Dealing with project complexity by matrix-based propagation modelling for project risk analysis

被引:56
|
作者
Fang, Chao [1 ]
Marle, Franck [2 ]
机构
[1] City Univ Hong Kong, Dept Syst Engn & Engn Management, Kowloon, Hong Kong, Peoples R China
[2] Ecole Cent Paris, F-92295 Chatenay Malabry, France
关键词
risk interaction; complexity; design structure matrix; risk propagation; project risk management; PRODUCT DEVELOPMENT; DESIGN; EXPERIENCE; MANAGEMENT; CENTRALITY; SYSTEMS; SCALE;
D O I
10.1080/09544828.2012.720014
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
Engineering projects are facing a growing complexity and are thus exposed to numerous and interdependent risks. In this paper, we present a quantitative method for modelling propagation behaviour in the project risk network. The construction of the network requires the involvement of the project manager and related experts using the design structure matrix method. A matrix-based risk propagation model is introduced to calculate risk propagation and thus to re-evaluate risk characteristics such as probability and criticality. An eigenstructure analysis is also used based on the risk network, with the goal of measuring and prioritising risks with respect to their importance in terms of influence in the network. These supplemental project risk analyses provide project managers with improved insights into risks considering complexity and help them to design more effective response actions. An example of an application to a real urban transportation system implementation project is presented to illustrate the utility of the proposed approach.
引用
收藏
页码:239 / 256
页数:18
相关论文
共 50 条
  • [1] Matrix-based project dataset parsers
    Kosztyan, Zsolt T.
    Novak, Gergely L.
    [J]. METHODSX, 2024, 13
  • [2] Compound Matrix-Based Project Database (CMPD)
    Kosztyan, Zsolt T.
    Novak, Gergely L.
    [J]. SCIENTIFIC DATA, 2024, 11 (01)
  • [3] Compound Matrix-Based Project Database (CMPD)
    Zsolt T. Kosztyán
    Gergely L. Novák
    [J]. Scientific Data, 11
  • [4] MFPP: Matrix-based flexible project planning
    Kosztyan, Zsolt T.
    [J]. SOFTWAREX, 2022, 17
  • [5] Exact algorithm for matrix-based project planning problems
    Kosztyan, Zsolt T.
    [J]. EXPERT SYSTEMS WITH APPLICATIONS, 2015, 42 (09) : 4460 - 4473
  • [6] Modelling project complexity
    Rolstadas, Asbjorn
    Schiefloe, Per Morten
    [J]. INTERNATIONAL JOURNAL OF MANAGING PROJECTS IN BUSINESS, 2017, 10 (02) : 295 - 314
  • [7] Project Complexity and Risk Management (ProCRiM): Towards modelling project complexity driven risk paths in construction projects
    Qazi, Abroon
    Quigley, John
    Dickson, Alex
    Kirytopoulos, Konstantinos
    [J]. INTERNATIONAL JOURNAL OF PROJECT MANAGEMENT, 2016, 34 (07) : 1183 - 1198
  • [8] MATRIX-BASED CHANGE MANAGEMENT: A CASE STUDY IN A CONSTRUCTION PROJECT
    Chen, Jian Jun
    Li, Simon
    [J]. MANAGING COMPLEXITY BY MODELLING DEPENDENCIES, 2010, : 375 - 380
  • [9] A matrix-based flexible project-planning library and indicators
    Kosztyan, Zsolt T.
    Novak, Gergely
    Jakab, Robert
    Szalkai, Istvan
    Hegedus, Csaba
    [J]. EXPERT SYSTEMS WITH APPLICATIONS, 2023, 216
  • [10] Exact algorithm for matrix-based multilevel project planning problems
    Kosztyán, Zsolt T.
    [J]. Lecture Notes in Electrical Engineering, 2015, 313 : 487 - 493