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Multiplets

The ratios of peak heights in NMR multiplets are given by Pascal s triangle. [Pg.466]

The spectrum consists of two multiplets a doublet at 3.96 5 that integrates to two hydrogens, and a triplet centered at 5.782 S that integrates to one hydrogen. The insert shows the triplet for the resonance centered at 5.782 S for H. The two chlorine atoms at C-1 deshield relative to H, so the resonance has a larger chemical shift. [Pg.467]


Figure A3.13.9. Probability density of a microcanonical distribution of the CH cliromophore in CHF within the multiplet with cliromophore quantum nmnber V= 6 (A. g = V+ 1 = 7). Representations in configuration space of stretching and bending (Q coordinates (see text following (equation (A3.13.62)1 and figure A3.13.10). Left-hand side typical member of the microcanonical ensemble of the multiplet with V= 6... Figure A3.13.9. Probability density of a microcanonical distribution of the CH cliromophore in CHF within the multiplet with cliromophore quantum nmnber V= 6 (A. g = V+ 1 = 7). Representations in configuration space of stretching and bending (Q coordinates (see text following (equation (A3.13.62)1 and figure A3.13.10). Left-hand side typical member of the microcanonical ensemble of the multiplet with V= 6...
Figure A3.13.10. Time-dependent probability density of the isolated CH clnomophore in CHF. Initially, tlie system is in a Fenni mode with six quanta of stretching and zero of bending motion. The evolution occurs within the multiplet with chromophore quantum number A = 6 = A + 1 = 7). Representations are given... Figure A3.13.10. Time-dependent probability density of the isolated CH clnomophore in CHF. Initially, tlie system is in a Fenni mode with six quanta of stretching and zero of bending motion. The evolution occurs within the multiplet with chromophore quantum number A = 6 = A + 1 = 7). Representations are given...
The absolute measurement of areas is not usually usefiil, because tlie sensitivity of the spectrometer depends on factors such as temperature, pulse length, amplifier settings and the exact tuning of the coil used to detect resonance. Peak intensities are also less usefiil, because linewidths vary, and because the resonance from a given chemical type of atom will often be split into a pattern called a multiplet. However, the relative overall areas of the peaks or multiplets still obey the simple rule given above, if appropriate conditions are met. Most samples have several chemically distinct types of (for example) hydrogen atoms within the molecules under study, so that a simple inspection of the number of peaks/multiplets and of their relative areas can help to identify the molecules, even in cases where no usefid infonnation is available from shifts or couplings. [Pg.1442]

Figure Bl.11.3. 400 MHz H NMR spectrum of paracetamol (structure shown) with added integrals for each singlet or multiplet arising from the paracetamol molecule. Figure Bl.11.3. 400 MHz H NMR spectrum of paracetamol (structure shown) with added integrals for each singlet or multiplet arising from the paracetamol molecule.
With relatively simple spectra, it is usually possible to extract the individual coupling constants by inspection, and to pair them by size in order to discover what atoms they coimect. However, the spectra of larger molecules present more of a challenge. The multiplets may overlap or be obscured by the presence of several unequal but similarly sized couplings. Also, if any chiral centres are present, then the two hydrogens in a... [Pg.1455]

Single-frequency decoupling is easy and rapidly carried out. However, it may be limited by the closeness of different multiplets. Also, it will not nonnally be possible to apply more than one frequency of decoupling irradiation at a time. Fortunately, these disadvantages do not apply to the equivalent multidimensional methods. [Pg.1455]

More generally, note that the applieation of almost any multiple pulse sequenee, where at least two pulses are separated by a time eomparable to the reeiproeal of the eoupling eonstants present, will lead to exehanges of intensity between multiplets. These exehanges are the physieal method by whieh eoupled spins are eorrelated in 2D NMR methods sueh as eorrelation speetroseopy (COSY) [21]. [Pg.1457]

The remarkable stability and eontrollability of NMR speetrometers penults not only the preeise aeeiimulation of FIDs over several hours, but also the aequisition of long series of speetra differing only in some stepped variable sueh as an interpulse delay. A peak at any one ehemieal shift will typieally vary in intensity as this series is traversed. All the sinusoidal eomponents of this variation with time ean then be extraeted, by Fourier transfomiation of the variations. For example, suppose that the nomial ID NMR aequisition sequenee (relaxation delay, 90° pulse, eolleet FID) is replaeed by the 2D sequenee (relaxation delay, 90° pulse, delay i -90° pulse, eolleet FID) and that x is inereased linearly from a low value to ereate the seeond dimension. The polarization transfer proeess outlined in die previous seetion will then eause the peaks of one multiplet to be modulated in intensity, at the frequeneies of any other multiplet with whieh it shares a eoupling. [Pg.1457]

