We show that a 2-variable integer program, defined by m constraints involving coefficients with at most φ bits, can be solved with O(m+φ) arithmetic operations on rational numbers of size O(φ). © Springer-Verlag 2004
Solution techniques for combinatorial optimization and integer programming problems are core discipl...
The problem of integer programming in bounded variables, over constraints with no more than twovari...
We study the general integer programming problem where the number of variables $n$ is a variable par...
We show that a 2-variable integer program, defined by m constraints involving coefficients with at m...
We show that a 2-variable integer program, defined by $m$ constraints involving coefficients with at...
In this work we study the problem of integer programming in fixed dimension, with a particular focu...
Summary form only given. Integer programming is the problem of maximizing a linear function over the...
It is shown that the optimum of an integer program in fixed dimension, which is defined by a fixed...
This paper gives an algorithm for solving linear programming problems. For a problem with n constrai...
It is shown that the optimum of an integer program in fixed dimension, which is defined by a fixed n...
AbstractThis paper discusses five algorithms to solve linear integer programming problems that use t...
Abstract. This paper presents algorithms for solving multiobjective integer programming problems. Th...
We investigate integer programs containing monomial constraints. Due to the number-theoretic nature ...
The thesis argues the case for exploiting certain structures in integer linear programs.\ud \ud Inte...
We review and describe several results regarding integer programming problems in fixed dimension. Fi...
Solution techniques for combinatorial optimization and integer programming problems are core discipl...
The problem of integer programming in bounded variables, over constraints with no more than twovari...
We study the general integer programming problem where the number of variables $n$ is a variable par...
We show that a 2-variable integer program, defined by m constraints involving coefficients with at m...
We show that a 2-variable integer program, defined by $m$ constraints involving coefficients with at...
In this work we study the problem of integer programming in fixed dimension, with a particular focu...
Summary form only given. Integer programming is the problem of maximizing a linear function over the...
It is shown that the optimum of an integer program in fixed dimension, which is defined by a fixed...
This paper gives an algorithm for solving linear programming problems. For a problem with n constrai...
It is shown that the optimum of an integer program in fixed dimension, which is defined by a fixed n...
AbstractThis paper discusses five algorithms to solve linear integer programming problems that use t...
Abstract. This paper presents algorithms for solving multiobjective integer programming problems. Th...
We investigate integer programs containing monomial constraints. Due to the number-theoretic nature ...
The thesis argues the case for exploiting certain structures in integer linear programs.\ud \ud Inte...
We review and describe several results regarding integer programming problems in fixed dimension. Fi...
Solution techniques for combinatorial optimization and integer programming problems are core discipl...
The problem of integer programming in bounded variables, over constraints with no more than twovari...
We study the general integer programming problem where the number of variables $n$ is a variable par...