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Nuclear magnetic resonance (NMR) spectroscopy can characterize structural protein dynamics in a residue-specific manner. We provide a hands-on protocol for recording NMR 15N R1 and R2 relaxation and {1H}-15N heteronuclear Overhauser effect (hetNOE) experiments, sensitive to the picoseconds to nanoseconds timescale.
Nuclear magnetic resonance (NMR) spectroscopy allows studying proteins in solution and under physiological temperatures. Frequently, either the amide groups of the protein backbone or the methyl groups in side chains are used as reporters of structural dynamics in proteins. A structural dynamics study of the protein backbone of globular proteins on 15N labeled and fully protonated samples usually works well for proteins with a molecular weight of up to 50 kDa. When side chain deuteration in combination with transverse relaxation optimized spectroscopy (TROSY) is applied, this limit can be extended up to 200 kDa for globular proteins and up to 1 MDa when the focus is on the side chains. When intrinsically disordered proteins (IDPs) or proteins with intrinsically disordered regions (IDRs) are investigated, these weight limitations do not apply but can go well beyond. The reason is that IDPs or IDRs, characterized by high internal flexibility, are frequently dynamically decoupled. Various NMR methods offer atomic-resolution insights into structural protein dynamics across a wide range of time scales, from picoseconds up to hours. Standard 15N relaxation measurements overview a protein's internal flexibility and characterize the protein backbone dynamics experienced on the fast pico- to nanosecond timescale. This article presents a hands-on protocol for setting up and recording NMR 15N R1, R2, and heteronuclear Overhauser effect (hetNOE) experiments. We show exemplary data and explain how to interpret them simply qualitatively before any more sophisticated analysis.
The function of a protein is determined not only by its three-dimensional structure but also by its structural dynamics, encompassing its internal flexibility and structural transitions between different conformations the protein will adopt. Nuclear magnetic resonance (NMR) spectroscopy can investigate the structural dynamics of proteins in solution1,2,3. Recent developments in proton-detected solid-state NMR also allow for the characterization of protein dynamics in a less soluble state, such as, e.g., a lipid bilayer membrane4,5,6. In solution NMR, the structural dynamics of the protein backbone and protein side chains can be studied. For a globular protein, a structural dynamics study of the protein backbone can be achieved up to 50 kDa once the protein is 15N isotopically labeled. When side chain deuteration and transverse relaxation optimized spectroscopy (TROSY) are employed, this limit can be extended up to 200 kDa7,8. When the focus lies on side-chain dynamics, the range of accessible proteins and complexes can be extended up to 1 MDa2,9.
The named weight limitations do not apply to intrinsically disordered proteins (IDPs), which frequently show high intrinsic dynamics. Over 30% of the eukaryotic proteome comprises IDPs or intrinsically disordered regions (IDRs)10,11,12,13. They play central roles in many cellular processes, such as signal transduction and transcription1, and are frequently involved in intracellular phase separation14,15,16,17. IDPs lack a well-defined three-dimensional (3D) native structure under physiological conditions and have a weakly funneled or rugged energy landscape17,18. Due to a low hydrophobicity and strong electrostatic repulsion distributed over the backbone of IDPs or IDRs, a driving force for folding to a rigid structure is missing19. IDPs frequently adopt a folded conformation when complex with other binding partners10,20,21. Also, post-translational modifications (PTMs) expand the folding possibilities of IDPs or IDRs22,23. Misfolding of IDPs has been identified as a cause of various diseases, including neurodegenerative diseases15,24,25,26.
IDPs and IDRs show high internal flexibility21,27,28. Conformational ensembles displaying the variation of atomic positions and dihedral angles were derived from molecular dynamics simulations and restraints obtained from experimental data29,30,31,32. Due to dynamics and resulting disorder in the frozen state, the diffuse electron density makes it difficult to structurally characterize them using state-of-the-art methods in structural biology, such as cryo-EM or X-ray crystallography. Also, crystallization conditions or sample preparation techniques for experiments at cryogenic temperatures may impact the conformational space experienced by IDPs. However, the solution NMR works well for highly dynamic proteins and is therefore well-suited for investigating IDPs16,20,22,28,29,30,31,32,33,34,35,36,37,38.
As introduced above, solution NMR offers various techniques to study internal protein dynamics across a wide range of time scales (Figure 1), primarily based on spin relaxation31,33,38,39,40,41,42.
