Formation of diphosphorus (P

We estimated radiative association rate coefficients for P(4S) atoms and P+(3P) ions interacting with P(4S) and N(4S) atoms to form P2+ and PN+ cations, respectively. The required potential energy curves of P2+ and PN+ and the transition dipole moments coupling the states of interest were obtained using the multi-reference configuration interaction approach with a Davidson correction (MRCI+Q). The rate coefficients were obtained from the cross-sections, which were computed using a quantum mechanical method. The maximum rate constant values we predict are 3.13×10−19 cm3 s−1 at 10 K for the PN+ cation and 1.66×10−16 cm3 s−1 at 3500→6000 K for the P2+ cation. For the convenience of astrochemical applications, the thermal rate constants were fitted to the standard equation, $\[k(T)=A(\frac{T}{300})^{\alpha} e^{\beta / T}\]$.

Publication Details

Journal
Springer Link (Chiba Institute of Technology)
Published
2025-11-20
DOI
https://doi.org/10.1051/0004-6361/202453590/pdf
Primary Topic
Atomic and Molecular Physics
Type
article
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article

Formation of diphosphorus (P

Springer Link (Chiba Institute of Technology)
Atomic and Molecular Physics
article

Formation of diphosphorus (P

article en

Abstract

We estimated radiative association rate coefficients for P(4S) atoms and P+(3P) ions interacting with P(4S) and N(4S) atoms to form P2+ and PN+ cations, respectively. The required potential energy curves of P2+ and PN+ and the transition dipole moments coupling the states of interest were obtained using the multi-reference configuration interaction approach with a Davidson correction (MRCI+Q). The rate coefficients were obtained from the cross-sections, which were computed using a quantum mechanical method. The maximum rate constant values we predict are 3.13×10−19 cm3 s−1 at 10 K for the PN+ cation and 1.66×10−16 cm3 s−1 at 3500→6000 K for the P2+ cation. For the convenience of astrochemical applications, the thermal rate constants were fitted to the standard equation, $\[k(T)=A(\frac{T}{300})^{\alpha} e^{\beta / T}\]$.

Springer Link (Chiba Institute of Technology)
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