Algorithms for knapsack problems
S Martello, P Toth - North-Holland Mathematics Studies, 1987 - Elsevier
Publisher Summary This chapter presents a great variety of practical problems that are
represented by a set of entities, each having an associated value, from which one or more …
represented by a set of entities, each having an associated value, from which one or more …
Integer programming with a fixed number of variables
HW Lenstra Jr - Mathematics of operations research, 1983 - pubsonline.informs.org
Integer Programming with a Fixed Number of Variables | Mathematics of Operations Research
INFORMS.org Certified Analytics Professional INFORMS Connect Career Center INFORMS …
INFORMS.org Certified Analytics Professional INFORMS Connect Career Center INFORMS …
Minkowski's convex body theorem and integer programming
R Kannan - Mathematics of operations research, 1987 - pubsonline.informs.org
The paper presents an algorithm for solving Integer Programming problems whose running
time depends on the number n of variables as n O (n). This is done by reducing an n …
time depends on the number n of variables as n O (n). This is done by reducing an n …
[PDF][PDF] Proportionate progress: A notion of fairness in resource allocation
SK Baruah, NK Cohen, CG Plaxton… - Proceedings of the twenty …, 1993 - dl.acm.org
We consider the problem of sharing multiple copies of some resource among various tasks.
We introduce a new notion of temporal fairness based on proportionate progress, called P …
We introduce a new notion of temporal fairness based on proportionate progress, called P …
[图书][B] Cutting and packing in production and distribution: A typology and bibliography
H Dyckhoff, U Finke - 1992 - books.google.com
1 Introduction.-1.1. Purpose of the Investigation.-1.2. Methodology Used.-1.3. Structure of the
Book.-2 Cutting and Packing Problems as Geometric-Combinatoric Problems.-2.1. Basic …
Book.-2 Cutting and Packing Problems as Geometric-Combinatoric Problems.-2.1. Basic …
Knapsack problems
D Pisinger, P Toth - Handbook of Combinatorial Optimization: Volume1–3, 1998 - Springer
Knapsack Problems are the simplest NP-hard problems in Combinatorial Optimization, as
they maximize an objective function subject to a single resource constraint. Several variants …
they maximize an objective function subject to a single resource constraint. Several variants …
On the computational complexity of integer programming problems
R Kannan, CL Monma - … and Operations Research: Proceedings of a …, 1978 - Springer
Recently much effort has been devoted to determining the computational complexity for a
variety of integer programming problems. In this paper a general integer programming …
variety of integer programming problems. In this paper a general integer programming …
An upper bound for the zero-one knapsack problem and a branch and bound algorithm
S Martello, P Toth - European Journal of Operational Research, 1977 - Elsevier
A new way of computing the upper bound for the zero-one knapsack problem is presented,
substantially improving on Dantzig's approach. A branch and bound algorithm is proposed …
substantially improving on Dantzig's approach. A branch and bound algorithm is proposed …
Analysis of upper bounds for the pallet loading problem
AN Letchford, A Amaral - European Journal of Operational Research, 2001 - Elsevier
This paper is concerned with upper bounds for the well-known Pallet Loading Problem
(PLP), which is the problem of packing identical boxes into a rectangular pallet so as to …
(PLP), which is the problem of packing identical boxes into a rectangular pallet so as to …
[图书][B] Algorithmic geometry of numbers
R Kannan - 1987 - researchgate.net
Many computational problems have bene ted greatly from the study of the mathematical
structure underlying the problems. In linear programming, the simplex algorithm, duality …
structure underlying the problems. In linear programming, the simplex algorithm, duality …