2017
DOI: 10.1021/acs.jctc.6b01251
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Computing the Diamagnetic Susceptibility and Diamagnetic Anisotropy of Membrane Proteins from Structural Subunits

Abstract: The behavior of large, complex molecules in the presence of magnetic fields is experimentally challenging to measure and computationally intensive to predict. This work proposes a novel, mixed-methods approach for efficiently computing the principal magnetic susceptibilities and diamagnetic anisotropy of membrane proteins. The hierarchical primary (amino acid), secondary (α helical and β sheet), and tertiary (α helix and β barrel) structure of transmembrane proteins enables analysis of a complex molecule using… Show more

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Cited by 15 publications
(13 citation statements)
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“…Conveniently, the aromatic ring of phenylalanine also imparts high diamagnetic anisotropy, or susceptibility to directional alignment in a magnetic field. 15 This prior work suggests that the secondary structure of the peptide has a significant effect on its diamagnetic anisotropy. While a protein with randomly oriented phenylalanine amino acids would not exhibit directional alignment, self-assembly of these residues into secondary and tertiary structures can translate into substantial diamagnetic anisotropies at the peptide or fibril level.…”
Section: Results and Discussion Design And Characterization Of Aromatic Cationic Peptidesmentioning
confidence: 98%
See 1 more Smart Citation
“…Conveniently, the aromatic ring of phenylalanine also imparts high diamagnetic anisotropy, or susceptibility to directional alignment in a magnetic field. 15 This prior work suggests that the secondary structure of the peptide has a significant effect on its diamagnetic anisotropy. While a protein with randomly oriented phenylalanine amino acids would not exhibit directional alignment, self-assembly of these residues into secondary and tertiary structures can translate into substantial diamagnetic anisotropies at the peptide or fibril level.…”
Section: Results and Discussion Design And Characterization Of Aromatic Cationic Peptidesmentioning
confidence: 98%
“…The diamagnetic anisotropy (DA) of the peptides was calculated based on the magnetic susceptibility of the amino acids and their spatial position with respect to one another using a recently developed computational method. 15 Briefly, the magnetic susceptibility tensor for amino acids was transformed to a single global coordinate followed by summing the tensors to build the net magnetic susceptibility tensor for the entire peptide structure, and the diamagnetic anisotropy was calculated for the peptides based on the eigenvectors and eigenvalues of the total magnetic susceptibility tensor for the peptide structure. 15 The molar and volumetric (dimensionless) diamagnetic anisotropy for the peptides are presented in Table S1.…”
Section: Methodsmentioning
confidence: 99%
“…(3. ) While dipole effects are due to electronic and nuclear motion and hence can have interactions between monomers 34 , we assume for simplicity that the dipole induced in a monomer can be modeled without regard to the chain environment; equivalently, we assume that the electrical energy of the monomers can be decomposed additively.…”
Section: Formulation Of the Potential Energymentioning
confidence: 99%
“…When a peptide bond is lost from proteolysis, the molar susceptibility of MBP will decrease by the molar susceptibility of a peptide bond. A peptide bond has the structure of glycine and molar susceptibility of χmolarCGS=40.3106 cm/mol in CGS units or a volume susceptibility change in SI units of: Δχvolume(ppm)=4×π×χmolarCGS(cm3mol)×ρ(g/cm3)/M(g/mol) where ρ = 1.35 g/cm 3 and M = 18,500 g/mol for the density and molar mass, respectively, of MBP . Inserting these values into Eq.…”
Section: Theorymentioning
confidence: 99%
“…When a peptide bond is lost from proteolysis, the molar susceptibility of MBP will decrease by the molar susceptibility of a peptide bond. A peptide bond has the structure of glycine and molar susceptibility of v CGS molar 5 240:3 Á 10 26 cm 3 /mol in CGS units 15,16 or a volume susceptibility change in SI units of:…”
Section: Theorymentioning
confidence: 99%