The Moon Project: Where Management Meets Mathematics

This article studies a cost project problem identified here as the Moon project with mathematical laws. The Moon project is a program cost project regulated by certain constraints with principal variable N∈Z that survives on project h∈H only if it survives the lowest level (level 1). For this partic...

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Main Authors: S. Sani, T.H. Gadaga, I.L. Moyo, J. Malinzi, P. Horton
Format: Article
Language:English
Published: Elsevier 2021-07-01
Series:Scientific African
Subjects:
Online Access:http://www.sciencedirect.com/science/article/pii/S2468227621001071
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author S. Sani
T.H. Gadaga
I.L. Moyo
J. Malinzi
P. Horton
author_facet S. Sani
T.H. Gadaga
I.L. Moyo
J. Malinzi
P. Horton
author_sort S. Sani
collection DOAJ
description This article studies a cost project problem identified here as the Moon project with mathematical laws. The Moon project is a program cost project regulated by certain constraints with principal variable N∈Z that survives on project h∈H only if it survives the lowest level (level 1). For this particular problem, we model the total cost T for mounting a Moon project under project coordinates involving the inward payables (w), the outward payables (x), consumables (y), cross subsidisation (z) as independent coordinates and sufficient for describing the configuration of complicated production systems. Additionally, optimal path analysis to completeness in form of examples and remarks on Moon projects survival chances is provided.
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spelling doaj.art-f7784952557c432293044dd79d16f43e2022-12-21T18:32:28ZengElsevierScientific African2468-22762021-07-0112e00803The Moon Project: Where Management Meets MathematicsS. Sani0T.H. Gadaga1I.L. Moyo2J. Malinzi3P. Horton4Corresponding author.; Faculty of Science and Engineering, Department of Mathematics University of Eswatini Kwaluseni M201, EswatiniDepartment of Environmental Health Science, Mbabane Campus University of Eswatini, EswatiniFaculty of Science and Engineering, Department of Mathematics University of Eswatini Kwaluseni M201, EswatiniFaculty of Science and Engineering, Department of Mathematics University of Eswatini Kwaluseni M201, Eswatini; Institute of Systems Science Durban University of Technology Durban, 4000, South AfricaFaculty of Science and Engineering, Department of Mathematics University of Eswatini Kwaluseni M201, EswatiniThis article studies a cost project problem identified here as the Moon project with mathematical laws. The Moon project is a program cost project regulated by certain constraints with principal variable N∈Z that survives on project h∈H only if it survives the lowest level (level 1). For this particular problem, we model the total cost T for mounting a Moon project under project coordinates involving the inward payables (w), the outward payables (x), consumables (y), cross subsidisation (z) as independent coordinates and sufficient for describing the configuration of complicated production systems. Additionally, optimal path analysis to completeness in form of examples and remarks on Moon projects survival chances is provided.http://www.sciencedirect.com/science/article/pii/S2468227621001071Primary 91g30Secondary 91g80
spellingShingle S. Sani
T.H. Gadaga
I.L. Moyo
J. Malinzi
P. Horton
The Moon Project: Where Management Meets Mathematics
Scientific African
Primary 91g30
Secondary 91g80
title The Moon Project: Where Management Meets Mathematics
title_full The Moon Project: Where Management Meets Mathematics
title_fullStr The Moon Project: Where Management Meets Mathematics
title_full_unstemmed The Moon Project: Where Management Meets Mathematics
title_short The Moon Project: Where Management Meets Mathematics
title_sort moon project where management meets mathematics
topic Primary 91g30
Secondary 91g80
url http://www.sciencedirect.com/science/article/pii/S2468227621001071
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