Difference between revisions of "Main Page"

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(Testing)
(Testing)
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== Testing ==
 
== Testing ==
<math> Next, when studying differential equations we often work with the following subsets of $\cF[0,L]$.
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<math>  
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\def\cC{\mathcal{C}}
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\def\cF{\mathcal{F}}
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Next, when studying differential equations we often work with the following subsets of $\cF[0,L]$.
  
 
$\cC[0,L] = \{f\in \cF[0,L] \,|\, f\; \text{continuous} \}$ is the set of functions $f: [0,L]\to\R$ that are continuous.  
 
$\cC[0,L] = \{f\in \cF[0,L] \,|\, f\; \text{continuous} \}$ is the set of functions $f: [0,L]\to\R$ that are continuous.  

Revision as of 09:26, 18 May 2017

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Content Ideas

  • links to polyfold talks .. IHES .. IAS
  • annotated list of references
  • space for conference/workshop announcements - such as SFT 9 in Augsburg
  •  ?? rather than Katrin (eventually) whipping up a separate polyfold lab page, maybe make a list of "polyfold people" with pictures and links to their personal websites/papers, space to state research interests ("contact me if ... ") .. include Wysocki memorial
  • Helmut was talking about making his own wiki out of "the book" ... so eventually link there (or have a separate part) ... in any case, we'll need to clearly separate rigorous presentation (parts of the book etc) from Fukaya-category work in progress

Testing

Failed to parse (unknown function "\def"): \def\cC{\mathcal{C}} \def\cF{\mathcal{F}} Next, when studying differential equations we often work with the following subsets of $\cF[0,L]$. $\cC[0,L] = \{f\in \cF[0,L] \,|\, f\; \text{continuous} \}$ is the set of functions $f: [0,L]\to\R$ that are continuous. $\cC^\infty[0,L] = \{f\in \cF[0,L] \,|\, f\; \text{smooth} \}$ is the set of functions $f: [0,L]\to\R$ that are smooth. That is, all derivatives of $f$ are required to be continuous.


Getting started