NMR approaches for monitoring domain orientations in calcium-binding proteins in solution using partial replacement of Ca by Tb

This work shows that the partial replacement of diamagnetic Ca²⁺ by paramagnetic Tb³⁺ in Ca²⁺/calmodulin systems in solution allows the measurement of interdomain NMR pseudocontact shifts and leads to magnetic alignment of the molecule such that significant residual dipolar couplings can be measured. Both these parameters can be used to provide structural information. Species in which Tb³⁺ ions are bound to only one domain of calmodulin (the N-domain) and Ca²⁺ ions to the other (the C-domain) provide convenient systems for measuring these parameters. The nuclei in the C-domain experience the local magnetic field induced by the paramagnetic Tb³⁺ ions bound to the other domain at distances of over 40 Å from the Tb³⁺ ion, shifting the resonances for these nuclei. In addition, the Tb³⁺ ions bound to the N-domain of calmodulin greatly enhance the magnetic susceptibility anisotropy of the molecule so that a certain degree of alignment is produced due to interaction with the external magnetic field. In this way, dipolar couplings between nuclear spins are not averaged to zero due to solution molecular tumbling and yield dipolar coupling contributions to, for example, the one-bond ¹⁵N-¹H splittings of up to 17 Hz in magnitude. The degree of alignment of the C-domain will also depend on the degree of orientational freedom of this domain with respect to the N-domain containing the Tb³⁺ ions. Pseudocontact shifts for NH groups and ¹H-¹⁵N residual dipolar couplings for the directly bonded atoms have been measured for calmodulin itself, where the domains have orientational freedom, and for the complex of calmodulin with a target peptide from skeletal muscle myosin light chain kinase, where the domains have fixed orientations with respect to each other. The simultaneous measurements of these parameters for systems with domains in fixed orientations show great potential for the determination of the relative orientation of the domains.