Feynman-Enderlein Path Integral for Single-Molecule Nanofluidics
- URL: http://arxiv.org/abs/2102.10915v5
- Date: Sat, 11 Jun 2022 20:29:08 GMT
- Title: Feynman-Enderlein Path Integral for Single-Molecule Nanofluidics
- Authors: Siddharth Ghosh
- Abstract summary: Single-molecule motions in the nanofluidic domain are difficult to characterise because of complex physical and physicochemical interactions.
We present a method for quasi-one-dimensional sub-diffraction-limited nanofluidic motions of fluorescent single molecules using the Feynman-Enderlein path integral approach.
- Score: 0.0
- License: http://creativecommons.org/licenses/by-nc-nd/4.0/
- Abstract: Single-molecule motions in the nanofluidic domain are extremely difficult to
characterise because of various complex physical and physicochemical
interactions. We present a method for quasi-one-dimensional
sub-diffraction-limited nanofluidic motions of fluorescent single molecules
using the Feynman-Enderlein path integral approach. This theory was validated
using the Monte Carlo simulation to provide fundamental understandings of
single-molecule nanofluidic flow and diffusion in liquid. The distribution of
single-molecule burst size can be precise enough to detect molecular
interaction. The realisation of this theoretical study considers several
fundamental aspects of single-molecule nanofluidics, such as electrodynamics,
photophysics, and multi-molecular events/molecular shot noise. We study
{molecules within (an order of magnitude of) realistic lengthscale for organic
molecules, biomolecules, and nanoparticles where 1.127~nm and 11.27~nm
hydrodynamic radii of molecules were driven by a wide range of flow velocities
ranging from $0.01~\mu$m/s to $10~\mu$m/s. It is the first study to report
distinctly different velocity-dependent nanofluidic regimes.
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