filling factor वाक्य
उदाहरण वाक्य
मोबाइल
- This gives the following relation between the electron and composite fermion filling factors
- The filling factor is the fraction of occupied Landau states at the ground state energy.
- The right hand side is thus interpreted as describing composite fermions at filling factor \ nu ^ *.
- Possible existence of non-abelian quasiparticles in the fractional quantum Hall effect at filling factor 5 / 2.
- This state is viewed as a superconductor of composite fermion, arising from a weak attractive interaction between composite fermions at this filling factor.
- Here " q " turns out to be an odd number with the exception of two filling factors 5 / 2 and 7 / 2.
- The filling factor F approaches unity especially quickly in the spiral-shaped cladding, due to the special boundary behavior of the modes of the Dirichlet Laplacian.
- Unlike normal metals, graphene's longitudinal resistance shows maxima rather than minima for integral values of the Landau filling factor in measurements of the Berry s phase.
- The effective magnetic field for composite fermions vanishes for B = 2p \ rho \ phi _ 0, where the filling factor for composite fermions is \ nu = 1 / 2p.
- The main statement of composite fermion theory is that the strongly correlated electrons at a magnetic field B ( or filling factor \ nu ) turn into weakly interacting composite fermions at a magnetic field B ^ * ( or composite fermion filling factor \ nu ^ * ).
- The main statement of composite fermion theory is that the strongly correlated electrons at a magnetic field B ( or filling factor \ nu ) turn into weakly interacting composite fermions at a magnetic field B ^ * ( or composite fermion filling factor \ nu ^ * ).
- A properly designed NMR probe will maximize both the observe factor, which is the ratio of the sample volume being observed by the RF coil to the total sample volume required for analysis, and the filling factor, the ratio of the sample volume being observed by the RF coil to the coil volume.
- Electrons form Landau levels in a magnetic field, and the number of filled Landau levels is called the filling factor, given by the expression \ nu = \ rho \ phi _ 0 / B . Composite fermions form Landau-like levels in the effective magnetic field B ^ *, which are called composite fermion Landau levels or \ Lambda levels.
- Here \ Psi ^ { \ rm FQHE } _ { \ nu } is the wave function of interacting electrons at filling factor \ nu; \ Psi ^ { \ rm IQHE } _ { \ nu ^ * } is the wave function for weakly interacting electrons at \ nu ^ *; N is the number of electrons or composite fermions; z _ j = x _ j + iy _ j is the coordinate of the j th particle; and P is an operator that projects the wave function into the lowest Landau level.
- If we ignore the jellium and mutual Coulomb repulsion between the electrons as a zeroth order approximation, we have an infinitely degenerate lowest Landau level ( LLL ) and with a filling factor of 1 / n, we'd expect that all of the electrons would lie in the LLL . Turning on the interactions, we can make the approximation that all of the electrons lie in the LLL . If \ psi _ 0 is the single particle wavefunction of the LLL state with the lowest orbital angular momentum, then the Laughlin ansatz for the multiparticle wavefunction is
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