AbstractThere exist general purpose algorithms to solve the integer linear programming problem but none of them are polynomial. Polynomially bounded rounding algorithms have been studied, but most of them are problem specific. In this paper we study a generalized rounding algorithm that is polynomial, characterize matrices that may be used in this scheme and identify a class of integer programs that it solves
In this survey we address three of the principle algebraic approaches to integer programming. After ...
In this survey we address three of the principal algebraic approaches to integer programming. After ...
AbstractIn this paper, we present a new algorithm for the exact solutions of linear systems with int...
AbstractThere exist general purpose algorithms to solve the integer linear programming problem but n...
A study Is made of the technique of rounding the Simplex solution of a linear integer programming pr...
In recent years many advances have been made in solution techniques for specially structured 0–1 int...
In recent years many advances have been made in solution techniques for specially structured 0–1 int...
We show that any real matrix can be rounded to an integer matrix in such a way that the rounding err...
We show that any real matrix can be rounded to an integer matrix in such a way that the rounding err...
AbstractIn this survey we address three of the principal algebraic approaches to integer programming...
We give a general method for rounding linear programs that combines the commonly used iterated round...
We give a general method for rounding linear programs that combines the commonly used iterated round...
A problem arising in integer linear programming is transforming a solution of a linear system to an ...
We present a general framework for approximating several NP-hard problems that have two underlying p...
In this survey we address three of the principal algebraic approaches to integer programming. After ...
In this survey we address three of the principle algebraic approaches to integer programming. After ...
In this survey we address three of the principal algebraic approaches to integer programming. After ...
AbstractIn this paper, we present a new algorithm for the exact solutions of linear systems with int...
AbstractThere exist general purpose algorithms to solve the integer linear programming problem but n...
A study Is made of the technique of rounding the Simplex solution of a linear integer programming pr...
In recent years many advances have been made in solution techniques for specially structured 0–1 int...
In recent years many advances have been made in solution techniques for specially structured 0–1 int...
We show that any real matrix can be rounded to an integer matrix in such a way that the rounding err...
We show that any real matrix can be rounded to an integer matrix in such a way that the rounding err...
AbstractIn this survey we address three of the principal algebraic approaches to integer programming...
We give a general method for rounding linear programs that combines the commonly used iterated round...
We give a general method for rounding linear programs that combines the commonly used iterated round...
A problem arising in integer linear programming is transforming a solution of a linear system to an ...
We present a general framework for approximating several NP-hard problems that have two underlying p...
In this survey we address three of the principal algebraic approaches to integer programming. After ...
In this survey we address three of the principle algebraic approaches to integer programming. After ...
In this survey we address three of the principal algebraic approaches to integer programming. After ...
AbstractIn this paper, we present a new algorithm for the exact solutions of linear systems with int...
DOI
Add to ORKG