<?xml version="1.0"?>
<feed xmlns="http://www.w3.org/2005/Atom" xml:lang="en">
	<id>https://katlas.org/index.php?action=history&amp;feed=atom&amp;title=Article%3AMath.DG%2F0201157%2Funidentified-references</id>
	<title>Article:Math.DG/0201157/unidentified-references - Revision history</title>
	<link rel="self" type="application/atom+xml" href="https://katlas.org/index.php?action=history&amp;feed=atom&amp;title=Article%3AMath.DG%2F0201157%2Funidentified-references"/>
	<link rel="alternate" type="text/html" href="https://katlas.org/index.php?title=Article:Math.DG/0201157/unidentified-references&amp;action=history"/>
	<updated>2026-09-14T10:15:58Z</updated>
	<subtitle>Revision history for this page on the wiki</subtitle>
	<generator>MediaWiki 1.39.6</generator>
	<entry>
		<id>https://katlas.org/index.php?title=Article:Math.DG/0201157/unidentified-references&amp;diff=1688513&amp;oldid=prev</id>
		<title>ScottBiblioRobot at 11:24, 17 September 2006</title>
		<link rel="alternate" type="text/html" href="https://katlas.org/index.php?title=Article:Math.DG/0201157/unidentified-references&amp;diff=1688513&amp;oldid=prev"/>
		<updated>2006-09-17T11:24:48Z</updated>

		<summary type="html">&lt;p&gt;&lt;/p&gt;
&lt;p&gt;&lt;b&gt;New page&lt;/b&gt;&lt;/p&gt;&lt;div&gt;&amp;lt;pre&amp;gt;&lt;br /&gt;
 &lt;br /&gt;
&lt;br /&gt;
 M Black, \textit{Harmonic maps into homogeneous spaces}, Pitman Research Notes in Math.\ 255, Longman, Harlow 1991.  &lt;br /&gt;
&lt;br /&gt;
 J Bolton, F Pedit \&amp;amp; L Woodward, \textit{Minimal surfaces and the affine Toda field model.} J.\ reine angew.\ Math.\ 459 (1995), 119-150.  &lt;br /&gt;
&lt;br /&gt;
 J Bolton \&amp;amp; L Woodward, \textit{Congruence theorems for harmonic maps from a Riemann surface into $\CP^n$ and $S^n$}, J.\ London Math.\ Soc.\ 45 (1992), 363-376.  &lt;br /&gt;
&lt;br /&gt;
 F Burstall, \textit{Harmonic tori in spheres and complex projective spaces}, J.\ reine angew.\ Math.\ 469 (1995), 149-177.  &lt;br /&gt;
&lt;br /&gt;
 F E Burstall \&amp;amp; F Pedit, \textit{Harmonic maps via Adler-Kostant-Symes theory,} in \textit{Harmonic maps and integrable systems}, ed: A P Fordy \&amp;amp; J C Wood, Aspects of Mathematics E23, Vieweg 1994.  &lt;br /&gt;
&lt;br /&gt;
 I Castro \&amp;amp; F Urbano, \textit{New examples of minimal Lagrangian tori in the complex projective plane}, Manuscripta Math.\ 85 (1994), 265-281.  &lt;br /&gt;
&lt;br /&gt;
 R Donagi, \textit{The fibers of the Prym map}, in \textit{Curves, Jacobians and abelian varieties,} Contemp.\ Math.\ 136, 55-125, AMS 1992.  &lt;br /&gt;
&lt;br /&gt;
 J Eells \&amp;amp; L Lemaire, \textit{Selected topics in harmonic maps}, CBMS Regional Conference Series in Mathematics 50, AMS 1980.  &lt;br /&gt;
&lt;br /&gt;
 D Ferus, F Pedit, U Pinkall \&amp;amp; I Sterling, \textit{Minimal tori in $S^4$,} J.\ reine angew.\ Math.\ 429 (1992), 1-47.  &lt;br /&gt;
&lt;br /&gt;
 M Gross, \textit{Special Lagrangian fibrations II. Geometry. A survey of techniques in the study of special Lagrangian fibrations,} Surv.\ Diff.\ Geom.\ 5 (1999), 341-403.  &lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
 R Harvey \&amp;amp; H B Lawson, \textit{Calibrated geometries}, Acta Math.\ 148 (1982), 47-157.  &lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
 I McIntosh, \textit{The construction of all non-isotropic harmonic tori in complex projective space,} Internat.\ J.\ Math.\ 6 (1995), 831-879.  &lt;br /&gt;
&lt;br /&gt;
 I McIntosh, \textit{Two remarks on the construction of harmonic tori in $\CP^n$,} Internat.\ J.\ Math.\ 7 (1996), 515-520.  &lt;br /&gt;
&lt;br /&gt;
 I McIntosh, \textit{On the existence of superconformal 2-tori and doubly periodic affine Toda fields,} J.\ Geometry Phys.\ 24 (1998), 223-243.  &lt;br /&gt;
&lt;br /&gt;
 I McIntosh, \textit{Harmonic tori and generalised Jacobi varieties}, Comm.\ Anal.\ Geom.\ 9 (2001), 423-449.  &lt;br /&gt;
&lt;br /&gt;
 B O&amp;#039;Neill, \textit{The fundamental equations of a submersion}, Michigan Math.\ J.\ 13 (1966), 459-469.  &lt;br /&gt;
&lt;br /&gt;
 R Sharipov, \textit{Minimal tori in the five dimensional sphere in $\C^3$,} Theoret.\ and Math.\ Phys.\ 87 (1991), 363-369.  &lt;br /&gt;
&lt;br /&gt;
 A Strominger, S-T Yau \&amp;amp; E Zaslow,  \textit{Mirror symmetry is T-duality,} Nuclear Phys.\ B 479 (1996), 243-259.     &lt;br /&gt;
&lt;br /&gt;
&amp;lt;/pre&amp;gt;&lt;/div&gt;</summary>
		<author><name>ScottBiblioRobot</name></author>
	</entry>
</feed>