Dimensioning Footings Subjected to Eccentric Loads
Publication: Journal of Geotechnical Engineering
Volume 111, Issue 5
Abstract
An approach often used to determine the bearing capacity of shallow foundations subjected to eccentric loading is based on Meyerhof's concept of a reduced effective area. The effective area is the area of greatest length such that its centroid coincides with the resultant load. The effective width of the reduced area is defined as the effective area divided by its length. The procedure for determining the effective dimensions of rectangular footings with one-way eccentricity is straightforward but the process is complex and time-consuming when the eccentricity is in both directions. Depending on the magnitudes of eccentricities el and eb in the directions of the length, L, and width, B, of the footing, respectively, the effective area is one of four possible shapes. To aid the engineer in the design of eccentrically loaded footings, analysis charts are prepared which yield normalized reduced dimensions as a function of normalized eccentricities, el/L and eb/B, for the four cases. An analysis chart is also prepared for determining normalized reduced dimensions of circular footings as a function of the normalized eccentricity, er/R.
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References
1.
Jarquio, R., and Jarquio, V., “Design Footing Area with Biaxial Bending,” Journal of Geotechnical Engineering, ASCE, Vol. 109, No. 10, Oct., 1983, pp. 1337–1341.
2.
Meyerhof, G. G., “The Bearing Capacity of Foundations Under Eccentric and Inclined Loads,” Proceedings of the Third International Conference on Soil Mechanics and Foundation Engineering, Vol. 1, 1953, pp. 440–445.
3.
Meyerhof, G. G., “Some Recent Research on the Bearing Capacity of Foundations,” Canadian Geotechnical Journal, Vol. 1, No. 1, 1963, pp. 16–26.
4.
Perloff, W. H., and Baron W., Soil Mechanics‐Principles and Applications, Ronald Press Company, New York, N.Y., 1976, 745 pp.
5.
Teng, W. C., Foundation Design, Prentice‐Hall, Inc., Englewood Cliffs, N.J., 1962, 466 pp.
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Copyright © 1985 ASCE.
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Published online: May 1, 1985
Published in print: May 1985
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