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Thesis defences

PhD Oral Exam - Hamidreza Salahi, Physics

Simulation of Multi Pulse EPR Signals for Distance Measurement in Biological Systems by Exploitation of COSY, DQ, DQM, DQC, and DEER Signals; Relaxation Due to Fluctuation of Spin-Hamiltonian Parameters of Echo ELDOR Signal; and Effect of Instantaneous Diffusion and Many Body Interaction in a Frozen Malonic Acid Crystal on a SECSY Signal

DATE & TIME
Tuesday, August 9, 2022 (all day)
COST

This event is free

ORGANIZATION

School of Graduate Studies

CONTACT

Daniela Ferrer

WHERE

Online

When studying for a doctoral degree (PhD), candidates submit a thesis that provides a critical review of the current state of knowledge of the thesis subject as well as the student’s own contributions to the subject. The distinguishing criterion of doctoral graduate research is a significant and original contribution to knowledge.

Once accepted, the candidate presents the thesis orally. This oral exam is open to the public.

Abstract

This dissertation is devoted to three main subjects:

In the first part, an algorithm to calculate the multi-pulse EPR signals including COSY (Correlation Spectroscopy), two-pulse DQ (Double Quantum), five-pulse DQM (Double Quantum Modulation), four-, five-, six-pulse DQC (Double Quantum Coherence) is developed. The applicability of each of these pulse sequences is further studied.

In addition, a novel method based on doubly rotating frames (DRF) has been exploited to calculate three- and four-pulse DEER (Double Electron-Electron Resonance) signals for a system of two dipolar-coupled nitroxides on a sample of bis-nitroxide nanowire, P1, in deuterated ortho-terphenyl solvent with 5% BnPy (d14-oTP/BnPy) as well as two coupled Gd^(3+) ions in Gd ruler 1_5 in D_2 O/glycerol-d_8 (7/3 volume ratio). The technique is then used to calculate the basis kernel signals accurately by numerical techniques to obtain the probabilities of distance distribution, P(r), using Tikhonov regularization and DeerAnalysis software.

In the second part, two models, namely cylindrical and conical models of fluctuation, are presented wherein one considers the random fluctuations in the g ̃ and A ̃ matrices of the spin Hamiltonian due to thermal motion of malonic acid molecule. Accordingly, the relaxation matrix is calculated in Liouville space for the four-level coupled electron-nuclear spin system, using the formalism outlined by Lee et al. [J. Chem. Phys. 98, 3665-3689 (1993)]. The obtained relaxation matrix is then used to calculate the time-dependent echo-ELDOR signal by solving the relevant Liouville-von Neumann (LVN) equation.

In the third part, the relaxation during free evolution and many-body effects in a SECSY signal, including instantaneous and spectral diffusions, which are due to the dipolar interaction between an electron with other electrons in a malonic acid crystal are investigated.

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