International Journal of Construction Engineering and Management
p-ISSN: 2326-1080 e-ISSN: 2326-1102
2017; 6(5): 209-214
doi:10.5923/j.ijcem.20170605.03

1Ph.D. Student, Osmania University, Hyderabad, India
2Vice Chancellor, JNTU, Kakinada, A.P. India
Correspondence to: Sridhar M., Ph.D. Student, Osmania University, Hyderabad, India.
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This work is licensed under the Creative Commons Attribution International License (CC BY).
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Because of delays in project execution due to reasons attributable to project owners, the contractors lodge delay claims for prolongation of work. In case of partial disruption in work, the delay claims are framed by contractors based on actual work turnover achieved which methodology is challenged and disputed by project owners. The arbitrators while judging the fair compensation for delay claims in such cases make an assessment of reasonable turn over using their experience and subjective knowledge. The qualitative factors which influence the turnover have been identified for making an assessment of the turn over under given site specific conditions. For studying the influence of these qualitative factors structured interviews were conducted with the experts through questionnaires. The opinions gathered from the experts have been analysed following Fuzzy Delphi Methodology (FDM). The factors which have considerable and significant influence on the turnover have been listed. Based on the findings, a methodology is suggested for assessment of compensation for delay claims in these cases.
Keywords: Delay claims, Turn over, Overheads, Arbitrators, Expert opinions, Productivity
Cite this paper: Sridhar M., Kumar VSS, Assessment of Compensation for Delay Claims in Case of Partial Disruption in Work, International Journal of Construction Engineering and Management , Vol. 6 No. 5, 2017, pp. 209-214. doi: 10.5923/j.ijcem.20170605.03.
![]() | Figure 1. Semantic Scale |
Ni,Nj are respective T.F.N.s given by experts i, j and ∆l,∆r is left and right distances. β2, β1 are arbitrary values at right and left respectively such that 0 ≤ δ ≤ 1.8. Again for A = [a1, a2], B = [b1, b2]; ∆l (A,B) left distance = |a1, b1| Right distance ∆r = | a2, b2|; For T.F.N.s it is (X1+ 2Y1+Z1) / 29. The distances between Fuzzy numbers and similarity of experts opinions with in a permissible range of δ (Ni,Nj) are to be assessed and grouped in matrix form. The similarity of group of experts opinions are also to be exhibited graphically.
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