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Annual Report 2007 - The Australian Nanotechnology Network

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Mrs. Xiaoxia Yin (University of Adelaide) – visit to Reading University and<br />

Cambridge University in the U.K.<br />

Xiaoxia is a Postgraduate student and her area of interest is <strong>Nanotechnology</strong> Driven Advances<br />

in Terahertz Cancer 3D Computed Tomography<br />

<strong>The</strong> work for this visit will specifically enhance Adelaide’s National T-ray Facility by providing<br />

a 3-D tomographic imaging, based on the non-ionizing and coherent detection characteristics of<br />

terahertz radiation (T-rays), with an aim to achieve images of developing tumors using novel<br />

nanoscale terahertz imaging contrast agents.<br />

Her application was supported by her supervisor Prof Derek Abbot and by Dr Sillas Hadjiloucas<br />

from the University of Reading.<br />

RE: Progress <strong>Report</strong> in relation to Ms Xiaoxia (Sunny) Yin stay at Cambridge University<br />

This is a report of the work accomplished by Mrs Xiaoxia (Sunny) Yin during my stay at<br />

Cambridge University as I conducted research in the summer term of <strong>2007</strong> as part of my<br />

ARCNN Fellowship (travel and subsistence visiting Scholarship). <strong>The</strong> scholarship has provided<br />

research training to me while at the same time facilitated collaboration with Professor Lynn<br />

Gladden (Department of Chemical Engineering, Cambridge University) and the Centre for<br />

Biomedical Engineering, Department of Electrical and Electronic Engineering, University of<br />

Adelaide in the area of signal and imaging processing for THz QCL transient spectroscopy.<br />

During my stay at Cambridge, we had long discussions on wavelet decomposition schemes and<br />

the use of an inverse Radon transform algorithm in relation to the imaging processing of THz<br />

QCL transients. Issues related to hardware performance of THz QCL imaging as well as to<br />

experimental techniques were clarified. <strong>The</strong> use of wavelet based ramp filtered projection was<br />

also discussed and back projection of the filtered sinograms was also considered. <strong>The</strong> THz QCL<br />

imaging system was applied for the measured data in Cambridge. This experimental procedure<br />

was important to help me further understand the principle of THz QCL for imaging.<br />

As for the specific project regarding THz QCL imaging, we study the local reconstruction of the<br />

region-of-interest (ROI) from a 3D terahertz imaging obtained via a quantum cascade laser<br />

(QCL). It is an important step in the understanding wavelet based techniques and traditional<br />

filtered back projection (FBP) to map terahertz local measurements for deep resolution. <strong>The</strong><br />

advantage of local reconstruction is the reduction in the measurement time. Difficulties with the<br />

limited projection angles and image noise, make the development of accurate algorithms<br />

particularly challenging. Segmentation algorithms are<br />

applied on the reconstructed images with low contrast. <strong>The</strong><br />

resultant segments from the local reconstructed images are<br />

compared with the the back ground truth to explore the<br />

ability of a QCL to image target object, polystyrene, with<br />

complex contours (a clown's head with hole inside). <strong>The</strong><br />

target segments are adjusted via changing the size of the<br />

exposure regions, which means the smaller exposure cannot<br />

reveal a full reconstructed segment. It is found that 3D local<br />

reconstructions of the target (hole) using a QCL take on a<br />

number of different shapes since the various contours of the<br />

target physically distort the measured optical parameters of<br />

the object. Local computed tomography via wavelet is<br />

suitable for the image reconstruction in terahertz frequency<br />

range with lower image quality, which results in lower<br />

misclassification after s egmentation, compared to traditional FBP algorithms.<br />

35

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