Gunnar Hornig. Knots, links and braids in magnetic fields

Gunnar Hornig. Knots, links and braids in... por Carmen_Rovi

 Esta é uma palestra proferida pelo Prof Gunnar Hornig (http://www.maths.dundee.ac.uk/gunnar/) para o seminário topologia na escola de matemática da Universidade de Edimburgo.

VOD SEMINARS AND COLLOQUIUM

2013 KAIST Math. Colloquium Powersum decompositions of symmetric tensors Kristian Ranestad (University of Oslo, Norway) 2013-05-16   2013 KAIST Math. Colloquium Left-orderability of 3-manifold groups Cameron Gordon (University of Texas at Austin, USA) 2013-05-09    2013 KAIST Math. Colloquium Introduction to Discrete Partial Differential Equations Chung, Soon-Yeong (Sogang University) 2013-04-18    2013 KAIST Math. Colloquium THE STRUCTURE OF THE MANDELBROT SET John Hubbard (Cornell University, USA) 2013-03-28

WEBSITE ORIGINAL
http://vod.mathnet.or.kr/sub4_1.php?key_s_title=2013+KAIST+Math.+Colloquium&key_year=x

VOD VIDEOS THE MATHNET KOREA

KAIST Discrete Math Seminar  Kim, Younjin (KAIST)

East Asia Number Theory Conference  Xu Fei (Chinese Academy of Sciences)

ASARC Seminar  Lee, Hwayoung (KIAS)

WEBSITESOURCE
http://vod.mathnet.or.kr/

Pensamiento matemático UNIVERSIDAD POLITECNICA DE MADRID

El Objetivo principal del proyecto es el diseño y realización de un nuevo concepto de taller educativo para alumnos de nuevo ingreso, con un doble propósito, mejorar los conocimientos del estudiante en las materias básicas y al mismo tiempo fomentar en el alumno de cursos superiores el deseo de compartir su bagaje intelectual con sus compañeros mediante una experiencia docente innovadora.
Video producido por el Gabinete de Tele-Educación de la Universidad Politécnica de Madrid.

XXIII Olimpiada de Matematicas Cono Sur (OMCS) 2012, Lima - Perú: proble...

AlgTop8: Polyhedra and Euler's formula

FamousMathProbs12: Euclid's construction problems I

 Publicado em 17/04/2013 Euclid's treatise the Elements is easily the greatest mathematical text of all time. Book I lays out basics of planar geometry, with an alternation between theory and practice, where practice means solving explicit construction problems with straight-edge and compass. In this lecture we look at most of these problems, sometimes departing from Euclid's order and presentation, but not from his spirit.

FamousMathProbs13b: The rotation problem and Hamilton's discovery of qua...