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[[TableOfContents]]
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 * [http://www.math.washington.edu/~morrow/reu07/reu.html Jim Morrow's page]: Relevant papers.
 * [http://www.math.washington.edu/~reu/ REU Archives]
 * [http://www.math.washington.edu/~billey/classes/schubert.notes/notes.pdf Sara Billey's Schubert Variety notes]

=== Schedule ===
 * [:reu07/sched_archive:Archive Schedule]
 * Wednesday, July 11, 2007
  * 9:30 am -- James and Nate talk
  * 5:00 pm -- Pizza
 * Thursday, July 12, 2007
  * 7:30 pm -- Seattle Symphony performing Tchaikovsky's Violin Concerto in D major and Orff's Carmina Burana
 * Friday, July 13, 2007
  * 9:30 am -- Plexer Talk - Tom Boothby, Tracy Zhang, and Andrew Fanoe
  * 6:00 pm -- Dinner at Ivar's
 * Saturday, July 14, 2007
  * Tunnel hike
 * Tuesday, July 17, 2007
  * 9:30 am -- Computing the automorphism group of a graph, Robert Miller
 * Wednesday, July 18, 2007
  * 1:30 -- 4:00 pm; Ernie Esser on Boomerangs (MGH 254)
  * 5:00 -- Pizza
 * Friday and Saturday, July 20-21
   *Vancouver or Victoria trip
 * Sunday, July 29, 2007
  * 1:00 pm -- Mariners game
=== Projects ===
 0. [:Leon:Update] Jeffrey Leon's Partition Backtracking code
  * Tom Boothby, Robert Miller
 1. Update Owen and Jeff's Genus Code.
  * Emily Kirkman
    * Use the current [http://sage.math.washington.edu:8500/genus_code version].
    * Inclusion of [http://pigale.sourceforge.net/ PIGALE] should lead to an improvement here as well (see below).
 1. Algorithm to test for circular planarity
  * Emily Kirkman
  * Status: Linear time achievable by modifying the graph before calling an O(n) planar embedding (testing) algorithm. (Not reinventing the wheel, just sticking one in the graph). Currently working on including PIGALE's tgraph library in SAGE.
  * Resources:
    * A simple O(n) Planarity Testing [http://www.cs.uvic.ca/~wendym/my_pubs/boyer.ps Algorithm]
    * [http://pigale.sourceforge.net/ PIGALE] implementation of the algorithm. (See also: [http://en.wikipedia.org/wiki/Fraysseix-Rosenstiehl%27s_planarity_criterion wikipedia] page describing Fraysseix-Rosenstiehl planarity criterion).
 1. Enhancing precision with exact linear algebra
  * Tom Boothby, Emily Kirkman
 1. Combinatorics of Coxeter Groups (with Sara Billey)
  * Tom Boothby, Sean Howe, Emily Kirkman, Robert Miller
  * [:reu07/bruhat_notes]
 1. Dirichlet Problem for Directed Networks
  * Kari Christianson, Lindsay Erickson
 1. Complex Conductances
  * Lindsay Erickson
 1. Graphs and Connections on a Surface of Arbitrary Genus
  * Joe Mitchell
=== Pictures ===
 * [:emilyk:Emily Kirkman]
=== Resources ===
 * Dive into Python: http://www.diveintopython.org/
== Wiki examples ==
To include a link:

{{{
[http://www.math.washington.edu/~morrow/reu07/reu.html Jim Morrow's page]
[:Leon: update]
}}}
To add a table of contents:

{{{
[[TableOfContents]]
}}}
To format the table of contents (simultaneously formatting the page):

{{{
== Top Level, No. 1 ==
== Top Level, No. 2 ==
=== Next Level, No. 1 ===
=== Next Level, No. 2 ===
==== Another Level, etc. ====
== Top Level, No. 3 ==
}}}
To create a new wiki page, simply navigate there, and you will be given a new blank page.

