Yahoo Italia Ricerca nel Web

Risultati di ricerca

  1. Shiing-Shen Chern (/ tʃ ɜːr n /; Chinese: 陳省身, Mandarin: [tʂʰən.ɕiŋ.ʂən]; October 28, 1911 – December 3, 2004) was a Chinese American mathematician and poet. He made fundamental contributions to differential geometry and topology .

  2. Shiing-Shen Chern. Premio Wolf per la matematica 1983. Shiing-Shen Chern ( Jiazing, 26 ottobre 1911 – Tientsin, 3 dicembre 2004) è stato un matematico cinese naturalizzato statunitense, conosciuto per i suoi contributi in geometria differenziale .

  3. Shiing-Shen Chern (chinesisch 陳省身 / 陈省身, Pinyin Chén Xǐngshēn, IPA (hochchinesisch), G. R. Chern Shiing-Shen; * 28. Oktober 1911 in Jiaxing, Kaiserreich China; † 3. Dezember 2004 in Tianjin, China) war ein chinesischer und US-amerikanischer Mathematiker, dessen Werk auf dem Gebiet der Differentialgeometrie eine ...

  4. 3 dic 2004 · Born. 26 October 1911. Chia-hsing (or Jiaxing), Chekiang province (now Zhejiang), China. Died. 3 December 2004. Tianjin, Tianjin Municipality, China. Summary. Shiing-shen Chern was a Chinese mathematician who made important contributions to geometry and algebraic topology. View eleven larger pictures. Biography.

  5. References. Further reading. ChernWeil homomorphism. In mathematics, the ChernWeil homomorphism is a basic construction in ChernWeil theory that computes topological invariants of vector bundles and principal bundles on a smooth manifold M in terms of connections and curvature representing classes in the de Rham cohomology rings of M.

  6. Shiing-Shen Chern was a Chinese American mathematician and poet. He made fundamental contributions to differential geometry and topology. He has been called the "father of modern differential geometry" and is widely regarded as a leader in geometry and one of the greatest mathematicians of the twentieth century, winning numerous awards and ...

  7. Shiing-shen Chern (born October 26, 1911, Jiaxing, China—died December 3, 2004, Tianjin) was a Chinese American mathematician and educator whose researches in differential geometry developed ideas that now play a major role in mathematics and in mathematical physics.