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March 25, 2026The Journal of Chemical Physics3 citations

A length-gauge origin-invariant approach to vibrational circular dichroism spectra without gauge-including atomic orbitals

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BSBrendan M. ShumbergerJCJames R. CheesemanMCMarco Caricato

Key Points

  • The aim is to develop an origin-invariant approach for calculating vibrational circular dichroism spectra, avoiding reliance on gauge-including atomic orbitals.
  • Extended the length-gauge origin-invariant approach to vibrational circular dichroism.
  • Utilized Hartree-Fock and density functional theory across various basis sets.
  • Compared calculated spectra to those obtained from conventional gauge methods.
  • The LG(OI) approach yields VCD spectra of similar quality to GIAO for major peaks using quadruple-zeta-quality basis sets.
  • Convergence to basis-set limit for LG(OI) is slower than for GIAO.
  • VCD spectra from LG(OI) and VG are less reliable with smaller basis sets.

Abstract

We have extended the origin-invariant length gauge LG(OI) approach-originally developed by Caricato and co-workers for optical rotation (OR) and electronic circular dichroism (ECD)-to vibrational circular dichroism (VCD). This approach avoids the need for gauge-including atomic orbitals (GIAOs), which are typically required to circumvent the unphysical dependence of the CD rotatory strengths on the arbitrary choice of coordinate origin for length gauge (LG) computations. Benchmark VCD spectra are presented for (P)-hydrogen peroxide, (S)-methyloxirane, (1R, 5R)-α-pinene, and (1R, 4R)-camphor using Hartree-Fock (HF) theory and density functional theory (DFT) methods across a range of basis sets and compared to those obtained from LG, velocity-gauge (VG), and GIAO computations. These analyses show that for VCD, the LG(OI) approach does not converge to the basis-set limit as rapidly as the GIAO approach, but does yield similar quality spectra as GIAO for all major VCD peaks for quadruple-zeta-quality basis sets. The LG(OI) and VG VCD spectra are less reliable compared to GIAOs for smaller basis sets.

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Cite This Study

Shumberger et al. (2026) studied this question.

synapsesocial.com/papers/69c37b81b34aaaeb1a67df6ahttps://doi.org/10.1063/5.0321119
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