Advances in Discrete Tomography and Its Applications is a unified presentation of new
methods, algorithms, and select applications that are the foundations of multidimensional …

We present “dynamic tomography” algorithms that allow for the high-resolution, time-
resolved imaging of dynamic (ie, continuously time evolving) complex systems at existing x …

One of the main problems in discrete tomography is the reconstruction of binary matrices
from their projections in a small number of directions. In this paper we consider a new …

Discrete tomography (DT) deals with the reconstruction of a function from its projections,
when the function has a known discrete range. The knowledge of the discrete range …

We present a new algorithm for reconstructing binary images from their projections along a
small number of directions. Our algorithm performs a sequence of related reconstructions …

How to perfectly recover a binary signal from its discrete Fourier transform (DFT) coefficients
is studied. The theoretic lower bound and a practical recovery strategy are derived and …

Discrete tomography deals with image reconstruction of an object with finitely many gray
levels (such as two). Different approaches are used to model the raw detector reading. The …

We consider the problem of recognizing arbitrary finite subsets of Z2 by X-rays
corresponding to a small set of directions S. We show that if we fix any rectangle A in Z2 then …

A method is presented for quantitative polychromatic cone-beam phase-contrast
tomographic imaging of a single-material object from few projections. This algorithm exploits …

In X-ray computed tomography (CT) increased information requirements (eg increased
resolution) typically lead to a concurrent increase in the required number of viewing angles …