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<article language="en">
	<journal>
		<journal_title>Nonlinear Processes  in Geophysics</journal_title>
		<journal_url>www.nonlin-processes-geophys.net</journal_url>
		<issn>1023-5809</issn>
		<eissn>1607-7946</eissn>
		<volume_number>7</volume_number>
		<issue_number>1/2</issue_number>
		<publication_year>2000</publication_year>
	</journal>
	<doi>10.5194/npg-7-1-2000</doi>
	<article_url>http://www.nonlin-processes-geophys.net/7/1/2000/</article_url>
	<abstract_html>http://www.nonlin-processes-geophys.net/7/1/2000/npg-7-1-2000.html</abstract_html>
	<fulltext_pdf>http://www.nonlin-processes-geophys.net/7/1/2000/npg-7-1-2000.pdf</fulltext_pdf>
	<start_page>1</start_page>
	<end_page>8</end_page>
	<publication_date>0000-00-00</publication_date>
	<article_title content_type="html">Nonlinear viscoelastic compaction in sedimentary basins</article_title>
	<authors>
		<author numeration="1" affiliations="1">
			<name>X.-S. Yang</name>
		</author>
	</authors>
	<affiliations>
		<affiliation numeration="1" content_type="html">Department of Fuel and Energy and Applied Mathematics, University of Leeds, Leeds LS2 9JT, UK</affiliation>
	</affiliations>
	<abstract content_type="html">In the mathematical modelling of sediment compaction
and porous media flow, the rheological behaviour of sediments is typically
modelled in terms of a nonlinear relationship between effective pressure &lt;i&gt;p&lt;/i&gt;&lt;i&gt;e
&lt;/i&gt;and porosity &lt;i&gt;Φ&lt;/i&gt;, that is &lt;i&gt;p&lt;/i&gt;&lt;i&gt;e
= &lt;/i&gt;&lt;i&gt;p&lt;/i&gt;&lt;i&gt;e
(Φ)&lt;/i&gt;.
The compaction law is essentially a poroelastic one. However, viscous compaction
due to pressure solution becomes important at larger depths and causes this
relationship to become more akin to a viscous rheology. A generalised
viscoelastic compaction model of Maxwell type is formulated, and different
styles of nonlinear behaviour are asymptotically analysed and compared in this
paper.</abstract>
	<references>
	</references>
</article>

