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Reverse symmetry

The second-order nonlinear susceptibility tensor ( 3> 2, fOj) introduced earlier will, in general, consist of 27 distinct elements, each displaying its own dependence on the frequencies oip cci2 and = oi 012). There are, however, constraints associated with spatial and time-reversal symmetry that may reduce the complexity of for a given material [32, 33 and Ml- Flere we examine the role of spatial synnnetry. [Pg.1273]

D. Perturbation Theory, Time-Reversal Symmetry, and Conical Intersections... [Pg.450]

Therefore, the only point at which the symmetry properties of the wave functions are changed by the antiferromagnetic ordering is at the point B. Table 12-5 may be used for the characters, time reversal symmetry, and basis functions of the paramagnetic lattice by setting h = ir/2o. In the antiferromagnetic case we use Table 12-7. [Pg.750]

C. Jaffe, D. Farrelly, and T. Uzer, Transition state theory without time-reversal symmetry chaotic ionization of the hydrogen atom, Phys. Rev. Lett. 84, 610 (2000). [Pg.234]

Figure 1. Parity (P) and time (T) reversal symmetry violation. Figure 1. Parity (P) and time (T) reversal symmetry violation.
Linear momentum (L) operator, time reversal symmetry and, 243-244 Linear scaling, multiparticle collision dynamics, nonideal fluids, 137 Linear thermodynamics entropy production, 20-23 formalities, 8-11... [Pg.282]

Time reversal symmetry (T) basic principles, 240-241 electric dipole moment search, 241-242 parity operator, 243-244 Time scaling ... [Pg.288]

Horvath R., Pedersen H.C., Demonstration of reverse symmetry waveguide sensing in aqueous solutions, Appl. Phys. Lett. 2002 81 2166-2168. [Pg.279]

Assuming internal microscopic time-reversal symmetry for the system of interest means that by reversing the velocity vectors of every particle, the whole system reverses its collective path. This assumption has the important consequence that in a system fluctuating around equilibrium, the fluctuations... [Pg.426]

Similar to closed chaotic billiards the idea was to adjust RMT to the effective Hamiltonian Heff = H — iT (see the pioneering work (J.J.M. Verbaarschot et.al., 1985) and (H.-J. Sommers et.al., 1999) for references). These matrices correspond to GUE with broken time-reversal symmetry. A next natural step was to assume that in the transition region between GOE and GUE, the eigenfunctions are complex and may be thought as columns of the unitary random matrix (G. Lenz et.al., 1992 E. Kanzieper et.al., 1996) S = S +ieS2, composed of two independent orthogonal matrices. The parameter... [Pg.68]

The first term in (13), also called the diagonal term (Berry 1985), originates from periodic orbit pairs (p,p ) related through cyclic permutations of the vertex symbol code. There are typically n orbits of that kind and all these orbits have the same amplitude A and phase L. The corresponding periodic orbit pair contributions is (in general) g n - times degenerate where n is the length of the orbit and g is a symmetry factor (g = 2 for time reversal symmetry). [Pg.83]

Skivesen, N. Horvath, R. Pedersen, H. C., Multimode reverse symmetry waveguide sensor for broad range refractometry, Opt. Lett. 2003, 28, 2473 2475... [Pg.141]


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See also in sourсe #XX -- [ Pg.279 , Pg.288 ]




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Conical intersections time-reversal symmetry

Generalized time-reversal symmetry

Hamiltonian time-reversal symmetry

Kramers Time Reversal Symmetry

Parity-reversal symmetry

Perturbation theory time-reversal symmetry

Pollicott-Ruelle resonances time-reversal symmetry breaking

Reverse symmetry waveguide

Spin-orbit coupling time-reversal symmetry

Spin-orbit interaction time-reversal symmetry

Symmetry operations time reversal

Symmetry reversals in resonant enhancement

Symmetry transformations time reversal

Symmetry-reversed analogs

Time Reversal and Symmetry in the Many-Electron Hamiltonian

Time-Reversal Symmetry and Matrix Block Structure

Time-Reversal Symmetry and Symmetric Numerical Methods

Time-Reversal and Point-Group Symmetry

Time-reversal symmetry

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