1980
DOI: 10.1002/oms.1210150314
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Letter to the editor

Abstract: Ast et al.' reported on interference peaks in mass analysed ion kinetic energy (MIKE) spectra. Referring to mixture analysis with MIKE spectra the authors conduded that '. . . . artifact peaks . . . . never appear when performing MIKE analysis of [M]", [M-11' or [M-2]+' ions in pure samples'.' This statement is somewhat misleading. It is shown in this note that there are indeed cases in which 'artifact' peaks (better: interference peaks) do appear in MIKE analysis of [MI'. and [M-11' ions. Consider the general… Show more

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Cited by 20 publications
(3 citation statements)
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“…The relative intensities of these peaks were variable from sample to sample and may be attributed to artifacts from the dissociation of ions in the field-free region prior to the magnetic sector. Such artifacts are commonly observed in MIKE spectra 10a, and details of these artifacts are discussed below. Product ions resulting from bond cleavages in the diaminopropane portion of the N -glycoside ligand were not detected.…”
Section: Resultsmentioning
confidence: 97%
“…The relative intensities of these peaks were variable from sample to sample and may be attributed to artifacts from the dissociation of ions in the field-free region prior to the magnetic sector. Such artifacts are commonly observed in MIKE spectra 10a, and details of these artifacts are discussed below. Product ions resulting from bond cleavages in the diaminopropane portion of the N -glycoside ligand were not detected.…”
Section: Resultsmentioning
confidence: 97%
“…13 The first 0 C step determines the activation energy by the formation of a cyclic intermediate a with sufficient excitation energy to break the (C-X) bond in the second step. In the case of m-and p-chlorobenzalacetone, it has been proposed'2 that several 1,2-H or 1,3-H migrations follow the cyclization step until the intermediate b' has rearranged into a reactive configuration b (Scheme 5).…”
Section: Ch=ch-c-ch3mentioning
confidence: 99%
“…According to Miller's quantification3 of the Hammond postulate" the position X;S of the transition state of an elementary reaction on the reaction coordinate can be expressed by the barrier height U* (here ~h f ) and potential energy of the reaction U, (here AH&) according to Eqn (6).…”
Section: Kinetic Energy Release and Energy Partitioningmentioning
confidence: 99%