These characters form a graded ring, and this ring structure may be exploited to perform vector bundle calculations of geometric interest. We are very happy to ...

Characteristic forms and geometric invariants. Pages 48-69 from Volume 99 (1974), Issue 1. by Shiing-Shen Chern, James Simons. No abstract available for this ...

Characteristic forms and geometric invariants. Shiin-Shen Chern(. UC, Berkeley. ) ,. James Simons(. SUNY, Stony Brook. ) Jan, 1974. 22 pages. Published in:.

An approach to cosmology in which the Universe learns its own physical laws by exploring a landscape of possible laws by discovering maps.

Abstract: The following sections are included: Introduction. Review of connection theory*. The forms TP(θ). Conformal invariance. Conformal immersions.

26 авг. 2011 г. · Examples · Poisson sigma model · A-model, B-model · Courant sigma model · Chern-Simons theory · topological Yang-Mills theory.

In mathematics, the Chern–Simons forms are certain secondary characteristic classes. [1] The theory is named for Shiing-Shen Chern and James Harris Simons.

We should mention that our invariants are closely related to the differential forms TP(O) on the total space of a principle bundle with connection.

Информация об этой странице недоступна. ·

The reference Characteristic forms and geometric invariants was missing from a few entries (for instance Chern-Simons theory and secondary characteristic class.) ...