Finding an optimal seating arrangement for employees
The paper deals with modelling a specifc problem called the Optimal Seating Arrangement (OSA) as an Integer Linear Program and demonstrated that the problem can be efficiently solved by combining branch-and-bound and cutting plane methods. OSA refers to a specific scenario that could possibly happen...
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Croatian Operational Research Society
2015-10-01
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doaj-fc39512ed7c544f9bce00ad2ef0562ca2020-11-24T23:01:18ZengCroatian Operational Research SocietyCroatian Operational Research Review1848-02251848-99312015-10-016241942710.17535/crorr.2015.0032Finding an optimal seating arrangement for employeesNinoslav Čerkez0Rebeka Čorić1Mateja Đumić2Domagoj Matijević3IN2 d.o.o., Zagreb, CroatiaDepartment of Mathematics, Josip Juraj Strossmayer University of Osijek, Osijek, CroatiaDepartment of Mathematics, Josip Juraj Strossmayer University of Osijek, Osijek, CroatiaDepartment of Mathematics, Josip Juraj Strossmayer University of Osijek, Osijek, CroatiaThe paper deals with modelling a specifc problem called the Optimal Seating Arrangement (OSA) as an Integer Linear Program and demonstrated that the problem can be efficiently solved by combining branch-and-bound and cutting plane methods. OSA refers to a specific scenario that could possibly happen in a corporative environment, i.e. when a company endeavors to minimize travel costs when employees travel to an organized event. Each employee is free to choose the time to travel to and from an event and it depends on personal reasons. The paper differentiates between using different travel possibilities in the OSA problem, such as using company assigned or a company owned vehicles, private vehicles or using public transport, if needed. Also, a user-friendly web application was made and is available to the public for testing purposes.http://hrcak.srce.hr/index.php?show=clanak&id_clanak_jezik=218177Integer Linear Programbranch and boundcutting plane method |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Ninoslav Čerkez Rebeka Čorić Mateja Đumić Domagoj Matijević |
spellingShingle |
Ninoslav Čerkez Rebeka Čorić Mateja Đumić Domagoj Matijević Finding an optimal seating arrangement for employees Croatian Operational Research Review Integer Linear Program branch and bound cutting plane method |
author_facet |
Ninoslav Čerkez Rebeka Čorić Mateja Đumić Domagoj Matijević |
author_sort |
Ninoslav Čerkez |
title |
Finding an optimal seating arrangement for employees |
title_short |
Finding an optimal seating arrangement for employees |
title_full |
Finding an optimal seating arrangement for employees |
title_fullStr |
Finding an optimal seating arrangement for employees |
title_full_unstemmed |
Finding an optimal seating arrangement for employees |
title_sort |
finding an optimal seating arrangement for employees |
publisher |
Croatian Operational Research Society |
series |
Croatian Operational Research Review |
issn |
1848-0225 1848-9931 |
publishDate |
2015-10-01 |
description |
The paper deals with modelling a specifc problem called the Optimal Seating Arrangement (OSA) as an Integer Linear Program and demonstrated that the problem can be efficiently solved by combining branch-and-bound and cutting plane methods. OSA refers to a specific scenario that could possibly happen in a corporative environment, i.e. when a company endeavors to minimize travel costs when employees travel to an organized event. Each employee is free to choose the time to travel to and from an event and it depends on personal reasons. The paper differentiates between using different travel possibilities in the OSA problem, such as using company assigned or a company owned vehicles, private vehicles or using public transport, if needed. Also, a user-friendly web application was made and is available to the public for testing purposes. |
topic |
Integer Linear Program branch and bound cutting plane method |
url |
http://hrcak.srce.hr/index.php?show=clanak&id_clanak_jezik=218177 |
work_keys_str_mv |
AT ninoslavcerkez findinganoptimalseatingarrangementforemployees AT rebekacoric findinganoptimalseatingarrangementforemployees AT matejađumic findinganoptimalseatingarrangementforemployees AT domagojmatijevic findinganoptimalseatingarrangementforemployees |
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1725640125876011008 |