[[abstract]]Polynomial and fully polynomial approximation algorithms for single-dimensional knapsack problems have been extensively studied and a number of such algorithms constructed. This paper shows that the problem of finding a fully polynomial approximation algorithm for multidimensional knapsack problems is NP-hard[[fileno]]2020416010018[[department]]工工
In the present work, we are interested in the practical behavior of a new fully polynomial time appr...
Abstract: The fact that polynomial time algorithm is very unlikely to be devised for an optimal solv...
We address a variant of the classical knapsack problem in which an upper bound is imposed on the num...
AbstractIn this paper we construct approximate algorithms for the following problems: integer multip...
A classical theorem in Combinatorial Optimization proves the existence of fully polynomialtime appro...
The generalized knapsack problem or gknap is the combinatorial optimization problem of optimizing a ...
AbstractComputing an optimal solution to the knapsack problem is known to be NP-hard. Consequently, ...
We analyze the computational complexity of three fundamental variants of the bilevel knapsack proble...
We show various hardness of approximation algorithms for knapsack and related problems; in particula...
We analyze three fundamental variants of the bilevel knapsack problem, which all are complete for th...
In the present work, we are interested in the practical behavior of a new fully polynomial time appr...
x, 85 leaves ; 29 cmKnapsack problem has been widely studied in computer science for years. There ex...
We show various hardness results for knapsack and related problems; in particular we will show that ...
We attack the unbounded integer knapsack problem, known to be NP-complete. The state-of-the-art algo...
none4siWe analyze the computational complexity of three fundamental variants of the bilevel knapsack...
In the present work, we are interested in the practical behavior of a new fully polynomial time appr...
Abstract: The fact that polynomial time algorithm is very unlikely to be devised for an optimal solv...
We address a variant of the classical knapsack problem in which an upper bound is imposed on the num...
AbstractIn this paper we construct approximate algorithms for the following problems: integer multip...
A classical theorem in Combinatorial Optimization proves the existence of fully polynomialtime appro...
The generalized knapsack problem or gknap is the combinatorial optimization problem of optimizing a ...
AbstractComputing an optimal solution to the knapsack problem is known to be NP-hard. Consequently, ...
We analyze the computational complexity of three fundamental variants of the bilevel knapsack proble...
We show various hardness of approximation algorithms for knapsack and related problems; in particula...
We analyze three fundamental variants of the bilevel knapsack problem, which all are complete for th...
In the present work, we are interested in the practical behavior of a new fully polynomial time appr...
x, 85 leaves ; 29 cmKnapsack problem has been widely studied in computer science for years. There ex...
We show various hardness results for knapsack and related problems; in particular we will show that ...
We attack the unbounded integer knapsack problem, known to be NP-complete. The state-of-the-art algo...
none4siWe analyze the computational complexity of three fundamental variants of the bilevel knapsack...
In the present work, we are interested in the practical behavior of a new fully polynomial time appr...
Abstract: The fact that polynomial time algorithm is very unlikely to be devised for an optimal solv...
We address a variant of the classical knapsack problem in which an upper bound is imposed on the num...
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