2021
DOI: 10.1021/acs.jpcc.1c06874
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Time-Harmonic Photothermal Heating by Nanoparticles in a Non-Fourier Medium

Abstract: We analyze the time-harmonic heating of a non-Fourier medium by spherical nanoparticles via the photothermal effect. The nanoparticle is embedded in a medium with thermal properties similar to those reported for organic tissue that does not obey Fourier’s law of heat conduction but rather the Cattaneo–Vernotte equation. By assuming the nanoparticle is illuminated with an intensity-modulated laser, we show that the temperature profile outside the nanoparticle oscillates and, at specific separations, can have a … Show more

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Cited by 4 publications
(3 citation statements)
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References 63 publications
(118 reference statements)
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“…When we solve either the CV equation or the DPL equation, there are two choices for the frequency and wavevector: (i) to assume that the frequency takes complex values while the wave vector is real [23,61], in general, this is useful for infinite and semi-infinite systems; (ii) to assume a real frequency and complex wavevector, generally used for finite systems. We adopt the second case since it is a more common approach in wave propagation phenomena, particularly problems involving boundaries [24,43].…”
Section: Basic Aspects Of the Kramers-kronig Relationsmentioning
confidence: 99%
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“…When we solve either the CV equation or the DPL equation, there are two choices for the frequency and wavevector: (i) to assume that the frequency takes complex values while the wave vector is real [23,61], in general, this is useful for infinite and semi-infinite systems; (ii) to assume a real frequency and complex wavevector, generally used for finite systems. We adopt the second case since it is a more common approach in wave propagation phenomena, particularly problems involving boundaries [24,43].…”
Section: Basic Aspects Of the Kramers-kronig Relationsmentioning
confidence: 99%
“…The non-Fourier behavior is an important topic in applications such as photo-thermal therapy, where it is important to understand the temperature profile around nanoparticles that are heated by an external source [32,[42][43][44]. In micro and nanofluidics also a non-Fourier behavior is observed [45,46].…”
Section: Introductionmentioning
confidence: 99%
“…Our choice of solution is based on the analogy of Equation ( 2) with the telegrapher equation of electrodynamics [37] where the external fields are time-harmonic. In our case, the temperature field is assumed as time-harmonic, for example, heating with an intensity modulated laser [38] or having a time-harmonic heat source. This choice will help us compare our results with the case of a Fourier material that is also periodically excited [39].…”
Section: Thermal Waves-cattaneo-vernotte Equationmentioning
confidence: 99%