AbstractIn this paper we introduce a new class of binary matrices whose entries show periodical configurations, and we furnish a first approach to their analysis from a tomographical point of view. In particular we propose a polynomial-time algorithm for reconstructing matrices with a special periodical behavior from their horizontal and vertical projections. We succeeded in our aim by using a reduction involving polyominoes which can be characterized by means of 2-SAT formulas
A \textit{plane partition} is a $p\times q$ matrix $A=(a_{ij})$, where $1\leq i\leq p$ and $1\leq j\...
AbstractA discretized rotation acts on a pixel grid: the edges of the neighborhood relation are affe...
Discrete tomography deals with image reconstruction of an object with a finitely many gray levels (s...
In this paper we introduce a new class of binary matrices whose entries show periodical configuratio...
In this paper we introduce a new class of binary matrices whose entries show periodical configuratio...
AbstractIn this paper we introduce a new class of binary matrices whose entries show periodical conf...
The paper studies the problem of reconstructing binary matrices constrained by binary tomographic in...
AbstractThe paper studies the problem of reconstructing binary matrices constrained by binary tomogr...
We study the problem of reconstructing a three dimensional binary matrices whose interiors are only ...
AbstractOne of the main problems in discrete tomography is the reconstruction of binary matrices fro...
Abstract. We consider a generalization of the classical binary matrix reconstruction problem by cons...
AbstractReconstructing discrete bidimensional sets from their projections is involved in many differ...
In the field of Discrete Tomography, the 2-color problem consists in reconstructing a matrix whose e...
A full row-rank system matrix generated by the strip-based projection model along one scanning direc...
AbstractA plane partition is a p×q matrix A=(aij), where 1⩽i⩽p and 1⩽j⩽q, with non-negative integer ...
A \textit{plane partition} is a $p\times q$ matrix $A=(a_{ij})$, where $1\leq i\leq p$ and $1\leq j\...
AbstractA discretized rotation acts on a pixel grid: the edges of the neighborhood relation are affe...
Discrete tomography deals with image reconstruction of an object with a finitely many gray levels (s...
In this paper we introduce a new class of binary matrices whose entries show periodical configuratio...
In this paper we introduce a new class of binary matrices whose entries show periodical configuratio...
AbstractIn this paper we introduce a new class of binary matrices whose entries show periodical conf...
The paper studies the problem of reconstructing binary matrices constrained by binary tomographic in...
AbstractThe paper studies the problem of reconstructing binary matrices constrained by binary tomogr...
We study the problem of reconstructing a three dimensional binary matrices whose interiors are only ...
AbstractOne of the main problems in discrete tomography is the reconstruction of binary matrices fro...
Abstract. We consider a generalization of the classical binary matrix reconstruction problem by cons...
AbstractReconstructing discrete bidimensional sets from their projections is involved in many differ...
In the field of Discrete Tomography, the 2-color problem consists in reconstructing a matrix whose e...
A full row-rank system matrix generated by the strip-based projection model along one scanning direc...
AbstractA plane partition is a p×q matrix A=(aij), where 1⩽i⩽p and 1⩽j⩽q, with non-negative integer ...
A \textit{plane partition} is a $p\times q$ matrix $A=(a_{ij})$, where $1\leq i\leq p$ and $1\leq j\...
AbstractA discretized rotation acts on a pixel grid: the edges of the neighborhood relation are affe...
Discrete tomography deals with image reconstruction of an object with a finitely many gray levels (s...