Spin relaxation of the 15N nuclei in the amide groups of the protein backbone is induced by 1H-15N bond angle orientation changes due to internal protein dynamics and collective motions (including, when relevant, rotational diffusion)27,43,44,45,46,47,48,49,50,51. At timescales shorter than the rotational correlation time τR (the time the molecule needs to rotate one radiant, also dubbed overall tumbling correlation time), the chemical shift anisotropy (CSA) and the dipolar coupling (D) are active and not averaged by the rotational diffusion of the protein. Internal dynamics of the protein backbone, comprising variations in bond angles, reorientations of bonds, and rotational tumbling, induce stochastic fluctuations of the CSA and dipolar coupling tensor, resulting in a variation of the local magnetic field, ultimately leading to NMR spin relaxation47,48,52,53. These fluctuations can be described by an overall correlation function. The Fourier transform of the overall correlation function is called the spectral density function. In the semi-classical Redfield relaxation theory, the NMR relaxation rate constants can be described by linear combinations of these spectral density functions54.
Backbone 15N NMR relaxation experiments developed in the early 1990s comprise 15N R1, R1ρ, and {1H}-15N nuclear Overhauser effect experiments, sensitive to the fast picosecond (ps) nanosecond (ns) timescale, faster than the rotational correlation time τR of the protein45,55,56,57. To characterize backbone dynamics slower than the rotational correlation time τR, so-called relaxation dispersion experiments, R1ρ, and Carr-Purcell-Meiboom-Gill (CPMG) experiments sensitive to microsecond (µs) - millisecond (ms) dynamics44,46,58,59,60,61 are used. Dynamics slower than microseconds can be captured by 15N chemical exchange saturation transfer (CEST) NMR62, exchange spectroscopy (EXSY, milliseconds to seconds), or Real-time (RT) NMR (seconds to hours)63,64. The PRE (paramagnetic relaxation enhancement) effect of paramagnetic probes, as well as residual dipolar couplings (RDCs), can be used to assess the entire range of ps to ms dynamics65,66,67,68.
Figure 1: Time scales of protein backbone dynamics and sensitive time window of different NMR dynamics experiments. NMR offers a variety of methods to characterize protein backbone dynamics across a wide range of timescales. Different motions experienced by the protein backbone are indicated at their respective timescales. The protein's rotational correlation time, τR, is the time the protein needs for an overall rotation (by one radiant). Motions faster than the protein's rotational correlation time, τR, can be associated with the protein's internal flexibility. Various NMR experiments and their sensitivity to the respective timescales are indicated below the arrow. Please click here to view a larger version of this figure.
The protocol below describes the setup of NMR relaxation experiments by Lakomek et al.69 and Stief et al.70, using a sensitivity-enhanced heteronuclear single quantum coherence (HSQC) detection scheme. Before proceeding to the experimental implementation, a very brief overview of NMR spin relaxation and NMR relaxation experiments is given. Due to size restraints and to keep this protocol comprehensible, this overview must remain simplistic (and therefore incomplete).
The longitudinal or spin-lattice relaxation, characterized by the T1 time or the R1 = 1/ T1 rate constant, describes the return of magnetization to Boltzmann equilibrium. In equilibrium, the magnetization is aligned along the axis of the outer magnetic field, which defines the z-axis of the laboratory frame. Spectral densities at high (1H) and small (15N) Larmor frequencies (the NMR resonance frequencies, e.g., 600 MHz for 1H for a 14.1 Tesla magnet) and linear combinations of these Larmor frequencies contribute to the 15N R1 relaxation, which is characterized by the 15N R1 rate constants measured in rad·s-1. Motions on timescales are inverse to these Larmor frequencies; thus, motions on the picosecond to nanosecond timescale contribute to the relaxation rate constant R1. For molecules that show overall tumbling and where a rotational correlation time can be defined, the R1 (T1) curve shows a maximum (minimum) for ωτR = 1, with the rotational correlation τR and the Larmor frequency ω of the spin under consideration. If multiple Larmor frequencies contribute, the one with the lowest frequency is the dominant one, e.g., ωN in the case of 15N R1. The fast motion regime (ωτR much smaller than 1) applies to small molecules that tumble very fast and for low magnetic fields and low viscosity. The slow motion regime (ωτR much larger than 1) is valid for larger molecules that tumble slower and for high magnetic fields and high viscosity.
Globular folded proteins show overall tumbling in solution, and a rotational correlation time can be assigned. However, the concept of overall tumbling is no longer valid for intrinsically disordered proteins and frequently differs from assigning a single rotational correlation time. Here, the residue-specific internal correlation time becomes more critical.
The described pulse sequence measuring 15N R1 relaxation rates (Figure 2) is based on a sensitivity-enhanced HSQC read-out experiment with an Echo/ Anti-Echo detection for quadrature detection69,70,71. Short gradients with variable strength and length are used for coherence selection and improved water suppression70. During that time, 15N longitudinal polarization will relax. Longer decay times lead to reduced intensities in the associated 2D planes of this pseudo-3D spectrum (delay data points are recorded in the third dimension). A loop element, described below, is executed an increasing number of times for longer relaxation times. As cross-correlated relaxation between the 15N chemical shift anisotropy (CSA) and the 1H and 15N dipolar coupling (D) is also active during the relaxation delay, a central I-BURP-2 180° pulse72, selective on the amide protons, is necessary to refocus the contribution by cross-correlated relaxation (which if not refocused would lead to skewed and erroneous 15N R1 rate constants).
