In the first part of this paper solutions are developed for the response of a non-homogeneous half-space subjected to either a surface point load or a surface line load. The non-homogeneity considered is a variation in Young's modulus (E) with depth (z) which takes the form E = m , f where mE is a c
The behaviour of an elastic non-homogeneous half-space. Part II–circular and strip footings
✍ Scribed by J. R. Booker; N. P. Balaam; E. H. Davis
- Publisher
- John Wiley and Sons
- Year
- 1985
- Tongue
- English
- Weight
- 414 KB
- Volume
- 9
- Category
- Article
- ISSN
- 0363-9061
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✦ Synopsis
Abstract
Solutions developed in the first part of this paper (i.e. describing the response of a non‐homogeneous half‐space subjected to surface point and line loads) are used in this part to obtain solutions for a variety of surface loadings. Consideration is given to a distributed load acting over a circular area or strip and a rigid disk or strip subjected to applied normal load and moment.
It is established that the profiles of surface settlement due to uniformly distributed loads acting over a strip or circular area are strongly dependent on the degree of non‐homogeneity. This dependency is reduced when the footing is rigid. When α = 1 the moduli variation is identical to the Gibson soil and the equivalence with the Winkler soil model is established.
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