synthetic differential geometry
Introductions
from point-set topology to differentiable manifolds
geometry of physics: coordinate systems, smooth spaces, manifolds, smooth homotopy types, supergeometry
Differentials
Tangency
The magic algebraic facts
Theorems
Axiomatics
Models
differential equations, variational calculus
Chern-Weil theory, ∞-Chern-Weil theory
Cartan geometry (super, higher)
By an integral form (short for integral differential form) one many mean:
in plain differential geometry:
a differential form whose periods are integers;
hence a closed differential form whose class in de Rham cohomology is in the image, under the de Rham isomorphism, of a class in integral cohomology.
in differential supergeometry:
a differential form on a supermanifold for which there is a notion of integration over supermanifolds.
Last revised on September 16, 2025 at 16:56:42. See the history of this page for a list of all contributions to it.