Figure 2: NMR pulse sequence schemes for determining the NMR relaxation rate constants. (A) 15N R1ρ, (B) 15N R1, and (C) hetNOE experiment, using a sensitivity-enhanced HSQC read-out scheme69,70. 90°(x) pulses are visualized by narrow rectangles and 180°(x) pulses by wide rectangles, unless indicated otherwise. The following phase cycle is applied: φ6 = y, y, -y, -y; φ7 = y, -y, φrec = y, -y, -y, y. Quadrature detection is achieved by inverting the polarity of gradient G5 and the phase cycle of φ7 (Echo/ Anti-Echo detection). (A) 15N R1ρ experiment: The black rectangular represents the spin-lock, for which the duration varies to acquire different relaxation delays. The triangles before and after the spin-lock indicate the adiabatic shape pulses that align the magnetization along the effective magnetic field axis Beff. G10 is an optional gradient to prevent radiation damping of the water magnetization during the evolution phase. (B) 15N R1 experiment: The bracketed part shows the sequence's loop element, repeated an n number of times to match the desired relaxation delay. (C) The hetNOE pulse scheme is similar to the second half of R1 and R1ρ pulse schemes, namely the t1 evolution time and HSQC-detection element. However, 15N magnetization is excited directly without any INEPT. Saturation of the proton magnetization (to achieve cross-relaxation between 1H and 15N) is achieved by a train of 180(1H) pulses applied for at least 5 s. An idle delay of the same lengths (here, 5 s) without any pulse train is applied for the reference experiment. G5 is an optional gradient to prevent radiation damping, and the inversion in polarity of gradient G4, in combination with phase φ7 = y, -y, -y, y, achieves quadrature detection. The magnetization transfer steps, represented by product operators, are marked in red. Please click here to view a larger version of this figure.
The relaxation rate constant R2 describes the relaxation of transverse polarization (in the xy-plane orthogonal to the external magnetic field) due to loss of phase coherence between the spin, leading to decay of detectable magnetization53,54. The spectral density function at high and small frequencies contributes to R2, similar to R1. However, the biggest contribution to R2 originates from the spectral density at zero frequency. For this reason, R2 is very sensitive to the rotational tumbling, described by the rotational correlation time τR, which is in the order of a few ns for a small globular protein at room temperature. Thus, slower backbone motions in the hundreds of ps to low ns regime contribute the most. Exchange dynamics of the backbone that cause a modulation of the isotropic part of the chemical shift tensor of the 15N nuclei, in principle, add an exchange contribution R2ex to the R2 rate constants43,44,49,60,61. In the described experiments, the R2ex contribution is suppressed by a spin-lock that refocuses dynamics slower than the inverse circular frequency of the spin-lock. The spin-lock is a long continuous wave radiofrequency pulse that keeps the magnetization aligned along the effective magnetic field axis Beff (the vector sum of the spin-lock ω1 field and the chemical shift offset from the 15N carrier frequency (see below)). The relaxation of the magnetization aligned along the B1,eff axis is called R1ρ relaxation, which has a R1 component and a R2 component. Using formula (1), R2 can be calculated from R1ρ and R144,73:
(1).
The angle between the axis of the effective magnetic field Beff and the external magnetic field B0 is . ω1 is the RF amplitude of the spin-lock and Ω the chemical shift offset between the 15N chemical shift of the corresponding residue and the 15N carrier frequency 44,73.
The R1ρ pulse scheme (Figure 2A, 70) is very similar to the 15N R1 scheme except for the relaxation delay. To measure the 15N R1ρ relaxation rates, the spin-lock must be active after the magnetization has been aligned along the effective field axis Beff by an adiabatic pulse with the same radio-frequency (RF) amplitude as the spin-lock. The length of the spin-lock will be varied to obtain the different relaxation delays.
