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Thoughts on mathematics
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Schubert Calculus II: Schubert Stratification « Jake's Blog
https://levjake.wordpress.com/2014/09/26/schubert-calculus-ii-schubert-stratification
Raquo; Algebraic combinatorics. Raquo; Schubert Calculus II: Schubert Stratification. Schubert Calculus II: Schubert Stratification. A small gluing construction. Schubert Calculus V: Generalizations. Schubert Calculus IV: Littlewood-Richardson Rules. Follow Jake's Blog. It’s time to set up the Schubert stratification. A decomposition of the whole variety into locally closed pieces (Schubert cells), each of which is isomorphic to an affine space. Schubert Cells, Varieties and Classes. A Schubert cell on.
An upcoming curve « Jake's Blog
https://levjake.wordpress.com/2015/12/02/an-upcoming-curve
Raquo; An upcoming curve. A small gluing construction. Schubert Calculus V: Generalizations. Schubert Calculus IV: Littlewood-Richardson Rules. Follow Jake's Blog. This is a “Schubert curve” — related to some work of my own, and to some joint work with Maria Gillespie of Berkeley. To appear, eventually…! December 2, 2015. Leave a Reply Cancel reply. Enter your comment here. Fill in your details below or click an icon to log in:. Address never made public). Notify me of new comments via email.
July « 2014 « Jake's Blog
https://levjake.wordpress.com/2014/07
Monthly Archives: July 2014. Addendum to last post: the total Chern classes of tautological bundles on G(k,n). July 12, 2014 3:06 pm. I realised after finishing the last post that it’s simpler than I had thought to compute the total Chern classes of the tautological bundles appearing in the short exact sequence. I’m keeping it in a separate post, though, both because the last post is already very long and because I haven’t yet defined the Schubert varieties that appear in the answer. July 9, 2014 4:29 am.
December « 2015 « Jake's Blog
https://levjake.wordpress.com/2015/12
Monthly Archives: December 2015. December 2, 2015 12:54 pm. This is a “Schubert curve” — related to some work of my own, and to some joint work with Maria Gillespie of Berkeley. To appear, eventually…! Blog at WordPress.com.
April « 2015 « Jake's Blog
https://levjake.wordpress.com/2015/04
Monthly Archives: April 2015. April 25, 2015 4:27 pm. The following situation showed up this spring in my research, and although it ended up not seeming to lead anywhere, I still think there’s something deeper going on. Consider an algebraic curve. I should emphasize that this is a complex curve with real structure. That is, a Riemann surface with an action of complex conjugation. The fixed points of this action are the curve’s real points. Have any real points at all? How do the real points of.
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Pearl | Mathematical Gemstones
http://www.mathematicalgemstones.com/topics/gemstones/pearl
On the quest for mathematical beauty and truth. Skip to primary content. Skip to secondary content. Some high school level mathematics background would be useful for understanding these posts, but it aims to be accessible to the layperson. What do Schubert curves, Young tableaux, and K-theory have in common? January 18, 2016. In a recent and fantastic collaboration between Jake Levinson. A story filled with drama and intrigue. So let’s start in the middle. Slider puzzles for mathematicians. Is then a way...
Gemstones | Mathematical Gemstones
http://www.mathematicalgemstones.com/topics/gemstones
On the quest for mathematical beauty and truth. Skip to primary content. Skip to secondary content. Can you Prove it… combinatorially? August 12, 2016. This year’s Prove it! Was a big success, and it was an enormous pleasure to teach the seventeen talented high school students that attended this year. Some of the students mentioned that they felt even more inspired to study math further after our two-week program, but the inspiration went both ways – they inspired me with new ideas as well! Is there a co...
Maria Gillespie | Mathematical Gemstones
http://www.mathematicalgemstones.com/author/maria
On the quest for mathematical beauty and truth. Skip to primary content. Skip to secondary content. Author Archives: Maria Gillespie. Can you Prove it… combinatorially? August 12, 2016. This year’s Prove it! One of the many, many things we investigated at the camp was the Fibonacci sequence. F n= frac{1}{ sqrt{5} left( left( frac{1 sqrt{5} {2} right) n – left( frac{1- sqrt{5} {2} right) n right)$. Looks crazy, right? Why would there be $ sqrt 5$’s showing up in a sequence of integers? I mentioned during ...
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Jake's Blog « Thoughts on mathematics
December 2, 2015 12:54 pm. This is a “Schubert curve” — related to some work of my own, and to some joint work with Maria Gillespie of Berkeley. To appear, eventually…! April 25, 2015 4:27 pm. The following situation showed up this spring in my research, and although it ended up not seeming to lead anywhere, I still think there’s something deeper going on. Consider an algebraic curve. I should emphasize that this is a complex curve with real structure. Have any real points at all? We’ll call this quantity.
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levjantarira | Terror del imperialismo, azote de la burguesía
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Jonathan Le Vay
Levje
SCHÖNE DINGE SELBST GEMACHT. 30 in 300 Tagen. Hier lese ich gern. Sonntag, 19. April 2015. Letzte Woche war Stoffmarkt bei uns in der Gegend da habe ich einige schöne Streichelstöffchen ergattern können. Da leider bei uns durch das Sonntagskaufverbot dieses Jahr nicht der große Stoffmarkt der Holländer statt findet, habe ich vor lauter Frust auch noch im Internet zugeschlagen. So sind noch ganz tolle Stoffe in meine Stoffregal gewandert. In dieses zwei Stoffe hatte ich mich direkt verliebt. Sind meist ni...
