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Interdisciplinary Biomedical Research Program (IBRP)

 
   
 

Gene Gindi, Ph.D.
Associate Professor of Radiology and Electrical & Computer Engineering
Funding through the National Institute of Neurological Disorders and Stroke.

The focus of my lab, the Medical Image Processing Laboratory, is on the reconstruction and analysis of medical images, with particular emphasis to photon-limited modalities such as PET, SPECT and CT. The work is driven by two questions; (1) The collected data is degraded by noise and systematic error, and is in itself only indirectly related to the actual underlying image. How can we devise and implement mathematical methods to solve the inverse problem of estimating the image from the collected data? (2) The resulting reconstructed image is then used to support tasks such as quantifying local regions, or detecting the presence of of a weak signal buried in the image. How can we quantify the ability of the reconstructed image to support such tasks?


Figure 1. A PET reconstruction of a human brain. This 2D slice shows metabolic activity in the form of an image of a tracer distribution. The FDG tracer (F-18 deoxyglucose) maps metabolic activity. The image is reconstructed by computer from photon counts received at hundreds of detectors.

Our current focus is in SPECT (Single-Photon Emission Computed Tomography) and PET (Positron Emission Tomography). In both, the data comprise photon counts received at thousands of detectors surrounding the patient. The challenge is to take this data and reconstruct it by minimizing a cost functional that yields an image estimate optimal in some probabilistic sense. Doing this also involves understanding the detailed physics of the image formation model, i.e. the "forward model" relating the underlying image to its appearance as data. Since we can characterize in detail the source of uncertainty in the data, another challenge is to use analytical methods to propagate this uncertainty into the reconstructed image, thus yielding limits on task performance as a function of noise level and acquisition time. A third goal, related to uncertainty propagation, is to use methods, such as texture synthesis, to simulate "true" underlying images, such that a human observer would have a difficult time deciding whether they are viewing a real or a synthetic medical image.

While the focus of photon imaging with X-rays and gamma rays has been in clinical medicine, these methods are beginning to be used in gene-expression studies with small animals. The image science challenges in these areas of biological application are quite similar to those in the clinic. Indeed, some of our past work has involved the use of metabolic tracers in small animal imaging.

Student Background: An ideal undergraduate should have a good engineering math background, especially an introductory familiarity with probability and statistics, optimization theory, and linear algebra. Useful also are programming skills in C/C++ and MATLAB. Finally, a physics background with an exposure to optics and introductory atomic/nuclear physics would be a bonus if not a prerequisite. Such a student would be able to accomplish significant work over the course of a summer. Students majoring in Electrical Engineering, Applied Math, or Physics, as well as Computer Science Majors with good math backgrounds, would be ideal.

Contact Information
email: gindi@clio.rad.sunysb.edu
url: http://www.mipl.rad.sunysb.edu/mipl

 

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