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Geometrical Regular Languages and Linear Diophantine Equations
2011We present a new method for checking whether a regular language over an arbitrarily large alphabet is semi-geometrical or whether it is geometrical. This method makes use first of the partitioning of the state diagram of the minimal automaton of the language into strongly connected components and secondly of the enumeration of the simple cycles in each
Jean-Marc Champarnaud +3 more
openaire +2 more sources
On a linear Diophantine equation
Proceedings of the Indian Academy of Sciences - Section A, 1940openaire +2 more sources
Solving a System of Linear Diophantine Equations with Lower and Upper Bounds on the Variables
Mathematics of Operations Research, 2000Karen Aardal
exaly
Showing the non-existence of solutions in systems of linear Diophantine equations
Mathematics and Computers in Simulation, 2009Antonio Hernando, Luis M Laita
exaly
Some Characterizations for Box Spline Wavelets and Linear Diophantine Equations
Rocky Mountain Journal of Mathematics, 1998Ding-Xuan Zhou
exaly
Quasi-polynomials, linear Diophantine equations and semi-linear sets
Theoretical Computer Science, 2012Flavio D'Alessandro +2 more
exaly
A Formally Verified Solver for Homogeneous Linear Diophantine Equations
Lecture Notes in Computer Science, 2018Jonas Schopf +2 more
exaly

