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. 2026 Feb 17;16(1):9442.
doi: 10.1038/s41598-026-39246-4.

The inner-shell ionization and fragmentation of selenophene at 120 eV

Affiliations

The inner-shell ionization and fragmentation of selenophene at 120 eV

Tiffany Walmsley et al. Sci Rep. .

Abstract

The inner-shell ionization of selenophene at 120 eV produces a rich array of fragmentation dynamics, including many originating from Auger-Meitner processes. In this report, three-dimensional velocity-map imaging and covariance analysis were used to identify and characterize over 50 distinct selenophene fragmentation channels. The majority resulted in two or three 'heavy' products containing selenium or carbon, many of which had identical mass-to-charge ratios but different chemical compositions due to the degree of hydrogenation and the selenium isotope involved. Covariance analysis was used to isolate these reaction channels and to provide estimates of their relative yields. In combination with prior similar studies on thiophene and furan, the current results indicate that the nature of the heteroatom significantly influences the charge redistribution and bond cleavage dynamics induced by the Auger-Meitner process, and demonstrate the sensitivity of inner-shell ionization dynamics to the molecular and electronic structures of heterocyclic systems.

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Conflict of interest statement

Declarations. Competing interests: The authors declare no competing interests.

Figures

Fig. 1
Fig. 1
(a) The mass-to-charge (m/z) spectrum of selenophene following ionization at 120 eV. The grey regions highlight the ranges of ions that contain the same numbers of carbon and selenium atoms. (b) Covariance mapping was used to identify pairs of correlated ion species. The covariance map was calculated using ten contingent covariance subsets, as described in the Methods section. The geometry of the neutral parent molecule is given in the top right. Note the nonlinear m/z axes, which are plotted linearly in time-of-flight, and that the minimum m/z shown is five, as no meaningful covariance was seen below this limit due to scattered light signals. Features corresponding to the major groups of two- and many-body fragmentation channels are indicated by white and cyan boxes, respectively. The regions enclosed by the white boxes are given in greater detail in panels (c-f).
Fig. 2
Fig. 2
(a) The recoil-frame covariance map of the fragment momentum distribution of formula image (m/z = 93 u) with respect to formula image. The momenta (p) are given in atomic units (a.u.). (b) The summed relative intensities of fragmentation channels producing formula image and all formula image co-fragments incorporating the different selenium isotopes, as described in Table 1. The error bars correspond to uncertainty values obtained from an adapted bootstrapping method outlined in the Methods section. Red dots indicate the natural selenium isotope abundances.
Fig. 3
Fig. 3
Selenophene illustrations showing the C-Se and/or C-C bonds required to break to form the products of two-body fragmentation channels (iii), (v), and (vi) in Table 2.
Fig. 4
Fig. 4
(a) and (b) are the Newton-frame covariance maps of the momenta of formula image and formula image relative to formula image (with formula image 0 or 2), calculated without momentum constraints. In each case, the momentum corresponding to the remainder of the molecule (‘formula image/formula image’ or ‘formula image/CH’ assuming a three-body fragmentation process) is plotted in the bottom half of the image. Momentum constraints, as described in the main text, were applied to extract the components of the overall distributions that correspond to different primary fragmentation mechanisms; (c) and (d) are the distributions obtained for mechanisms where formula image is a primary product (formula image), while (e) and (f) are the distributions obtained when it is a secondary product (formula image). The Newton-frame covariance maps are all normalized to their own maxima, and a Gaussian blur has been added to mitigate the low signal-to-noise ratios of these channels.
Fig. 5
Fig. 5
Experimental and simulated Newton-frame covariance maps of correlated formula image and formula image (formula image 0 or 2) momenta. The recoil distributions of secondary formula image relative to primary formula image are given in (a) and (b), and vice versa in (c) and (d). The recoil distributions of primary formula image relative to secondary formula image are given in (e) and (f), and vice versa in (g) and (h). Each Newton-frame covariance map is normalized to its own maximum, and a Gaussian blur has been added to mitigate the low signal-to-noise ratios of these channels.

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