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Special Issue in Honour of Tim Softley

Excitation of H2 at large internuclear separation: outer well states and continuum resonances

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Pages 2961-2971 | Received 21 Dec 2018, Accepted 14 Mar 2019, Published online: 29 Mar 2019

Figures & data

Figure 1. Level scheme with potential energy curves for H2 and the three-laser excitation pathway. The first laser, photolysing H2S, produces high-v levels in the electronic ground state; the second laser induces the FX transitions; the third laser ionises the molecule at energies above 131,000 cm−1. All excitations occur at the large internuclear separation R=4–5 a.u, indicated by the grey (yellow) shaded bar. See text for further details.

Figure 1. Level scheme with potential energy curves for H2 and the three-laser excitation pathway. The first laser, photolysing H2S, produces high-v levels in the electronic ground state; the second laser induces the F−X transitions; the third laser ionises the molecule at energies above 131,000 cm−1. All excitations occur at the large internuclear separation R=4–5 a.u, indicated by the grey (yellow) shaded bar. See text for further details.

Figure 2. Experimental configuration. Pulsed dye laser (PDL I) provides UV pulses for photolysis of H2S molecules. The nascent H2(v) photoproducts are subjected to two-photon Doppler-free spectroscopy, using 305 nm pulses generated by an injection-seeded narrowband PDA laser. A third laser (PDL II) is employed for recording autoionisation resonances excited from the F outer well levels. Ions are extracted by the electrostatic lens and detected at the end of the time-of-flight (TOF) tube after mass-selection.

Figure 2. Experimental configuration. Pulsed dye laser (PDL I) provides UV pulses for photolysis of H2S molecules. The nascent H2∗(v) photoproducts are subjected to two-photon Doppler-free spectroscopy, using 305 nm pulses generated by an injection-seeded narrowband PDA laser. A third laser (PDL II) is employed for recording autoionisation resonances excited from the F outer well levels. Ions are extracted by the electrostatic lens and detected at the end of the time-of-flight (TOF) tube after mass-selection.

Figure 3. Doppler-free two-photon recording of the Q(7) line calibrated using etalon markers with an FSR of 300.01 MHz and with respect to a reference (BX) P(94) (12,3) a15 hyperfine line of 127I2 at 16,377.60438 cm−1 [Citation42].

Figure 3. Doppler-free two-photon recording of the Q(7) line calibrated using etalon markers with an FSR of 300.01 MHz and with respect to a reference (B−X) P(94) (12,3) a15 hyperfine line of 127I2 at 16,377.60438 cm−1 [Citation42].

Figure 4. (a) Recorded spectra of the FX (0,11) Q(7) line under various power densities; (b) ac-Stark extrapolation plot of the Q(7) transition for determining the field-free value of the transition frequency.

Figure 4. (a) Recorded spectra of the F−X (0,11) Q(7) line under various power densities; (b) ac-Stark extrapolation plot of the Q(7) transition for determining the field-free value of the transition frequency.

Table 1. Results of high precision measurements on two transitions in the FX (0,11) band. The experimentally-derived level energies are compared with the results from MQDT calculations for the F state [Citation9]. Values are given in cm−1.

Figure 5. Autoionisation spectra recorded from F1Σg+ (v=0), J=4 and J=6 states in para-H2. Common resonances with J=5 calculated from MQDT are indicated.

Figure 5. Autoionisation spectra recorded from F1Σg+ (v=0), J′=4 and J′=6 states in para-H2. Common resonances with J=5 calculated from MQDT are indicated.

Figure 6. Autoionisation spectra recorded from F1Σg+ (v=0), J=5 and J=7 states in ortho-H2. Common resonances with J=6 calculated from MQDT are indicated. The (v+=3,N+=3) limit of the complex resonance Rydberg series is also shown.

Figure 6. Autoionisation spectra recorded from F1Σg+ (v=0), J′=5 and J′=7 states in ortho-H2. Common resonances with J=6 calculated from MQDT are indicated. The (v+=3,N+=3) limit of the complex resonance Rydberg series is also shown.

Figure 7. Complex resonance in ortho-H2 recorded from both F1Σg+ (v=0), J=5 and J=7 intermediate states. The vertical lines indicate members of an np Rydberg series converging to a limit with v+=3 and N+=5 at 131,339.66 cm−1. The red circles represent the calculated level energies, numbered consecutively from n=36, i.e. including interlopers. The approximate weight of the 5pσ,v=6,J=6 interloper in the wave function of each level is indicated on the ordinate and provides a rough measure of the intensity transferred from the interloper to the Rydberg series. Another interloper 13p,v+=3,N+=7 is also identified in the MQDT analysis as explained in the main text.

Figure 7. Complex resonance in ortho-H2 recorded from both F1Σg+ (v=0), J′=5 and J′=7 intermediate states. The vertical lines indicate members of an np Rydberg series converging to a limit with v+=3 and N+=5 at 131,339.66 cm−1. The red circles represent the calculated level energies, numbered consecutively from n=36, i.e. including interlopers. The approximate weight of the 5pσ,v=6,J=6 interloper in the wave function of each level is indicated on the ordinate and provides a rough measure of the intensity transferred from the interloper to the Rydberg series. Another interloper 13p,v+=3,N+=7 is also identified in the MQDT analysis as explained in the main text.

Table 2. Autoionisation resonances for J=5 and J=6 angular momenta observed in the spectra of Figures  and , here assigned and compared with calculations via MQDT theory. Values are given in cm−1.

Figure 8. Effective quantum defects derived from the observed peaks in Figure . The MQDT analysis reveals the presence of two interlopers in this complex resonance, see text for details.

Figure 8. Effective quantum defects derived from the observed peaks in Figure 7. The MQDT analysis reveals the presence of two interlopers in this complex resonance, see text for details.