Kenneth Harris Flashcards
Four anisotropic interactions
- Chemical shift anisotropy (shielding)
- Direct dipole-dipole interaction
- Indirect dipole-dipole interaction
- Quadrupolar interaction
Origins of Chemical shift anisotropy
- nuclei are shielded by the electrons surrounding the nucleus within a molecule
- Shielding is anisotropic (as the distribution of electrons is is usually not symmetrical
- shielding depends on the orientation of the molecule
Origins of Direct dipole-dipole
- Analogous to the direct (through space) interaction between two bar magnets
- Nuclear magnetic moments, similar interaction exists, either homo or hetero
Origins of Indirect dipole-dipole (J-coupling)
- Coupling mediated through chemical bonds connecting the spins
- Usually much smaller than direct DD
Origins of Quadrupolar
- For nuclei with I>1, nucleus has an electric quadrupole moment due to a non-spherical distribution of nuclear charge
- Electric quadrupolar moment of the nucleus interacts with the electric field gradient (EFG) at the nucleus
For the four anisotropic interaction, state the average value of the interaction under condition of rapid isotropic
Shielding -> isotropic chemical shift
Indirect dipole-dipole -> isotropic J-coupling
Direct dipole-dipole -> zero
Quadrupolar -> zero
Background to solid state 2H NMR spec
- Powerful technique to study dynamics
- 2H is quadrupolar (I=1) and quadrupolar is the dominant anisotropic interaction
- The shape of the 2H NMR powder pattern is very sensitive to: Rate of motion & Mechanism of motion
Method of 2H NMR with computation
1) record the experimental 2H NMR spectra as a function of temp
2) Use computer techniques to simulate the 2H NMR spectra for the proposed mechanisms and rates of motion
3) Finally deduce the set of simulated spectra that give the best match to the experimental spectra
This allows us to determine the mechanism of motion AND the rate (k) at each temp (T) studied
Activation energy from plot of ln(k) vs 1/T
Limitations of 2H NMR
Sensitive only to motions involving reorientation of the EFG tensor at the 2H nucleus (e.g reorientation of the X-H bond)
2H NMR is not sensitive to translational motion
Equation that define the quadrupole coupling
Chi = e^2 x Q x qzz / h
e = electric charge Q = quadrupole moment of the nuclues qzz = principle value of the electric field gradient tensor at the position of the nucleus h = plancks constant
When is quadrupolar interaction eliminated
In cubic symmetry, due to high symmetry of the site
Spinning side band
Gap between the the anisotropic peaks in a high resolution solid state NMR spectrum (in Hz)
Magic angle
54.7 (gives one peak)
Chi values for H-bonding and non-H-bonding
H-bonding —> Chi = 170-250kHz
Non-H-bonding —> Chi = 290-320kHz
Electric field gradient at the site of the nucleus (qzz) is significantly affected by the presence of hydrogen bonding
Spin = 1/2 nuclei
1H , 13C, 15N, 19F, 29Si, 31P