Three-dimensional electron microscopy (3D EM) is a powerful technique for imaging complex biological macromolecules in order to further the understanding of their functions. It is achieving high goals and exceeding expectations unthinkable only a few years ago. However, there are still some problem areas where either not enough work has been invested or the work has not as yet been fruitful. A multidisciplinary approach is proposed to shed light on three of these areas by the application of image processing techniques: (i) Incorporation of realistic image formation models into new reconstruction algorithms which take into account image blurring models of the aberrations of the electron microscope and which are at the same time noise-resistant and flexible with respect to the different data collection geometries. (ii) Incorporation of knowledge regarding the specimen obtained by means other than EM, such as high resolution surface relief information and information regarding the chemical nature of the specimen. (iii) Improvement of the rendering and the analysis of the reconstructed volumes by the development of more accurate segmentation (of the specimen from its background) and visualization algorithms. These basic aims are to be complemented by a rigorous approach to validating claims of superiority of any of the newly developed methods over those used in current practice. The approach will include very realistic simulations of the electron microscopic imaging process on structures in the Protein Data Bank. Image processing methodology for obtaining more accurate structural information by 3D EM than what can be achieved by current techniques will contribute to our understanding of the detailed molecular mechanisms of some of the key cell functions and, consequently, impact on the field of drug discovery. The proposed work is relevant to cardiovascular and pulmonary disease and health and to blood research.

Agency
National Institute of Health (NIH)
Institute
National Heart, Lung, and Blood Institute (NHLBI)
Type
Research Project (R01)
Project #
5R01HL070472-02
Application #
6528351
Study Section
Special Emphasis Panel (ZRG1-SSS-U (01))
Program Officer
Buxton, Denis B
Project Start
2001-09-01
Project End
2005-08-31
Budget Start
2002-09-01
Budget End
2003-08-31
Support Year
2
Fiscal Year
2002
Total Cost
$312,500
Indirect Cost
Name
CUNY Graduate School and University Center
Department
Biostatistics & Other Math Sci
Type
Other Domestic Higher Education
DUNS #
620128194
City
New York
State
NY
Country
United States
Zip Code
10016
Nikazad, T; Davidi, R; Herman, G T (2012) Accelerated perturbation-resilient block-iterative projection methods with application to image reconstruction. Inverse Probl 28:
Censor, Yair; Unkelbach, Jan (2012) From analytic inversion to contemporary IMRT optimization: radiation therapy planning revisited from a mathematical perspective. Phys Med 28:109-18
Stölken, Michael; Beck, Florian; Haller, Thomas et al. (2011) Maximum likelihood based classification of electron tomographic data. J Struct Biol 173:77-85
Melero, Roberto; Rajagopalan, Sridharan; Lázaro, Melisa et al. (2011) Electron microscopy studies on the quaternary structure of p53 reveal different binding modes for p53 tetramers in complex with DNA. Proc Natl Acad Sci U S A 108:557-62
Censor, Y; Gibali, A; Reich, S (2011) The Subgradient Extragradient Method for Solving Variational Inequalities in Hilbert Space. J Optim Theory Appl 148:318-335
Garduño, E; Herman, G T; Davidi, R (2011) Reconstruction from a Few Projections by ?(1)-Minimization of the Haar Transform. Inverse Probl 27:
Censor, Yair; Segal, Alexander (2010) The Split Common Fixed Point Problem for Directed Operators. J Convex Anal 26:55007
Alpers, Andreas; Herman, Gabor T; Poulsen, Henning Friis et al. (2010) Phase retrieval for superposed signals from multiple binary objects. J Opt Soc Am A Opt Image Sci Vis 27:1927-37
Chen, Wei; Herman, Gabor T (2010) Efficient Controls for Finitely Convergent Sequential Algorithms. ACM Trans Math Softw 37:14
Censor, Y; Davidi, R; Herman, G T (2010) Perturbation Resilience and Superiorization of Iterative Algorithms. Inverse Probl 26:65008

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