Introduction   

NMR relaxation studies can provide detailed insight into internal motions in biomolecules ( 96JPC13293). In the past decade, 15N spin relaxation methods have been developed which utilize the 15N-1H bond vector as a probe to sense protein backbone dynamics. However, a single probe vector cannot properly characterize the anisotropy of local motions. It is thus appropiate to employ relaxation probes to monitor such local motions from different alternatives, such as 13CO relaxation data or cross-correlation data.

The study of dynamic motion in proteins relies upon the accurate determination of several relaxation rates. Thus, heteronuclear 13C and 15N relaxation provides useful information on internal dynamics of labeled proteins because of the dependence of their longitudinal (T1) and transverse (T2) relaxation times on rotational diffusion anisotropy ( 98PROG207). The relaxation behavior of an heteronuclear S spin is basically governed by two mechanisms:

  1. The heteronuclear dipole-dipole interaction (DD) in which the S spins experience the local dipolar field of the directly bonded I spin.
  2. The S spin chemical shift anisotropy (CSA) in which the relaxation is caused by fluctuations in the local shielding of the S spin.
In the case of proton I spins, the relaxation behavior is more complex since both heteronuclear and homonuclear DD relaxation mechanisms must be considered.

Useful relaxation data can be extracted from the following spin orders:

  • Autorelaxation
  • Transverse Relaxation Rates: RS(Sx) and RI(Ix)
  • Longitudinal Relaxation Rates: RS(Sz) and RI(Iz)
  • Longitudinal spin-order : RIS(2IzSz)
  • Single-quantum antiphase coherence : RIS(2IzSx) and RIS(2IxSz)
  • Multiple-quantum coherence: RIS(2I1S1) and RIS(2I1S-1)
  • Cross-relaxation
  • Heteronuclear dipolar cross-relaxation: RS(Iz __> Sz)
  • Proton longitudinal cross-relaxation or NOE: RI(Iz __> I'z)
  • Proton transverse cross-relaxation or ROE: RI(Ix __> I'x)
  • Longitudinal and transverse CSA-DD cross-correlated cross-relaxation: RS(Sz __> 2IzSz) and RS(Sx __> 2IzSx)