Homonuclear teclmiques such as J-resolved spectroscopy also exist for rotatmg all multiplets tlirough 90°, to resolve overlaps and also give a ID spectrum from which all homonuclear couplings have been removed [26]. [Pg.1460]

Figure Bl.16.7. Kaptein s niles for net and multiplet RPM of CIDNP. The variables are defined as follows p = -t for RP fonned from triplet preeursor or F pairs and - for RP fonned from singlet preeursor. e = -t for reeombination (or disproportionation)/eage produets and - for seavenge/eseape produets. + if nuelei ... Figure Bl.16.7. Kaptein s niles for net and multiplet RPM of CIDNP. The variables are defined as follows p = -t for RP fonned from triplet preeursor or F pairs and - for RP fonned from singlet preeursor. e = -t for reeombination (or disproportionation)/eage produets and - for seavenge/eseape produets. + if nuelei ...
Figure Bl.16.8. Example of CIDNP multiplet effect for a syimnetric radical pair with two hyperfme interactions on each radical. Part A is the radical pair. Part B shows the spin levels with relative Q values indicated on each level. Part C shows the spm levels with relative populations indicated by the thickness of each level and the schematic NMR spectrum of the recombination product. Figure Bl.16.8. Example of CIDNP multiplet effect for a syimnetric radical pair with two hyperfme interactions on each radical. Part A is the radical pair. Part B shows the spin levels with relative Q values indicated on each level. Part C shows the spm levels with relative populations indicated by the thickness of each level and the schematic NMR spectrum of the recombination product.
Kaptein s rule for the multiplet effect is useful for predicting the phase of each transition, and it is similar to... [Pg.1600]

The application of Kaptein s rule to the example in figure Bl.16.8 is shown below, and it correctly predicts E/A multiplets. [Pg.1601]

One of the most attractive features of the CIDNP multiplet effect is that it allows detennination of the sign of the J coupling, which is often difficult to do by other methods. [Pg.1601]

While the stick plot examples already presented show net and multiplet effects as separate phenomena, the two can be observed in the same spectrum or even in the same NMR signal. The following examples from the literature will illustrate real life uses of CIDNP and demonstrate the variety of structural, mechanistic, and spin physics questions which CIDNP can answer. [Pg.1601]

Figure B 1.16.9 shows background-free, pseudo-steady-state CIDNP spectra of the photoreaction of triethylamine with (a) anthroquinone as sensitizer and (b) and (c) xanthone as sensitizer. Details of the pseudo-steady-state CIDNP method are given elsewhere [22]. In trace (a), no signals from the p protons of products 1 (recombination) or 2 (escape) are observed, indicating that the products observed result from the radical ion pair. Traces (b) and (c) illustrate a usefiil feature of pulsed CIDNP net and multiplet effects may be separated on the basis of their radiofrequency (RF) pulse tip angle dependence [21]. Net effects are shown in trace (b) while multiplet effects can... Figure B 1.16.9 shows background-free, pseudo-steady-state CIDNP spectra of the photoreaction of triethylamine with (a) anthroquinone as sensitizer and (b) and (c) xanthone as sensitizer. Details of the pseudo-steady-state CIDNP method are given elsewhere [22]. In trace (a), no signals from the p protons of products 1 (recombination) or 2 (escape) are observed, indicating that the products observed result from the radical ion pair. Traces (b) and (c) illustrate a usefiil feature of pulsed CIDNP net and multiplet effects may be separated on the basis of their radiofrequency (RF) pulse tip angle dependence [21]. Net effects are shown in trace (b) while multiplet effects can...
Figure Bl.16.9. Background-free, pseudo-steady-state CIDNP spectra observed in the photoreaction of triethylamine with different sensitizers ((a), antliraquinone (b), xanthone, CIDNP net effect (c), xanthone, CIDNP multiplet effect, amplitudes multiplied by 1.75 relative to the centre trace) in acetonitrile-d3. The stmctiiral formulae of the most important products bearing polarizations (1, regenerated starting material 2, N,N-diethylvinylamine 3, combination product of amine and sensitizer) are given at the top R denotes the sensitizer moiety. The polarized resonances of these products are assigned in the spectra. Reprinted from [21]. Figure Bl.16.9. Background-free, pseudo-steady-state CIDNP spectra observed in the photoreaction of triethylamine with different sensitizers ((a), antliraquinone (b), xanthone, CIDNP net effect (c), xanthone, CIDNP multiplet effect, amplitudes multiplied by 1.75 relative to the centre trace) in acetonitrile-d3. The stmctiiral formulae of the most important products bearing polarizations (1, regenerated starting material 2, N,N-diethylvinylamine 3, combination product of amine and sensitizer) are given at the top R denotes the sensitizer moiety. The polarized resonances of these products are assigned in the spectra. Reprinted from [21].
Wliile the earliest TR-CIDNP work focused on radical pairs, biradicals soon became a focus of study. Biradicals are of interest because the exchange interaction between the unpaired electrons is present tliroiighoiit the biradical lifetime and, consequently, the spin physics and chemical reactivity of biradicals are markedly different from radical pairs. Work by Morozova et al [28] on polymethylene biradicals is a fiirther example of how this method can be used to separate net and multiplet effects based on time scale [28]. Figure Bl.16.11 shows how the cyclic precursor, 2,12-dihydroxy-2,12-dimethylcyclododecanone, cleaves upon 308 mn irradiation to fonn an acyl-ketyl biradical, which will be referred to as the primary biradical since it is fonned directly from the cyclic precursor. The acyl-ketyl primary biradical decarbonylates rapidly k Q > 5 x... [Pg.1605]

