2021
DOI: 10.1021/jasms.0c00469
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The Charge-State and Structural Stability of Peptides Conferred by Microsolvating Environments in Differential Mobility Spectrometry

Abstract: The presence of solvent vapor in a differential mobility spectrometry (DMS) cell creates a microsolvating environment that can mitigate complications associated with field-induced heating. In the case of peptides, the microsolvation of protonation sites results in a stabilization of charge density through localized solvent clustering, sheltering the ion from collisional activation. Seeding the DMS carrier gas (N2) with a solvent vapor prevented nearly all field-induced fragmentation of the protonated peptides … Show more

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Cited by 13 publications
(24 citation statements)
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“…Upon computing DLPNO-CCSD(T) electronic energies and DFT thermochemical corrections, the populations of each microsolvated cluster size can be calculated from the Gibbs energy of association (Δ G ass ). 69 Δ G ass is defined by eqn (5), where G 0 is the Gibbs energies of the bare ion ( G 0 ), G solv is the Gibbs energy of the bare solvent ligand, and G n is the Gibbs energy of the microsolvated cluster containing n solvent ligands.Δ G ass, n ( T ) = G n ( T ) − [ G 0 ( T ) + n · G solv ( T )]One can use the temperature dependence of Δ G ass to calculate the population ( ρ ) of a microsolvated cluster of size n as a function of ion temperature using eqn (6), where N is the gas particle density, R is the gas constant, G ( k ) ass, n ( T ) is the Gibbs energy of the k th isomer of the cluster consisting of n solvent molecules at temperature T , and [M] is the concentration of the solvent modifier.The temperature-dependent population of each microsolvated cluster size will depend on the magnitude and sign for the respective Δ G ass, n , which is determined by the thermodynamic stability of the microsolvated cluster (enthalpic contribution) and the entropic penalty that must be paid to form the microsolvation network (Δ G ass = Δ H ass − T Δ S ass ). Entropic contributions dictate the thermodynamics of cluster formation at higher field strengths since ion T eff increases quadratically with field strength ( vide infra ).…”
Section: A First-principles Approach To Model Dynamic Clustering With...mentioning
confidence: 99%
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“…Upon computing DLPNO-CCSD(T) electronic energies and DFT thermochemical corrections, the populations of each microsolvated cluster size can be calculated from the Gibbs energy of association (Δ G ass ). 69 Δ G ass is defined by eqn (5), where G 0 is the Gibbs energies of the bare ion ( G 0 ), G solv is the Gibbs energy of the bare solvent ligand, and G n is the Gibbs energy of the microsolvated cluster containing n solvent ligands.Δ G ass, n ( T ) = G n ( T ) − [ G 0 ( T ) + n · G solv ( T )]One can use the temperature dependence of Δ G ass to calculate the population ( ρ ) of a microsolvated cluster of size n as a function of ion temperature using eqn (6), where N is the gas particle density, R is the gas constant, G ( k ) ass, n ( T ) is the Gibbs energy of the k th isomer of the cluster consisting of n solvent molecules at temperature T , and [M] is the concentration of the solvent modifier.The temperature-dependent population of each microsolvated cluster size will depend on the magnitude and sign for the respective Δ G ass, n , which is determined by the thermodynamic stability of the microsolvated cluster (enthalpic contribution) and the entropic penalty that must be paid to form the microsolvation network (Δ G ass = Δ H ass − T Δ S ass ). Entropic contributions dictate the thermodynamics of cluster formation at higher field strengths since ion T eff increases quadratically with field strength ( vide infra ).…”
Section: A First-principles Approach To Model Dynamic Clustering With...mentioning
confidence: 99%
“…180 Td. 69 Since the DMS cell operates at atmospheric pressure, ion–neutral collisions will occur every 0.1 to 1 nanosecond during each SV duty cycle. 78 The rapid collision frequency suggests that any change to the ion's internal energy induced by a collision event will be (1) equilibrated throughout all molecular degrees of freedom, 95 and (2) will respond almost instantaneously with respect to changes in the SV field strength.…”
Section: A First-principles Approach To Model Dynamic Clustering With...mentioning
confidence: 99%
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