TECHNICAL PAPERS
Feb 1, 1991

Flow in Damaged Pipe Networks

Publication: Journal of Hydraulic Engineering
Volume 117, Issue 2

Abstract

In this paper, an approximate algorithm is proposed to eliminate false negative (gauge) pressures that appear during the analysis of a water‐distribution system. Emphasis is placed on the solution of the problem rather than on its cause. The formulation is based on a system of equations for a network that has been constructed using the continuity equations for each node and the head‐loss equations for each pipe. It contemplates two situations: one in which the elimination of a false negative pressure leads to the emptying of all the pipes that join a node, and the other in which the conditions are such that the elimination of the negative pressure leads to one or more pipes flowing partially full as an open channel. Two examples are presented to illustrate the applicability of the approximation, one for an imaginary simple network and the other for a water‐delivery system in a large city.

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References

1.
Chaudhry, M. H. (1987). Applied hydraulic transients. 2d Ed., Van Nostrand Reinhold, New York, N.Y.
2.
Jeppson, R. W. (1976). Analysis of flow in pipe networks. Ann Arbor Science, Ann Arbor, Mich.
3.
Wood, D. J. (1977). “The analysis of steady flow in pipe networks.” Proc. First Int. Conf. on Mathematical Modeling, vol. 3, Univ. of Missouri—Rolla, 1260–1280.
4.
Wood, D. J. (1980). User's manual—Computer analysis of flow in pipe networks including extended simulations. Office of Engrg. Continuing Education and Extension, Univ. of Kentucky, Lexington, Ky.

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Go to Journal of Hydraulic Engineering
Journal of Hydraulic Engineering
Volume 117Issue 2February 1991
Pages: 230 - 239

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Published online: Feb 1, 1991
Published in print: Feb 1991

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Authors

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Gustavo Ayala
Prof. of Civ. Engrg., Instituto de Ingenieria, Universidad Nacional Aut6noma de Mexico, Mexico, D. F. 04510, Mexico
James A. Liggett, Members, ASCE
Prof., School of Civ. and Envir. Engrg., Cornell Univ., 273 Hollister Hall, Ithaca, NY 14853

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