Abstract
In this study, we investigate perspectives for thermal tomography based on planar infrared thermal images. Volumetric reconstruction of temperature distribution inside an object is hardly applicable in a way similar to ionizing-radiation-based modalities due to its non-penetrating character. Here, we aim at employing the autoencoder deep neural network to collect knowledge on the single-source heat transfer model. For that purpose, we prepare a series of synthetic 3D models of a cylindrical phantom with assumed thermal properties with various heat source locations, captured at different times. A set of planar thermal images taken around the model is subjected to initial backprojection reconstruction, then passed to the deep model. This paper reports the training and testing results in terms of five metrics assessing spatial similarity between volumetric models, signal-to-noise ratio, or heat source location accuracy. We also evaluate the assumptions of the synthetic model with an experiment involving thermal imaging of a real object (pork) and a single heat source. For validation, we investigate objects with multiple heat sources of a random location and temperature. Our results show the capability of a deep model to reconstruct the temperature distribution inside the object.
Highlights
In this study, we investigate perspectives for thermal tomography based on planar infrared thermal images
This paper concisely presents the novel concept of convolutional neural networks (CNN)-based thermal tomography and the experimental setup in both synthetic and real data with single or multiple heat sources
Our results prove the capability of a deep model to reflect the temperature distribution inside the object and set the starting point for further development of the method
Summary
We investigate perspectives for thermal tomography based on planar infrared thermal images. The Pennes bioheat equation is one of the best known and most common approaches to present the temperature distribution of a tissue as a function of metabolic and blood perfusion rate[4,5,6]. It considers multiple parameters, e.g., the mass density, thermal conductivity of the tissue, blood density, specific heat, or perfusion rate. Lim et al.[8] employed the cylinder-shaped model, and the mathematical calculations involved the Pennes equation They used temperature distribution to demonstrate thermal treatment effects of electromagnetic focusing gained with a phase compensation technique for microwave hyperthermia systems. The initial effects indicated the ability to distinguish areas of abnormal temperature distribution that correspond to the actual location of the heat source
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