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D-wave

If one takes the fractional 4 contribution approach too seriously, one runs into difficulty in trying to account simultaneously both for shift values and other experimental data such as the nepheleuxetic parameters. It has been shown that 4 character does not need to be invoked to explain the observed values, and in many cases 4 character is not able to account for the small values of p. By totally ignoring any possible changes in the d wave functions and their influence on the shift, this mechanism divorces itself from any correspondence with modem inorganic chemistry and such now common measures of covalency as the spectrochemical or nepheleuxetic series. [Pg.95]

X) (X = CCSD, QECCSD, ECCSD) is the expectation value of the Hamiltonian with the d>) wave function, where Ti and T2 are obtained with method X (cf eq (60)). [Pg.63]

In a phase contrast microscope, an incident wavefront present in an illuminating beam of light becomes divided into two components upon passing through a phase specimen. The primary component is an undeviated (or undiffracted) planar wavefront, commonly referred to as the surround (S) wave. It passes through and around the specimen but does not interact with it. In addition, a deviated or diffracted spherical wavefront (D-wave) is also produced. It becomes scattered in many directions. After leaving the specimen plane, sur-... [Pg.128]

Ichimura K, Takami M, Nomura K (2008) Direct observation of d-wave superconducting gap in /c-(BEDT-TTP)2Cu[N(CN)2]Br with scanning tunneling microscopy. J Phys Soc Jpn 77 114707/1-6... [Pg.119]

All considerations in the following development of this chapter answer this question affirmatively. This affirmative answer means that the light actinides (up to Pu) constitute a new kind of transition series, as yet unknown, where the 5 f wave functions play the role that d-wave functions have in the d-transition metal series. After Pu (with Am (and Cm) occupying an intermediate and particularly interesting position) heavy actinides may on the contrary be described as a new lanthanide-type series. [Pg.13]

Fig. 61. Magnetic field dependence of the specific heat contribution y(H) of the vortex core electrons in the mixed state for Y(Nio.7sPto.25)2B2C. The dashed line is a fit according to eq. (8) with /) = 0.17, the solid line corresponds to the y(H) Fig. 61. Magnetic field dependence of the specific heat contribution y(H) of the vortex core electrons in the mixed state for Y(Nio.7sPto.25)2B2C. The dashed line is a fit according to eq. (8) with /) = 0.17, the solid line corresponds to the y(H) <x H In H dependence predicted by a d-wave model in the dirty limit (Barash et al. 1997 ...
We may use the set of five d wave functions as a basis for a representation of the point group of a particular environment and thus determine the manner in which the set of d orbitals is split by this environment. Let us choose an octahedral environment for our first illustration. In order to determine the representation for which the set of d wave functions forms a basis, we must first find the elements of the matrices which express the effect upon the set of wave functions of each of the symmetry operations in the group the characters of these matrices will then be the characters of the representation we are seeking. [Pg.260]

The general formula above is inapplicable if a = 0 however, it is obvious that in this case each diagonal element is equal to 1 and the character is equal, in the general case, to 21 + 1 in the present instance, y(E) = 5. Referring to the character table for the group O and using the methods developed in Chapter 4, we easily see that the representation we have derived is reducible to E + T2. In the group Oh we will have, since the d wave functions are inherently g in their inversion property ... [Pg.262]

Thus we have shown that the set of five d wave functions, degenerate in the free atom or ion (or, more precisely, under conditions of spherical symmetry) does not remain degenerate when the atom or ion is placed in an environment with Oh symmetry. The wave functions are split into a triply degenerate set, T2g, and a doubly degenerate set, Ex. [Pg.262]

As indicated earlier, a difficulty immediately arises the evaluation of the parts of the matrix elements (equation 4) involving terms containing r using free-ion d wave functions gives results which are obviously grossly in error. Consequently, there is not likely to be any relationship between the parameters such as developed in cubic symmetry the low symmetry cases involve (at least) three parameters to describe the d-orbital splitting pattern. [Pg.220]

In Table 10, results of the configuration analysis of HF/6-31G(d) wave functions of several three-membered rings are shown. Data indicate that47 ... [Pg.79]

The notation for the various kinds of d wave functions is that of Bethe,7 viz,... [Pg.258]

Therefore the type of superconductivity analyzed in our paper complements the three known types of superconductivity s-wave and d-wave singlet superconductivity that occur in ordinary superconductors and in high Tc... [Pg.230]

Concerning the manifestation of various gaps of the model, the Ey excitations become attributed to the hot spectrum. The cold spectrum is usually considered as nongapped [28,49], If one takes account of this by multiplying the defect subsystem Aa by a d-wave symmetry factor, the cold spectrum becomes empty. At c < cp the appearance of two pseudogaps is expected. In the basic optimal doping region (c> Cp, c < c0) the spectrum... [Pg.59]


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See also in sourсe #XX -- [ Pg.222 , Pg.226 , Pg.227 , Pg.231 , Pg.280 , Pg.302 ]

See also in sourсe #XX -- [ Pg.478 ]




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D orbitals, wave functions

D-wave gap

D-wave order parameter

D-wave pairing

D-wave states

D-wave superconductivity

D-wave superconductors

D-wave symmetry

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