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Soil Compaction Models<br />

be specific to that particular soil type. The same holds true for water content as the method<br />

simply can be repeated at any given moisture content and a water content specific in-situ<br />

VCL will be derived. This is a great simplification taking the work of Wheeler and Siva-<br />

kumar (1995), Toll and Ong (2003), Blatz and Graham (2003) and many others into ac-<br />

count trying to link critical state soil mechanics parameters to soil moisture content. It was<br />

possible to account for water content not with soil stresses but as an influence on critical<br />

state soil mechanics i.e. soil physical parameters as found by Hettiarachi and O’Callaghan<br />

(1980), Hettiarachi (1987) and Kirby (1989).<br />

The robustness of the entire approach against the concentration factor introduced by Fröh-<br />

lich (1934) was surprising, but agrees with the findings of Etienne and Steinmann (2002)<br />

who are able to predict soil stresses independent of soil type with one concentration factor.<br />

Interestingly their concentration factor is 2 and the one most commonly used in this study<br />

is 5. However, for the work here, 5 is most appropriate.<br />

With respect to the physics of granular media, the framework of critical state soil mechan-<br />

ics theory embedded in COMPSOIL is regarded as an approach which is sensitive enough<br />

to describe soil density changes accurately by means of a physical concept (critical state<br />

soil mechanics theory, Schofield and Wroth, 1960), while at the same time it is stable<br />

against variations at the grain level. Much work has been conducted to describe factors<br />

influencing the physics of granular media at the grain level, yet it is virtually impossible to<br />

account for all of them in one model. The orientation of particles changes mechanical be-<br />

havior according to Oda et al. (1997), particle size determines the strength of particle ac-<br />

cording to Ning et al. (1997), Delie and Bouvard (1997) found that spherical inclusions are<br />

easier to compact than angular inclusions. All these effects are averaged and thus do not<br />

affect the predicted soil displacement utilizing the in-situ VCL.<br />

At the onset of the in-situ approach it was mentioned that the error originating from disre-<br />

garding the elastic recovery of the soil when deteriming the in-situ VCLs would be ignored<br />

as the error is small. The entire section proved this assumption to be correct due to its high<br />

accuracy. The validation in the field even confirmed the validity of the whole approach on<br />

a different soil type. Now there is a method available which has been validated on the two<br />

of the most opposing soil types found in arable agriculture – a sandy loam and a clay soil.<br />

Ph.D. Thesis Dirk Ansorge (2007)<br />

120

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