chern
31Chi Chern — Ven. Chi Chern (Chinese: 繼程; pinyin: Jìchéng, birth name Zhōu Míngtiān, 周明添) (born in 1955) is the first Dharma heir of renowned Ch an (Zen) Master, Ven. Sheng yen.[1] He is also one of the most respected meditation teachers in Malaysia and… …
3229552 Chern — is a minor planet orbiting the Sun. It is named after the Chinese American mathematician Shiing shen Chern.References …
33Théorie de Chern-Simons — La théorie de Chern Simons est une théorie quantique des champs topologique (en) introduite par Edward Witten pour étudier les invariants topologiques des variétés de dimension 3 (en). En particulier, elle permet de donn …
34cherna — ˈchernə, (ˌ)nä noun ( s) Etymology: Spanish, from Late Latin acernia, probably from Late Greek acherna 1. : any of several groupers (sense 1) 2. : priestfish …
35cherne — chern, cherne see chirm, churn …
36Черн, Шиинг-Шен — Эта статья  о математике. Об острове в Швеции см. Чёрн. Шиинг Шен Черн кит. 陳省身 англ. Shiing Shen Chern …
37Черн — Черн, Шиинг Шен Шиинг Шен Черн Шиинг Шен Черн (Чжень Шэньшэнь правильнее Чэнь Синшэнь, англ. Shiing Shen Chern, кит. трад. 陳省身, упр …
38Topological string theory — In theoretical physics, topological string theory is a simplified version of string theory. The operators in topological string theory represent the algebra of operators in the full string theory that preserve a certain amount of supersymmetry.… …
39Calabi conjecture — In mathematics, the Calabi conjecture was a conjecture about the existence of good Riemannian metrics on complex manifolds, made by Eugenio Calabi (1954, 1957) and proved by Shing Tung Yau (1977, 1978). The Calabi conjecture states that …
40Characteristic class — In mathematics, a characteristic class is a way of associating to each principal bundle on a topological space X a cohomology class of X. The cohomology class measures the extent to which the bundle is twisted particularly, whether it possesses… …
