2 00 8 Real Algebraic Structures
نویسنده
چکیده
A brief survey of real algebraic structures on topological spaces is given.
منابع مشابه
ar X iv : m at h - ph / 0 10 80 18 v 2 7 S ep 2 00 1 Symmetries of complexified space - time and algebraic structures ( in quantum theory )
Symmetries of complexified space-time and algebraic structures (in quantum theory). Abstract In the paper is discussed description of some algebraic structures in quantum theory by using formal recursive constructions with " complex Poincaré group " ISO(4, C).
متن کاملMAGMA-JOINED-MAGMAS: A CLASS OF NEW ALGEBRAIC STRUCTURES
By left magma-$e$-magma, I mean a set containingthe fixed element $e$, and equipped by two binary operations "$cdot$", $odot$ with the property $eodot (xcdot y)=eodot(xodot y)$, namelyleft $e$-join law. So, $(X,cdot,e,odot)$ is a left magma-$e$-magmaif and only if $(X,cdot)$, $(X,odot)$ are magmas (groupoids), $ein X$ and the left $e$-join law holds.Right (and two-sided) magma-$e$-magmas are de...
متن کاملNotes on Class Field Theory , Postech Summer School 2010
Preface 1 Preliminaries: Galois theory, algebraic number theory 2 Lecture 1. CFT of Q: classical (Mo. 19/7/10, 9:40–10:40) 4 Lecture 2. CFT of Q: via adeles (Mo. 19/7/10, 11:00–12:00) 6 Lecture 3. Local CFT, local-global compatibility (Tu. 20/7/10, 9:40–10:40) 8 Lecture 4. Global CFT, l-adic characters (Tu. 20/7/10, 11:00–12:00) 10 Appendix A. More on GLC for GL1: algebraic Hecke characters 12 ...
متن کامل. R A ] 2 8 A ug 2 00 4 DESCRIPTION OF THE CENTER OF THE AFFINE TEMPERLEY - LIEB ALGEBRA OF TYPE Ã
Construction of the diagrammatic version of the affine Temperley-Lieb algebra of type A N as a subring of matrices over the Laurent polynomials is given. We move towards geometrical understanding of cellular structure of the Temperley-Lieb algebra. We represent its center as a coordinate ring of the certain affine algebraic variety and describe this variety constructing its desingularization.
متن کاملCoamoebas of Complex Algebraic Plane Curves and the Logarithmic Gauss Map
The coamoeba of any complex algebraic plane curve V is its image in the real torus under the argument map. The area counted with multiplicity of the coamoeba of any algebraic curve in (C∗)2 is bounded in terms of the degree of the curve. We show in this Note that up to multiplication by a constant in (C∗)2, the complex algebraic plane curves whose coamoebas are of maximal area (counted with mul...
متن کاملذخیره در منابع من
با ذخیره ی این منبع در منابع من، دسترسی به آن را برای استفاده های بعدی آسان تر کنید
عنوان ژورنال:
دوره شماره
صفحات -
تاریخ انتشار 2008