2024-2025
10/02/24 Toshifumi Mori
Revisiting enzyme catalysis from static and dynamic perspectives
2. T. Mori, S. Saito, J. Phys. Chem. B 126, 5185–5193 (2022).
3. T. Mori, S. Saito, J. Chem. Theory Comput. 16, 3396–3407 (2020).
4. T. Kikutsuji et al., J. Chem. Phys. 156, 154108 (2022).
5. K. Kawashima et al., submitted (arXiv:2408.02132)
11/13/24 Xiaosong Li
Relativistic Electronic Structure: Past, Present, and Future
Manifestation of Relativistic Effects in Quantum Dynamics and Molecular Spectroscopies
11/20/24 Shaul Mukamel
Monitoring elementary molecular events and conical intersections by ultrafast X-ray pulses,
quantum light, and optical cavities
12/4/24 Martin Head-Gordon
Quantum chemistry for simulating core spectroscopy: Problems, solutions, and applications
This talk will discuss recent progress made in my group in developing and applying low-scaling electronic structure theory approaches to simulating XAS spectra. We will consider both wavefunction and density functional theory (DFT) approaches. First we will discuss some of the challenges that are faced by standard methods. In particular, standard linear response time-dependent DFT (TDDFT) exhibits very serious problems for XAS. The origin is in the standard adiabatic approximation, which leads to lack of orbital relaxation (in common with charge-transfer excitations). I will then discuss two alternatives that show considerable promise.
First is the use of state-specific orbital-optimized DFT (OO-DFT), which corresponds to finding saddle points of a ground state functional, without making the adiabatic approximation or doing linear response at all. A series of tests and examples shows that OO-DFT resolves most of the major problems of TDDFT for modeling XAS in terms of quality of results, although it is not as convenient to use because of the need to simulate each individual state that contributes to a given spectrum. Second is the possibility of resurrecting the ease of use of TDDFT, whilst correcting the major problems associated with the adiabatic approximation. This approach, when viewed from a wavefunction perspective, can be naturally extended to treat XAS of valence excited states, which I will also describe.
To show the promise of these approaches for modeling chemistry, some results from recent collaborations with experimental groups will be shown, illustrating the promise of observing (and simulating) reactive chemistry with time-resolved XAS.