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A proof of resolution of singularities in characteristic p > 0 and all dimensions.
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Heisuke Hironaka - Harvard University
A proof of resolution of singularities in characteristic p > 0 and all dimensions.
Hironaka Heisuke | Mathematician, Algebraic Geometry, Resolution of ...
Hironaka Heisuke is a Japanese mathematician who was awarded the Fields Medal in 1970 for his work in algebraic geometry. Hironaka graduated from Kyōto University (1954) and Harvard University, Cambridge, Massachusetts, U.S. (Ph.D., 1960); at the latter he studied under Oscar Zariski.
Resolution of singularities III Theorem 13 - MIT Mathematics
One of Hironaka’s great ideas is to write down a smooth hypersurface HˆM and to construct inductively by considering X\HˆH. If X is a hypersurface itself, which is locally given by a Weirstrass polynomial y + f 2y 2 + + f 0 = 0; then we can take H= (y= 0). The idea is that no matter how many
Hironaka, Heisuke - Harvard Math
Harvard University Department of Mathematics Science Center Room 325 1 Oxford Street Cambridge, MA 02138 USA
On the mathematical work of Professor Heisuke Hironaka - IMJ-PRG
Hironaka used a geometric interpretation of his own ideas about normal atness to give an analogue, normal pseudo- atness, which makes sense in both the real and the complex case, and to prove that the Whitney conditions along a stratum imply normal pseudo- atness along that stratum.
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