Dirac particle, a charged, spin 1/2 elementary particle, with a proton's mass m.

Because the molecule in its ground state has a non-zero spin magnetic moment, oxygen is paramagnetic; i.e., it can be attracted to the poles of a magnet.

If does not equal , the implication is that the ratio of the unpaired electron's spin magnetic moment to its angular momentum differs from the free-electron value.

In physics, mainly quantum mechanics and particle physics, a spin magnetic moment is the magnetic moment induced by the spin of elementary particles.

The net magnetic moment of an atom is equal to the vector sum of orbital and spin magnetic moments of all electrons and the nucleus.

A particle may have a spin magnetic moment without having an electric charge; the neutron is electrically neutral but has a non-zero magnetic moment, because of its internal quark structure.

The easy and hard alignments and their relative energies are due to the interaction between spin magnetic moment of each atom and the crystal lattice of the compound being studied.

While electrically neutral, its spin magnetic moments interact with an inhomogeneous magnetic field; some atoms will be attracted to a magnetic minimum, created by a combination of mirror and multipole fields.

In 1928, Paul Dirac developed a relativistic wave equation now termed the Dirac equation, which predicted the spin magnetic moment correctly, and at the same time treated the electron as a point-like particle.

The spin has a corresponding spin magnetic moment, so if the particle is subject to interactions (like electromagnetic fields or spin-orbit coupling), the direction of the particle's spin vector will change, but its magnitude will be constant.

The augmented plane wave method, in the muffin-tin approximation, was used to perform self-consistent spin-polarized calculations of the electron number densities, n(r), and spin magnetic moment densities, m(r), within the framework of the spin density functional formalism.