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Projection selection with sequential selection methods using different evaluation measures

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Projection selection with sequential selection methods using different evaluation measures

Gábor Lékó, Péter Balázs, László G. Varga

In binary tomography [1] the goal is to reconstruct the inner structure of homogeneous objects from a low number of their projections. There is a strong connection between the quality of a binary tomo- graphic reconstruction and the choice of angles of the projections [2]. For selecting proper projection directions different evaluation values can be used. If the blueprint data is given we can calculate the RME (Relative Mean Error) value of a reconstruction and use it to identify informative angles. In the ab- sence of blueprint data, we can calculate the uncertainty. In many cases there can be several solutions of the reconstruction problem. Knowing all the reconstructions we could calculate the probability of a sin- gle pixel taking the value 1. Given the probabilities we can determine the uncertainty of a reconstruction [3].

We provide different projection selection algorithms based on sequential selection methods [4] in order to find the “most informative” projection set. We also compare them with already existing algo- rithms. For the optimization the two abovementioned evaluation values were used. To show that un- certainty can be useful in projection selection with a great confidence and to compare the performance of the given algorithms we performed experimental tests on a set of binary software phantoms.

Acknowledgements

This research was supported by the project “Integrated program for training new generation of sci- entists in the fields of computer science”, no EFOP-3.6.3-VEKOP-16-2017-0002. The project has been supported by the European Union and co-funded by the European Social Fund.

References

[1] G.T. Herman. Image Reconstruction from Projections. Fundamentals of Computerized Tomography, second ed., Springer-Verlag, London, 2009.

[2] L. G. Varga, P. Balázs, A. Nagy. Direction-dependency of binary tomographic reconstruction algo- rithms. Graphical Models, 73(6):365-375, 2011. Computational Modeling in Imaging Sciences.

[3] L. G. Varga, L. G. Nyúl, A. Nagy, P. Balázs. Local and global uncertainty in binary tomographic reconstruction. Computer Vision and Image Understanding, 129 52-62 (2014).

[4] P. Pudil, J. Novoviˇcová, J. Kittler. Floating Search Methods in Feature Selection. Pattern Recognition Letters, 15(11):1119-1125, 1994.

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