4.6 Article

RIDME spectroscopy on high-spin Mn2+ centers

期刊

PHYSICAL CHEMISTRY CHEMICAL PHYSICS
卷 18, 期 44, 页码 30857-30866

出版社

ROYAL SOC CHEMISTRY
DOI: 10.1039/c6cp05239h

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资金

  1. ANR/DFG project (MnHFPEL-DOR, ANR-DFG Chemistry) [2011-INTB-1010-01]
  2. DFG [PR 294/14-1]
  3. French Infrastructure for Integrated Structural Biology (FRISBI) [ANR-10-INSB-05-01]
  4. CNRS Interface PCB'' program
  5. DFG Priority Program 1601 (New Frontiers in Sensitivity for EPR Spectroscopy)
  6. Region Ile-de-France Sesame'' program
  7. CEA
  8. CNRS
  9. J-band EPR spectrometer by the Cluster of Excellence Frankfurt (CEF) Macromolecular Complexes

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Pulsed EPR dipolar spectroscopy is a powerful tool for determining the structure and conformational dynamics of biological macromolecules, as it allows precise measurements of distances in the range of 1.5-10 nm. Utilization of high-spin Mn2+ species as spin probes for distance measurements is of significant interest, because they are biologically compatible and endogenous in numerous biological systems. However, to date dipolar spectroscopy experiments with this kind of species have been underexplored. Here we present pulsed electron electron double resonance (PELDOR also called DEER) and relaxation-induced dipolar modulation enhancement (RIDME) experiments, which have been performed at W-band (94 GHz) and J-band frequencies (263 GHz) on a bis-MnDOTA (DOTA = 1,4,7,10-tetraazacyclododecane-1,4,7,10-tetraacetate) model system. The distances obtained from these experiments are in good agreement with predictions. RIDME experiments reveal a significantly higher modulation depth compared to PELDOR, which is an important consideration for biological samples. These experiments also feature higher harmonics of the dipolar coupling frequency due to effective multiple-quantum relaxation of high-spin Mn2+ as well as the multiple-component background function. Harmonics of the dipolar coupling frequency were taken into account by including additional terms in the kernel function of Tikhonov regularization analysis.

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