MoinMoin, this particular brand of wiki, also allows you to use LaTeX:

$$\sum_{k=1}^n{n \choose k}x^k$$

$\sum_{k=1}^n{n \choose k}x^k$

$$\left[\begin{array}{cccc}1 & 0 & 0 & 0 \\0 & 1 & 0 & 0 \\0 & 0 & 0 & \omega \\0 & 0 & -\omega & 0\end{array}\right]$$

Here's how to do that:

{{{
$$\sum_{k=1}^n{n \choose k}x^k$$
$\sum_{k=1}^n{n \choose k}x^k$
$$\left[\begin{array}{cccc}1 & 0 & 0 & 0 \\0 & 1 & 0 & 0 \\0 & 0 & 0 & \omega \\0 & 0 & -\omega & 0\end{array}\right]$$
}}}
NOTE: The double-dollar notation is a replacement for LaTeX's math environment \[...\], which does not work in the wiki.

TableOfContents

REU

Schedule

  • [:reu07/sched_archive:Archive Schedule]
  • Wednesday, July 11, 2007
    • 9:30 am -- James and Nate talk
    • 5:00 pm -- Pizza
  • Thursday, July 12, 2007
    • 7:30 pm -- Seattle Symphony performing Tchaikovsky's Violin Concerto in D major and Orff's Carmina Burana
  • Friday, July 13, 2007
    • 9:30 am -- Plexer Talk - Tom Boothby, Tracy Zhang, and Andrew Fanoe
    • 6:00 pm -- Dinner at Ivar's
  • Saturday, July 14, 2007
    • Tunnel hike
  • Tuesday, July 17, 2007
    • 9:30 am -- Computing the automorphism group of a graph, Robert Miller
  • Wednesday, July 18, 2007
    • 1:30 -- 4:00 pm; Ernie Esser on Boomerangs (MGH 254)
    • 5:00 -- Pizza
  • Friday and Saturday, July 20-21
    • Vancouver or Victoria trip
  • Sunday, July 29, 2007
    • 1:00 pm -- Mariners game

Projects

  1. [:Leon:Update] Jeffrey Leon's Partition Backtracking code

    • Tom Boothby, Robert Miller
  2. Update Owen and Jeff's Genus Code.
  3. Algorithm to test for circular planarity
  4. Enhancing precision with exact linear algebra
    • Tom Boothby, Emily Kirkman
  5. Combinatorics of Coxeter Groups (with Sara Billey)
    • Tom Boothby, Sean Howe, Emily Kirkman, Robert Miller
    • [:reu07/bruhat_notes]
  6. Dirichlet Problem for Directed Networks
    • Kari Christianson, Lindsay Erickson
  7. Complex Conductances
    • Lindsay Erickson
  8. Graphs and Connections on a Surface of Arbitrary Genus
    • Joe Mitchell

Pictures

  • [:emilyk:Emily Kirkman]

Resources

Wiki examples

To include a link:

[http://www.math.washington.edu/~morrow/reu07/reu.html Jim Morrow's page]
[:Leon: update]

To add a table of contents:

[[TableOfContents]]

To format the table of contents (simultaneously formatting the page):

== Top Level, No. 1 ==
== Top Level, No. 2 ==
=== Next Level, No. 1 ===
=== Next Level, No. 2 ===
==== Another Level, etc. ====
== Top Level, No. 3 ==

To create a new wiki page, simply navigate there, and you will be given a new blank page.

MoinMoin, this particular brand of wiki, also allows you to use LaTeX:

\sum_{k=1}^n{n \choose k}x^k

\sum_{k=1}^n{n \choose k}x^k

\left[\begin{array}{cccc}1 & 0 & 0 & 0 \\0 & 1 & 0 & 0 \\0 & 0 & 0 & \omega \\0 & 0 & -\omega & 0\end{array}\right]

Here's how to do that:

$$\sum_{k=1}^n{n \choose k}x^k$$
$\sum_{k=1}^n{n \choose k}x^k$
$$\left[\begin{array}{cccc}1 & 0 & 0 & 0 \\0 & 1 & 0 & 0 \\0 & 0 & 0 & \omega \\0 & 0 & -\omega & 0\end{array}\right]$$

NOTE: The double-dollar notation is a replacement for LaTeX's math environment \[...\], which does not work in the wiki.

reu/07 (last edited 2019-11-23 17:22:22 by chapoton)