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Particle swarm optimization for integer programming
Particle Swarm Optimization for Integer
Programming
E.C. Laskari, K.E. Parsopoulos and M.N. Vrahatis
Department of Mathematics,
University of Patras Articial Intelligence Research Center (UPAIRC),
GR-26110 Patras, Greece
felena, kostasp, vrahatisg@math.upatras.gr
Abstract - The investigation of the performance of
the Particle Swarm Optimization (PSO) method in
Integer Programming problems, is the main theme
of the present paper. Three variants of PSO are
compared with the widely used Branch and Bound
technique, on several Integer Programming test prob-
lems. Results indicate that PSO handles eciently
such problems, and in most cases it outperforms the
Branch and Bound technique.
I. INTRODUCTION
A remarkably wide variety of problems can be rep-
resented as discrete optimization models [17]. An im-
portant area of application concerns the ecient man-
agement of a limited number of resources so as to in-
crease productivity and/or prot. Such applications are
encountered in Operational Research problems such as
goods distribution, production scheduling, and machine
sequencing. There are applications in mathematics to
the subjects of combinatorics, graph theory and logic.
Statistical applications include problems of data analy-
sis and reliability. Recent scientic applications involve
problems in molecular biology, high energy physics and
x{ray crystallography. A political application concerns
the division of a region into election districts [17]. Cap-
ital budgeting, portfolio analysis, network and VLSI cir-
cuit design, as well as automated production systems are
some more applications in which Integer Programming
problems are met [17].
Yet another, recent, and promising application is the
training of neural networks with integer weights, where
the activation function and weight values are conned
in a narrow band of integers. Such neural networks are
better suited for hardware implementations compared to
real weight ones [26].
The Unconstrained Integer Programmin
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