Manifold Atlas:References
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== Citing references == | == Citing references == | ||
− | *To '''cite''' a document simply type <tt><nowiki>{{cite|Author&...&AuthorYear}}</nowiki></tt>. | + | *To '''cite''' a document simply type <tt><nowiki>\cite{Author&...&AuthorYear}</nowiki></tt> or <tt><nowiki>{{cite|Author&...&AuthorYear}}</nowiki></tt>. |
* The convention for '''citation names''' in the Manifold Atlas is: | * The convention for '''citation names''' in the Manifold Atlas is: | ||
** '''full author family names''' separated by '''&''' and followed by the '''date of publication'''. | ** '''full author family names''' separated by '''&''' and followed by the '''date of publication'''. | ||
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<wikitex><blockquote>The group of homotopy $n$-spheres is finite for $n \neq 3$ {{cite|Kervaire&Milnor1963}}.</blockquote></wikitex> | <wikitex><blockquote>The group of homotopy $n$-spheres is finite for $n \neq 3$ {{cite|Kervaire&Milnor1963}}.</blockquote></wikitex> | ||
<pre style="white-space:normal;"> | <pre style="white-space:normal;"> | ||
− | ... { | + | ... \cite{Kervaire&Milnor1963}. |
</pre> | </pre> | ||
<!--The group of homotopy $n$-spheres is finite for $n \neq 3$--> | <!--The group of homotopy $n$-spheres is finite for $n \neq 3$--> | ||
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<wikitex><blockquote>Simply connected, smooth 5-dimensional h-cobordisms are homeomorphic to products {{cite|Freedman1982|Theorem 1.3}}. </blockquote></wikitex> | <wikitex><blockquote>Simply connected, smooth 5-dimensional h-cobordisms are homeomorphic to products {{cite|Freedman1982|Theorem 1.3}}. </blockquote></wikitex> | ||
<pre style="white-space:normal;"> | <pre style="white-space:normal;"> | ||
− | ... { | + | ... \cite{Freedman1982|Theorem 1.3}. |
</pre> | </pre> | ||
<!-- Simply connected, smooth 5-dimensional h-cobordisms are homeomorphic to products --> | <!-- Simply connected, smooth 5-dimensional h-cobordisms are homeomorphic to products --> |
Revision as of 15:16, 12 February 2010
Contents |
1 The bibliography
- If the reference you need is already in the bibliography then you can simply cite it as explained below.
- If not, you can create a new reference at the bibliography page as explained below.
2 Citing references
- To cite a document simply type {{cite|Author&...&AuthorYear}} or {{cite|Author&...&AuthorYear}}.
- The convention for citation names in the Manifold Atlas is:
- full author family names separated by & and followed by the date of publication.
- An example citation with generating text is:
The group of homotopy -spheres is finite for [Kervaire&Milnor1963].
... {{cite|Kervaire&Milnor1963}}.
- To refer to a specific part of a source type {{cite|reference|part}}. For example:
Simply connected, smooth 5-dimensional h-cobordisms are homeomorphic to products [Freedman1982, Theorem 1.3].
... {{cite|Freedman1982|Theorem 1.3}}.
3 The reference section
- The reference section of an article is automatically generated by placing the following text at the end of the article.
==<sectioncount/> References == {{#RefList:}}
4 Creating new references
- If the document for the reference is reviewed on MathSciNet or stored on the arXiv then you can generate a reference to it automatically.
- You can create new references by hand in the box at the top of the bibliography page:
- Type the author names(s) followed by the publication year of the article into the box:
- e.g. Freedman1982 or Kervaire&Milnor1963.
- You will arrive at a new template page for the reference: follow the instructions in the template using the conventions below.
5 Bibliographic conventions
- When creating a reference, please follow the conventions established by the following examples: journal article, book.
- In particular, if a reference is available online please hyperlink the title of the reference to its online source.
6 References
- [Freedman1982] M. H. Freedman, The topology of four-dimensional manifolds, J. Differential Geom. 17 (1982), no.3, 357–453. MR679066 (84b:57006) Zbl 0528.57011
- [Kervaire&Milnor1963] M. A. Kervaire and J. W. Milnor, Groups of homotopy spheres. I, Ann. of Math. (2) 77 (1963), 504–537. MR0148075 (26 #5584) Zbl 0115.40505