Discrete tomography is concerned with the reconstruction of images that are defined on a discrete set of lattice points from their projections in several directions. The range of values that can be assigned to each lattice point is typically a small discrete set. In this paper we present a framework for studying these problems from an algebraic perspective, based on Ring Theory and Commutative ...

For a point of the projective space \(\text {PG}(n,q)\), its Redei factor is linear polynomial in \(n+1\) variables, whose coefficients are coordinates. The power sum subset S {PG}(n,q)\) \((q-1)\)-th powers factors points S. fact that many subsets may share same offers natural connection to discrete tomography. In this paper we deal with two-dimensional case and show notion ghost, employment e...