Figure Bl.16.13. Kineties of the CIDNP multiplet effeet (frill eurve) the ealeulated CIDNP kineties for the produet of disproportionation of bis-ketyl biradieal (O) experimental kineties for the CH CHCOH) protons of the produets IV, V and VI of the seeondary biradieal. Reprinted from [28]. Figure Bl.16.13. Kineties of the CIDNP multiplet effeet (frill eurve) the ealeulated CIDNP kineties for the produet of disproportionation of bis-ketyl biradieal (O) experimental kineties for the CH CHCOH) protons of the produets IV, V and VI of the seeondary biradieal. Reprinted from [28].
As for CIDNP, the polarization pattern is multiplet (E/A or A/E) for each radical if Ag is smaller than the hyperfme coupling constants. In the case where Ag is large compared with the hyperfmes, net polarization (one radical A and the other E or vice versa) is observed. A set of mles similar to those for CIDNP have been developed for both multiplet and net RPM in CIDEP (equation (B1.16.8) and equation (B1.16.9)) [36]. In both expressions, p is postitive for triplet precursors and negative for singlet precursors. J is always negative for neutral RPs, but there is evidence for positive J values in radical ion reactions [37]. In equation (B 1.16.8),... [Pg.1607]

In the early 1990s, a new spin polarization mechanism was posPilated by Paul and co-workers to explain how polarization can be developed m transient radicals in the presence of excited triplet state molecules (Blattler et al [43], Blattler and Paul [44], Goudsmit et al [45]). While the earliest examples of the radical-triplet pair mechanism (RTPM) mvolved emissive polarizations similar in appearance to triplet mechanism polarizations, cases have since been discovered m which absorptive and multiplet polarizations are also generated by RTPM. [Pg.1610]

The tliree-line spectrum with a 15.6 G hyperfine reflects the interaction of the TEMPO radical with tire nitrogen nucleus (/ = 1) the benzophenone triplet caimot be observed because of its short relaxation times. The spectrum shows strong net emission with weak E/A multiplet polarization. Quantitative analysis of the spectrum was shown to match a theoretical model which described the size of the polarizations and their dependence on diffrision. [Pg.1611]

Kaptein R and Oosterhoff J L 1969 Chemically Induced dynamic nuclear polarization III (anomalous multiplets of radical coupling and disproportionation products) Chem. Phys. Lett. 4 214-16... [Pg.1618]

Figure B2.4.3. Proton NMR spectrum of the aldehyde proton in N-labelled fonnainide. This proton has couplings of 1.76 Hz and 13.55 Hz to the two amino protons, and a couplmg of 15.0 Hz to the nucleus. The outer lines in die spectrum remain sharp, since they represent the sum of the couplings, which is unaffected by the exchange. The iimer lines of the multiplet broaden and coalesce, as in figure B2.4.1. The other peaks in the 303 K spectrum are due to the NH2 protons, whose chemical shifts are even more temperature dependent than that of the aldehyde proton. Figure B2.4.3. Proton NMR spectrum of the aldehyde proton in N-labelled fonnainide. This proton has couplings of 1.76 Hz and 13.55 Hz to the two amino protons, and a couplmg of 15.0 Hz to the nucleus. The outer lines in die spectrum remain sharp, since they represent the sum of the couplings, which is unaffected by the exchange. The iimer lines of the multiplet broaden and coalesce, as in figure B2.4.1. The other peaks in the 303 K spectrum are due to the NH2 protons, whose chemical shifts are even more temperature dependent than that of the aldehyde proton.
Ziegler T, Rauk A and Baerends E J 1977 On the calculation of multiplet energies by the Hartree-Fock-Slater method Theor. Chim. Acta 43 261-71... [Pg.2199]


