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Spin equilibrium multiplicity

Numerous complexes are known to possess electronic structures that are thermal averages over states with different spin multiplicities. The study of such equilibria is commonly based on magnetic susceptibility measurements. However, the NMR isotropic shift method is of comparable importance and has already provided considerable insight into the spin equilibria of Fe(n) and Fe(iii) systems. The latter system has been further studied recently by way of Fe(iii) dithiocarbamate complexes. (68,255) The spin equilibrium is of the form ... [Pg.54]

The interval between the second and third pulse is called the mixing time, during which the spins evolve according to the multiple-spin version of equation B 1.13.2 and equation B 1.13.3 and the NOE builds up. The final pulse converts the longitudinal magnetizations, present at the end of the mixing time, into detectable transverse components. The detection of the FID is followed by a recycle delay, during which the equilibrium... [Pg.1510]

Equilibrium geometries, dissociation energies, and energy separations between electronic states of different spin multiplicities are described substantially better by Mpller-Plesset theory to second or third order than by Hartree-Fock theory. [Pg.200]

A word is needed about the assignment of rate constants to specific carbene spin states. Where a measured rate constant can be attributed with some confidence to a particular spin multiplicity, that multiplicity is indicated (i.e. XA and 3BA). Where the multiplicity is uncertain, the experimentally determined rate constant is reported and no spin state is indicated (i.e. FL). In the latter cases, the reported rate constant can often be viewed as the product of the actual bimolecular rate constant and the equilibrium constant (Table 8) connecting the carbene spin states 6 Griller el al., 1984c. This conclusion is reached solely from the analysis of products in C6H12... [Pg.333]

In the context of ESR spectroscopy, the Curie law may be stated in its simplest form as / = C/T, where I is the intensity of an absorption line, T is absolute temperature, and C is a constant. A modified form of the law (Curie-Weiss law), / = C/(r — 9), sometimes is needed when the plot of I versus 1/Thas a non-zero intercept. In both cases, the plot should be linear if the paramagnetic species responsible for the signal is not engaged in an equilibrium with other species of different multiplicity. The most common candidate for such other species is a singlet, with spin of zero. [Pg.174]

Nitroxides are the most common of the oxygen-centred biradicals to be reported. As a model for spin-crossover molecules, the nitronyl nitroxide (105) was prepared and by oxidation with PbC>2 afforded the triplet biradical (106) which was characterized by ESR (Scheme 15).242 The one-electron oxidation of (105) afforded the singlet cation (107) which was seen to exist in equilibrium with (106) in solution. The authors claim that pH-controlled interconversion between two species of different spin multiplicities in this way may provide die basis for novel magnetic switches or pH sensors. The N.N-dialkylamino nitronyl nitroxides (108) were prepared and afforded die diplet-state biradical cation species by one-electron oxidation with iodine.243 The authors propose that, by the similarity of die electronic structures, diese structures can be regarded as hetero-analogues of trimethylenemethane. A paper confirms die conversion of 3,3-dimethyldioxetane into die corresponding ring-opened 1,2-diol but refutes the... [Pg.163]

Fig. 8.19. Vector representation of a H-13C HMQC experiment. The first 90° pulse along y rotates the equilibrium magnetization of the proton spin, /H, from the z axis to the x axis. After a time /d = 1/2/Hx, the antiphase coherence 2/J1/ t (see Appendix IX) is at its maximum. A 90° pulse on carbon along y then transforms the antiphase coherence into a MQ (multiple quantum) coherence (the 2/J1/ component is shown). During t the MQ evolves (with a 180 refocusing pulse on proton in the middle), until a further 90 pulse on carbon along x transforms the —2/ / component (shown at its maximum for clarity) into a 2/ /f antiphase coherence. After the time fd, in-phase coherence of the proton spin develops. The latter is detected during h. Its initial intensity is modulated by the carbon Larmor frequency during t (if proton refocusing has been used), thus originating a proton-carbon cross peak. Fig. 8.19. Vector representation of a H-13C HMQC experiment. The first 90° pulse along y rotates the equilibrium magnetization of the proton spin, /H, from the z axis to the x axis. After a time /d = 1/2/Hx, the antiphase coherence 2/J1/ t (see Appendix IX) is at its maximum. A 90° pulse on carbon along y then transforms the antiphase coherence into a MQ (multiple quantum) coherence (the 2/J1/ component is shown). During t the MQ evolves (with a 180 refocusing pulse on proton in the middle), until a further 90 pulse on carbon along x transforms the —2/ / component (shown at its maximum for clarity) into a 2/ /f antiphase coherence. After the time fd, in-phase coherence of the proton spin develops. The latter is detected during h. Its initial intensity is modulated by the carbon Larmor frequency during t (if proton refocusing has been used), thus originating a proton-carbon cross peak.
Key to studying the thermodynamics of nucleic acid ion association is establishing an equilibrium with a well-defined reference solution. BE-AES accomplishes this through the use of ultrafiltration spin columns that allow multiple buffer exchanges to be completed on one sample without... [Pg.377]


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See also in sourсe #XX -- [ Pg.174 ]




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Multiple equilibria

Multiplicity, spin

Spin equilibria

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