2022
DOI: 10.48550/arxiv.2211.00515
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Infinite-Dimensional Adaptive Boundary Observer for Inner-Domain Temperature Estimation of 3D Electrosurgical Processes using Surface Thermography Sensing

Abstract: We present a novel 3D adaptive observer framework for use in the determination of subsurface organic tissue temperatures in electrosurgery. The observer structure leverages pointwise 2D surface temperature readings obtained from a real-time infrared thermographer for both parameter estimation and temperature field observation. We introduce a novel approach to decoupled parameter adaptation and estimation, wherein the parameter estimation can run in realtime, while the observer loop runs on a slower time scale.… Show more

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Cited by 1 publication
(11 citation statements)
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“…Our method relies solely on surface thermographer readings, and thus serves to obtain a model of the apparent thermodynamics of the tissue, as observed on a 2D surface. Extensions to a 3D domain based on 2D observations have been discussed in related work [8], where an observer for 3D tissue temperature has been developed; such an extension is, however, beyond the scope of the current work.…”
Section: Parameter Estimation Methodsmentioning
confidence: 99%
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“…Our method relies solely on surface thermographer readings, and thus serves to obtain a model of the apparent thermodynamics of the tissue, as observed on a 2D surface. Extensions to a 3D domain based on 2D observations have been discussed in related work [8], where an observer for 3D tissue temperature has been developed; such an extension is, however, beyond the scope of the current work.…”
Section: Parameter Estimation Methodsmentioning
confidence: 99%
“…To enable direct estimation of parameters, we leverage a set of noise-robust gradient operators introduced by P. Holoborodko [12], [13]; these combine the capabilities of finite difference operators with those of a low-pass filter, allowing for noise-robust gradient computation [8]. In essence, our method reduces the parameter estimation problem from an optimization problem over the solution of (5) to that of balancing differential equations, as will be shown next.…”
Section: Parameter Estimation Methodsmentioning
confidence: 99%
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