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Christine A. Schwerdtfeger

Researcher at University of Chicago

Publications -  14
Citations -  410

Christine A. Schwerdtfeger is an academic researcher from University of Chicago. The author has contributed to research in topics: Coupled cluster & Tensor. The author has an hindex of 12, co-authored 14 publications receiving 375 citations. Previous affiliations of Christine A. Schwerdtfeger include University of Illinois at Urbana–Champaign.

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Nonadiabatic dynamics of photoinduced proton-coupled electron transfer in a solvated phenol-amine complex.

TL;DR: Calculating the relaxation pathways following photoexcitation augment the original interpretation of the experimental data by providing evidence of proton transfer on the EPT state prior to decay to the ground state.
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Nonadiabatic dynamics of electron transfer in solution: Explicit and implicit solvent treatments that include multiple relaxation time scales

TL;DR: Analysis of these simulations elucidates the importance of multiple relaxation time scales and the inertial component of the solvent response, as well as potential shortcomings of the analytical theories based on single time scale solvent relaxation models.
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Proton Quantization and Vibrational Relaxation in Nonadiabatic Dynamics of Photoinduced Proton-Coupled Electron Transfer in a Solvated Phenol-Amine Complex.

TL;DR: Nonadiabatic dynamics simulations of photoinduced proton-coupled electron transfer in a phenol-amine complex in solution were performed, finding the overall decay to the ground vibronic state was found to be comprised of relatively fast decay from a lower proton vibrational state of S1 to a highly excited proton vibration state of the ground S0 electronic state.
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Convex-set description of quantum phase transitions in the transverse Ising model using reduced-density-matrix theory

TL;DR: Advantages of the variational 2-RDM method include: (i) rigorous lower bounds on the ground-state energies, (ii) polynomial scaling of the calculation with N, and (iii) independence of the N-representability conditions from a reference wave function, which enables the modeling of multiple quantum phases.