417 Doc. Math. J. DMV Calabi-Yau Threefolds of Quasi-Product Type

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Date: 2014-07-13 07:29:17 Algebraic geometry Geometry Abstract algebra Algebraic surfaces Algebraic varieties String theory Complex manifolds K3 surface Abelian variety Algebraic curve Projective variety Elliptic surface		417 Doc. Math. J. DMV Calabi-Yau Threefolds of Quasi-Product Type Add to Reading List Source URL: www.math.uiuc.edu Download Document from Source Website File Size: 319,22 KB Share Document on Facebook

	Knot Categorification from Geometry, via String Theory Mina Aganagic (UC Berkeley) Abstract: I will describe three paths to categorification of RTW invariants of knots, and the relations between them. The first approach DocID: 1v3D2 - View Document
	Lee Ritenour’s Six String Theory Competition Legal Rules Page Effective January 15, 2018 to May 31, 2018 NO PURCHASE OF ANY KIND IS NECESSARY TO ENTER OR WIN. A PURCHASE OF SPONSOR PRODUCTS WILL NOT IMPROVE YOUR CHANCE DocID: 1uYOA - View Document
	Some questions beyond the Standard Model Standard Models Supersymmetric String Theory Standard Models What form is matter? Ö Ö What is matter? DocID: 1uXjp - View Document
	STRING THEORY AND OUR REAL WORLD Gordy Kane, Michigan Center for Theoretical Physics Syracuse University March 2011 DocID: 1uT3w - View Document
	that there is no such thing as the scientific method. Unlike many critics who have argued that on methodological grounds string theory is not science, Smolin recognizes that to impugn it for that reason, he must refute t DocID: 1uaNC - View Document