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Articolul Shiing-Shen Chern este un subiect de care se ocupă Proiectul China, un spațiu de organizare pentru dezvoltarea articolelor despre China Dacă doriți să participați la acest proiect, vă rugăm să vă înscrieți aici. Ciot: Acest articol a fost evaluat ca făcând parte din grupa Ciot pe scala de calitate. Neclasificat
Chern–Simons form. In mathematics, the Chern–Simons forms are certain secondary characteristic classes. [1] The theory is named for Shiing-Shen Chern and James Harris Simons, co-authors of a 1974 paper entitled "Characteristic Forms and Geometric Invariants," from which the theory arose. [2]
Shiing-Shen Chern, Lei Fu, and Richard Hain, editors. Contemporary trends in algebraic geometry and algebraic topology, volume 5 of Nankai Tracts in Mathematics. World Scientific Publishing Co. Inc., River Edge, NJ, 2002. Selected papers from the conference held in Tianjin, October 9-13, 2000. S. S. Chern.
OBITUARY. SHIING-SHEN CHERN 1911–2004. Shiing-Shen Chern was a towering figure in mathematics, both for his contributions to differential geometry and as a source of inspiration and encouragement for all mathematicians, and particularly those in China. Born in the final year of the Qing dynasty, and educated at a time when China was only ...
Introduction. It is named in honor of the late Chinese mathematician Shiing-Shen Chern.The award is a joint effort of the International Mathematical Union (IMU) and the Chern Medal Foundation (CMF) to be bestowed in the same fashion as the IMU's other three awards (the Fields Medal, the Abacus Medal, and the Gauss Prize), i.e. at the opening ceremony of the International Congress of ...
In mathematics, the Chern theorem (or the Chern–Gauss–Bonnet theorem [1] [2] [3] after Shiing-Shen Chern, Carl Friedrich Gauss, and Pierre Ossian Bonnet) states that the Euler–Poincaré characteristic (a topological invariant defined as the alternating sum of the Betti numbers of a topological space) of a closed even-dimensional ...
Many mathematicians consider Shiing-Shen Chern to be the outstanding contributor to research in differential geometry in the second half of the twentieth century. Just as geometry in the first half-century bears the indelible stamp of Elie Cartan, so the´ seal of Chern appears large on the canvas of geometry that has been painted in the