The steady-state {1H}-15N nuclear Overhauser effect (1H-15N NOE), dubbed hetNOE in the following, is the ratio of the cross-relaxation rate and the 15N longitudinal relaxation rate. It leads to a reduction of the steady-state polarization on 15N due to cross-relaxation with the proton upon saturation of the proton polarization45,53,54,74,75. The cross-relaxation depends on spectral density functions of the sum and difference of the 1H and 15N Larmor frequencies. Therefore, the hetNOE is sensitive both to fast picosecond dynamics (< 100 ps) and also to ps-ns dynamics (due to its R1 dependence). The sequence69 (Figure 2C) is based on a sensitivity-enhanced HSQC read-out with Echo/ Anti-Echo gradients for quadrature detection. For saturation of the proton magnetization and the resulting hetNOE, the equilibrium proton magnetization is inverted and subsequently saturated by rapidly pulsing 180° pulses for about 5 times the 15 N T1. For the reference experiment, the recovery delay is equal to the saturation delay but without the 1H 180°pulse train. An extra delay of D1 = 2 s is added for the reference experiment and the one with 1H saturation. Both experiments are recorded back-to-back and differ only in applying 1H 180°pulses (saturation) or not (reference). The ratio of spectral intensities recorded in the experiment with 1H saturation divided by the intensities of the reference experiment (without the 180° proton pulse train) gives the {1H}-15N NOE (hetNOE) value.
The following protocol describes the setup of NMR relaxation experiments by Lakomek et al.69 and Stief et al.70. We focus on NMR pulse sequences using a sensitivity-enhanced HSQC detection scheme. The 15N R1 and R1ρ experiments are implemented as described in detail by Stief et al.70, and the hetNOE experiment is described by Lakomek et al.69.
1. NMR sample preparation
NOTE: Isotope labeling of the proteins is performed for higher-dimensional NMR and advanced NMR experiments. When protein expression in E. coli and protein purification had been established using rich media (e.g., Luria-Bertani [LB] or 2x yeast extract tryptone medium [2YT]) with a yield of several milligrams per liter, preparing an isotopically labeled NMR sample is usually relatively straightforward.
2. Preparations for running the NMR relaxation experiments on the spectrometer
NOTE: The described NMR relaxation experiments are specific for Bruker spectrometers. They have been tested on cryogenic and room temperature 1H, 15N, and 13C triple resonance probes and Avance III and Avance Neo consoles operated by the Bruker software Topsin 3.6 or higher.
3. Implementing the NMR relaxation experiments
NOTE: The NMR relaxation pulse sequences (Figure 2) are available at https://www.ipb.hhu.de/en/teams/team-lakomek/pulsesequences or at the extended Biological Magnetic Resonance Bank (BMRB) repository (bmrbig102).
4. Processing and analysis of the recorded NMR experiments
NOTE: Spectra have been recorded using a Bruker system. Processing is performed using a Unix or Linux operating system. Spectra processing and data analysis were performed using NMRPipe80 and python3. The NMRPipe software can be downloaded at https://www.ibbr.umd.edu/nmrpipe/index.html. NMRPipe-based processing scripts are downloaded from the website: https://www.ipb.hhu.de/en/teams/team-lakomek/pulsesequences or from the extended Biological Magnetic Resonance Bank (BMRB) repository (bmrbig102). It is recommended to use NMRPipe. If NMRPipe is not available or desired, alternatives such as CCPN81 or SPARKY (SPARKY 3, or its successors NMRFAM-SPARKY82 or POKY83 ) can be used.
The following shows some exemplary NMR relaxation data recorded on the vesicular SNARE protein Synaptobrevin-2 (1-96), frequently called VAMP2 (vesicle-associated protein 2). For recording the NMR data, we used a 171 µM 15N Synaptobrevin-2 (1-96) sample (dubbed Syb-2 in the following) in 50 mM MES (pH 6.0) buffer containing 150 mM NaCl, 0.1 mM TCEP, and 1 mM EDTA. All experimental data was recorded at 278.15 K using a 250 µL volume filled in a 3 mm NMR sample tube. Experiments were performed at a Bru...
This protocol described the setup of NMR 15N relaxation experiments by Lakomek et al.69 and Stief et al.70. We focused on NMR pulse sequences using a sensitivity-enhanced HSQC detection scheme. The 15N R1 and R1ρ experiments are implemented as described in detail by Stief et al.70, and the hetNOE experiment is described by Lakomek et al.69.
When setti...
The authors declare that they have no known competing financial interests or personal relationships that could have appeared to influence the work reported in this paper.
We thank Melinda Jaspert and Kevin Bochinsky for the helpful discussions. N.L. thanks the German Science Foundation for funding through the Heisenberg Program (DFG grant number 433700474). This work is further supported by the project "Virological and immunological determinants of COVID-19 pathogenesis - lessons to get prepared for future pandemics (KA1-Co-02 "COVIPA"), a grant from the Helmholtz Association's Initiative and Networking Fund. We acknowledge generous access to the Jülich-Düsseldorf Biomolecular NMR Center, jointly run by Forschungszentrum Jülich and Heinrich Heine University Düsseldorf (HHU).
Name | Company | Catalog Number | Comments |
Bruker 600 MHz AVANCE III HD spectrometer | Bruker | https://www.bruker.com/en/products-and-solutions/mr/nmr/avance-nmr-spectrometer.html | NMR experiments conducted |
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