<?xml version="1.0" encoding="utf-8" standalone="no"?>
<!DOCTYPE article SYSTEM "http://www.nonlin-processes-geophys.net/inc/npg/copernicus.dtd">
<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>9</volume_number>
		<issue_number>3/4</issue_number>
		<publication_year>2002</publication_year>
	</journal>
	<doi>10.5194/npg-9-289-2002</doi>
	<article_url>http://www.nonlin-processes-geophys.net/9/289/2002/</article_url>
	<abstract_html>http://www.nonlin-processes-geophys.net/9/289/2002/npg-9-289-2002.html</abstract_html>
	<fulltext_pdf>http://www.nonlin-processes-geophys.net/9/289/2002/npg-9-289-2002.pdf</fulltext_pdf>
	<start_page>289</start_page>
	<end_page>309</end_page>
	<publication_date>0000-00-00</publication_date>
	<article_title content_type="html">Bifurcations and instabilities in rotating, two-layer fluids: II. β-plane</article_title>
	<authors>
		<author numeration="1" affiliations="1,3">
			<name>A. F. Lovegrove</name>
		</author>
		<author numeration="2" affiliations="2">
			<name>I. M. Moroz</name>
		</author>
		<author numeration="3" affiliations="1">
			<name>P. L. Read</name>
		</author>
	</authors>
	<affiliations>
		<affiliation numeration="1" content_type="html">Atmospheric, Oceanic and Planetary Physics, University of Oxford, United Kingdom</affiliation>
		<affiliation numeration="2" content_type="html">Mathematical Institute, University of Oxford, United Kingdom</affiliation>
		<affiliation numeration="3" content_type="html">Present address: Detica Ltd., Guildford, United Kingdom</affiliation>
	</affiliations>
	<abstract content_type="html">In this paper, we
      show that the behavior of weakly nonlinear waves in a 2-layer model of
      baroclinic instability on a &lt;font face=&quot;Symbol&quot;&gt;b&lt;/font&gt;-plane with
      varying viscosity is determined by a single, degenerate codimension three
      bifurcation. In the process, we show how previous studies, using the
      method of multiple scales to derive evolution equations for the slowly
      varying amplitude of the growing wave, arise as special limits of the
      general evolution description.</abstract>
	<references>
	</references>
</article>

