RESEARCH / ■ THEME IV · ONGOING · COLLABORATIVE
Vibrational probes, methods and analysis
What is a vibrational probe actually reporting, and how do we extract a trustworthy dynamical number from a noisy, congested, overlapping spectrum?
Most of my method work started as an obstacle in someone’s experiment. An azide probe whose lineshape would not fit a single band. A free-volume measurement that gave a physically implausible cone angle. Ultrafast data whose signal-to-noise put the interesting waiting times out of reach. In each case the fix turned out to generalise beyond the immediate problem, which is the useful thing about method work: a corrected model or a cleaner probe improves every measurement that uses it afterwards.
The machine-learning benchmark belongs here for the same reason. Computing frequency-fluctuation correlation functions from first principles is what limits how large and how heterogeneous a system can be simulated alongside a 2D IR measurement. Showing that a general-purpose potential reproduces those functions without retuning — across water, methanol and tetrahydrofuran — removes a real constraint on the interfacial and confined systems I care about, where the reference calculations are hardest.
Methods
- Isotope substitution and labelling strategies
- Two-dimensional infrared spectroscopy
- Discrete wavelet transform denoising
- Frequency-fluctuation correlation function analysis
- Machine-learned interatomic potentials
Publications in this theme
6 records → publicationsUnder revisionChem. Rev. · 2026
Two-Dimensional Infrared Spectroscopy in Complex Environments
PublishedJ. Chem. Phys. · 2025 · 163 (23), 234116
Machine learning potentials accurately reproduce vibrational dynamics in complex environments
PublishedJ. Chem. Phys. · 2024 · 161 (21), 214112
Recasting the wobbling-in-a-cone model for the rotational anisotropy of phenylselenocyanate in poly(methyl methacrylate): Effect of internal bond rotation and polymer segmental motion
PreprintChemRxiv · 2023
Revisiting the Ultrafast IR Spectroscopic Study of Free Volume Elements in Polymers: The Role of Probe Molecule's Internal Rotational Fluctuation in Anisotropy Decays
PublishedJ. Chem. Phys. · 2020 · 153 (16), 164309
Effect of isotope substitution on the Fermi resonance and vibrational lifetime of unnatural amino acids modified with IR probe: A 2D-IR and pump-probe study of 4-azido-L-phenyl alanine
PublishedPhys. Chem. Chem. Phys. · 2020 · 22 (34), 19223–19229
Two-dimensional IR spectroscopy reveals a hidden Fermi resonance band in the azido stretch spectrum of β-azidoalanine
Projects in this theme
- Why it matters
- Every result in the other three themes rests on a probe molecule and a fitting model. If the probe's lineshape is contaminated by a Fermi resonance, or if the model attributes to whole-molecule motion something that is really internal bond rotation, the extracted timescale is wrong in a way no amount of signal averaging will reveal. Method work is not separate from the science here; it is what makes the science reliable.
- My contribution
- I used isotope labelling and 2D IR to identify hidden Fermi resonances in azide-derivatised amino acids, giving design guidance for cleaner biological probes. I recast the wobbling-in-a-cone model by separating a nitrile probe's internal bond rotation from whole-molecule diffusion — the correction that makes free-volume measurement accurate. I developed wavelet-transform denoising for ultrafast spectra, and benchmarked a general-purpose machine-learned potential against measured 2D IR frequency-fluctuation correlation functions.
- What we found
- Azide probes carry Fermi resonances that distort their lineshapes and can be removed by isotope substitution. The standard wobbling-in-a-cone analysis systematically misassigns internal rotational fluctuation as whole-molecule motion, and correcting it changes the inferred free-volume element size. And the Universal Model for Atoms reproduces empirical solvent-dependent frequency fluctuation correlation functions without system-specific tuning, at a fraction of the cost of conventional electronic-structure methods.
- Where it goes next
- Extend machine-learned potentials from bulk solvation to interfacial and confined environments, where reference electronic-structure calculations are most expensive and least tractable — the regime where the computational cost is currently the binding constraint on interpreting surface-enhanced 2D IR data.