2014
DOI: 10.1063/1.4894524
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Spectral power density of the random excitation for the photoacoustic wave equation

Abstract: The superposition of the Green's function and its time reversal can be extracted from the photoacoustic point sources applying the representation theorems of the convolution and correlation type. It is shown that photoacoustic pressure waves at locations of random point sources can be calculated with the solution of the photoacoustic wave equation and utilization of the continuity and the discontinuity conditions of the pressure waves in the frequency domain although the pressure waves cannot be measured at th… Show more

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Cited by 3 publications
(1 citation statement)
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“…When a beam of short time (~ns) pulsed laser with a certain of repetition rates and duration time irradiates a tissue, the rapid heating or cooling are produced by the energy deposition or release in the irradiated area of tissue due to the characteristic absorption of incident light, the rapid temperature change causes the rapid thermal expansion or shrinkage of unit volume in the local irradiated area of the tissue, which generates the ultrasonic mechanical waves, that is, photoacoustic signals. The basic mechanism of PAS can be described by the wave equation [16], that is, ()2goodbreak−1v22t2pgoodbreak=goodbreak−βCpHt where 2 is the Hamiltonian second order operator. v is the speed of sound in the tissue.…”
Section: Theorymentioning
confidence: 99%
“…When a beam of short time (~ns) pulsed laser with a certain of repetition rates and duration time irradiates a tissue, the rapid heating or cooling are produced by the energy deposition or release in the irradiated area of tissue due to the characteristic absorption of incident light, the rapid temperature change causes the rapid thermal expansion or shrinkage of unit volume in the local irradiated area of the tissue, which generates the ultrasonic mechanical waves, that is, photoacoustic signals. The basic mechanism of PAS can be described by the wave equation [16], that is, ()2goodbreak−1v22t2pgoodbreak=goodbreak−βCpHt where 2 is the Hamiltonian second order operator. v is the speed of sound in the tissue.…”
Section: Theorymentioning
confidence: 99%