Fluctuation statistics and non-renewal behavior in nanoscale quantum transport

Rudge, Samuel (2020) Fluctuation statistics and non-renewal behavior in nanoscale quantum transport. PhD thesis, James Cook University.

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View at Publisher Website: https://doi.org/10.25903/zdz9-c084
 
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Abstract

Samuel Rudge investigated fluctuations in molecular electronic devices, which have great potential applications in the computer industry. He found that various nanoscale effects can cause correlations in these tiny systems. His work provides insight into the dynamics of difficult to observe systems.

Item ID: 65471
Item Type: Thesis (PhD)
Keywords: molecular electronics, molecular electronic devices, nanotechnologies, nanoscale quantum transport, fluctuation tools, fluctuation statistics, non-renewal behavior
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Copyright Information: © 2020 Samuel Rudge.
Additional Information:

Four publications arising from this thesis are stored in ResearchOnline@JCU, at the time of processing. Please see the Related URLs. The publications are:

[Chapter 3 & 5] Rudge, Samuel L., and Kosov, Daniel S. (2019) Counting quantum jumps: a summary and comparison of fixed-time and fluctuating-time statistics in electron transport. Journal of Chemical Physics, 151. 034107.

[Chapter 4 & 5] Rudge, Samuel L., and Kosov, Daniel S. (2019) Nonrenewal statistics in quantum transport from the perspective of first-passage and waiting time distributions. Physical Review B, 99 (11). 115426.

[Chapter 4] Rudge, Samuel L., and Kosov, Daniel S. (2018) Distribution of waiting times between electron cotunneling events. Physical Review B, 98. 245402.

[Chapter 6] Rudge, Samuel L., and Kosov, Daniel S. (2019) Fluctuating-time and full counting statistics for quantum transport in a system with internal telegraphic noise. Physical Review B, 100. 235430.

Date Deposited: 08 Jan 2021 02:02
FoR Codes: 02 PHYSICAL SCIENCES > 0206 Quantum Physics > 020699 Quantum Physics not elsewhere classified @ 100%
SEO Codes: 97 EXPANDING KNOWLEDGE > 970102 Expanding Knowledge in the Physical Sciences @ 100%
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