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Atomic multiplets

Balandin s multiplet theory

Cluster densities multiplets

Complex Multiplets—More Than One Value of

Complex multiplets

Computation of Multiplet Intensity Ratios

Crystal-field multiplets

Dehydrogenation multiplet theory

Electronic Raman multiplet levels

Electronic multiplets

Energies of multiplets

Ensemble exchange energy, for multiplets

Equations of the Multiplet Theory

Excited States and the Multiplet Problem

Ground spin multiplet

Heterogeneous catalysis multiplet theory

Higher multiplet effects

Hydrogenation multiplet theory

Hydrogenolysis multiplet

Hyperfine multiplet

INEPT multiplet intensities

Intensity ratios of multiplets

Inverted multiplet

Ion multiplet

Ionomer multiplet

Isotopomer, multiplet patterns

J multiplets

J-coupling multiplets

Kramers multiplets

Leaning multiplets

Ligand-field theory multiplet model

Line and multiplet strengths

Multiplet

Multiplet

Multiplet CIDNP signal

Multiplet Patterns due to Isotopomers

Multiplet analysis

Multiplet antiphase

Multiplet calculation

Multiplet complex, structure

Multiplet d States

Multiplet effect

Multiplet effect radical pair theory

Multiplet effect, CIDNP

Multiplet energies

Multiplet excitations

Multiplet intensities

Multiplet intensity ratios

Multiplet intermediate width

Multiplet labeling

Multiplet level

Multiplet line intensities

Multiplet lines

Multiplet mechanism

Multiplet mechanisms doublet

Multiplet multiplets

Multiplet multiplets

Multiplet narrow

Multiplet normal

Multiplet problem

Multiplet site

Multiplet skewing

Multiplet slanting

Multiplet spectra

Multiplet splitting

Multiplet splitting, photoemission

Multiplet splitting, photoemission peaks

Multiplet state

Multiplet structure Neutron

Multiplet structures

Multiplet structures calculations

Multiplet structures computational method

Multiplet structures emeralds

Multiplet structures first principles calculations

Multiplet structures intrinsic trigonal distortion

Multiplet structures model clusters

Multiplet structures one-electron MO energy levels

Multiplet structures procedures

Multiplet structures properties

Multiplet structures results

Multiplet structures rubies

Multiplet system

Multiplet table

Multiplet theory

Multiplet theory of catalysis

Multiplet, definition

Multiplet, definition splitting

Multiplet, nuclear magnetic resonance

Multiplet-clustering

Multiplets Spin-orbit coupling

Multiplets carbon-deuterium

Multiplets carbon-proton

Multiplets deconvolution

Multiplets description

Multiplets ensemble exchange potential

Multiplets first and higher order

Multiplets in 13C NMR spectra

Multiplets inverted

Multiplets normal

Multiplets of intermediate width

Multiplets process

Multiplets with magnetic angular momentum

Multiplets, definition

Narrow multiplets

Nuclear dynamics vibronic multiplet ordering

Nuclear magnetic resonance multiplets

Nuclear magnetic resonance spectroscopy multiplets

Nuclear multiplet structure

Photoemission peaks, multiplet

Population of half-integer spin multiplets

Prediction of First-Order Multiplets

Proton multiplet widths

Regular multiplet

Results and the Multiplet Theory

Russell-Saunders multiplet

Russell—Saunders multiplets

Selective multiplet acquisition

Shake-up and multiplet splitting

Signal multiplicity (multiplets)

Simple multiplets

Single Line or Multiplet Suppression Experiment

Single-surface nuclear dynamics, vibronic multiplet ordering

Slanting Multiplets and Second-Order (Strong Coupling) Effects

Spectroscopy multiplet structure

Spin multiplet

Spin multiplets

Splitting of the Ground Multiplet

Splitting patterns, of common multiplets

Strength multiplet

The Multiplet Effect

Wide multiplets

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