2009
DOI: 10.1002/hlca.200900117
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Multiple‐Frequency and Variable‐Temperature EPR Study of Gadolinium(III) Complexes with Polyaminocarboxylates: Analysis and Comparison of the Magnetically Dilute Powder and the Frozen‐Solution Spectra

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Cited by 16 publications
(18 citation statements)
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“…Thus the local symmetry strongly deviates from the cubic one, which leads to rather large values of D for DTPA complexes. 19,49 As one of the examples in our dipolar frequency analysis we have chosen the value of D = 1500 MHz (3D/gm B B E 0.5 at the X-band), which leads to the EPR spectrum of a width comparable to our experimentally detected spectra of Gd 3+ -DTPA complexes (Fig. 1B) and agrees with the literature data for this ligand.…”
Section: Analysis Of Dipolar Frequencies: Numerical Simulationssupporting
confidence: 84%
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“…Thus the local symmetry strongly deviates from the cubic one, which leads to rather large values of D for DTPA complexes. 19,49 As one of the examples in our dipolar frequency analysis we have chosen the value of D = 1500 MHz (3D/gm B B E 0.5 at the X-band), which leads to the EPR spectrum of a width comparable to our experimentally detected spectra of Gd 3+ -DTPA complexes (Fig. 1B) and agrees with the literature data for this ligand.…”
Section: Analysis Of Dipolar Frequencies: Numerical Simulationssupporting
confidence: 84%
“…1B) and agrees with the literature data for this ligand. 19,49 Thus this particular D-value is relevant for the presented Gd 3+ -nitroxide DEER data measured with DTPAbased Gd 3+ complexes. Further examples, covering the range of D values from 3D/gm B B E 0.7 down to 3D/gm B B E 0.1 are given in the ESI.w Below the ratio of 0.1 the first order perturbation analysis seems to be sufficiently precise and the corresponding dipolar frequencies can be computed in a compact analytical form.…”
Section: Analysis Of Dipolar Frequencies: Numerical Simulationsmentioning
confidence: 93%
“…The simplest model for the distributions of D and E in the ZFS term of the spin Hamiltonian (Equation 2) was tested by Benmelouka et al [24]. The authors assumed that the distributions of D and E for Gd(III) complexes in frozen glassy solutions can be described by two uncorrelated Gaussian distributions (drawn schematically in Figure 1(a)), which we write here in the standard form: Pfalse(Dfalse)=12πσD2normalexp((DD)22σD2)newlinePfalse(Efalse)=12πσE2normalexp((EE)22σE2)The authors reported reasonably good agreement between EPR spectra of Gd(III) complexes and their simulations with this model for spectra measured in G band, Q band, and X band [24, 35]. Since the D and E values are linear combinations of the eigenvalues of the ZFS tensor, this model essentially assumes Gaussian distributions for the D X , D Y and D Z values.…”
Section: Theoretical Backgroundmentioning
confidence: 78%
“…51 A unique feature of Gd 3+ chelates in frozen solutions is the large distributions of D and E and of the orientation of the principal axis system of the ZFS tensor with respect to the molecular frame. 52,53 This leads to smearing of the powder pattern singularities of the ''other'' (except central) D-dependent transitions. It is this feature that is responsible for the lack of orientation selection in Gd 3+ -Gd 3+ DEER.…”
Section: The Gd 3+ Epr Spectrummentioning
confidence: 99%