  |
ArXiv Front: DG Differential Geometry - http://front.math.ucdavis.edu/math.DG
Differential geometry section of the mathematics e-print arXiv. |
  |
Finite Canonical Commutation Relations - http://graham.main.nc.us/~bhammel/FCCR/fccr.html
A working paper on FCCR nxn matrices as local kinematical replacement for CCR, and representations by pxp matrices over Galois fields. |
  |
Riemannian Geometry - http://www.treasure-troves.com/math/RiemannianGeometry.html
Mostly a definition with a few equations. |
  |
Differential Geometry - http://www.mat.univie.ac.at/~michor/listpubl.html
Several books by Peter W. Michor et al. including "Foundations of Differential Geometry", "Natural operations in differential geometry" (corrected version), "Transformation Groups", and "Gauge theory for fiber bundles" plus papers by the author in postscript. |
  |
Riemannian Geometry - http://www.maths.lth.se/matematiklu/personal/sigma/Riemann.ps
A set of postscript lecture notes for a graduate level course on Riemannian geometry. |
  |
Differential geometry - http://www.geocities.com/r-sharipov/r4-b3.htm
A textbook by Ruslan Sharipov (English and Russian versions). |
  |
Differential Geometry Page - http://math.bu.edu/people/carlosm/Diffeo.html
Contains several figures which are the result of easy codes using Mathematica, including Enneper's surface. |
  |
Classical Curve Theory and Frenet Equations - http://www.geocities.com/expotition2002/curves/
A systematic overview of classical curve theory, including Frenet equations and their known solutions, some results on moving frames (relationship between Frenet and Bishop Frame), spherical curves and surface curves. |
 |
John Oprea's Home Page - http://www.csuohio.edu/math/oprea
References to the author's papers and books, including Differential Geometry and its Applications and The Mathematics of Soap Films: Explorations with Maple. There are also Maple files available for downloading. |
 |
Differential Geometry - http://www.wisdom.weizmann.ac.il/~yakov/Geometry/
Lecture notes for a course at the Weizmann Institute of Science by Sergei Yakovenko. Chapters in DVI. |