The Development of Intersection Homology Theory
Steven L. Kleiman
Abstract
This historical introduction is in two parts. The first is reprinted with permission from ``A century of mathematics in America, Part II,'' Hist. Math., 2, Amer. Math. Soc., 1989, pp.543-585. Virtually no change has been made to the original text. In particular, Section 8 is followed by the original list of references. However, the text has been supplemented by a series of endnotes, collected in the new Section 9 and followed by a second list of references. If a citation is made to the first list, then its reference number is simply enclosed in brackets -- for example, [36]. However, if a citation is made to the second list, then its number is followed by an `S' -- for example, [36S]. Further, if a subject in the reprint is elaborated on in an endnote, then the subject is flagged in the margin by the number of the corresponding endnote, and the endnote includes in its heading, between parentheses, the page number or numbers on which the subject appears in the reprint below. Finally, all cross-references appear as hypertext links in the dvi and pdf copies.
Create a lesson
Related papers
Chebyshev and garment cutting. Debunking some myths
Victor Tapia
The suppression thesis in Riemann's Habilitationsvortrag
Victor Tapia
Remembering Solomon Marcus
Florin Nichita
The Erdős--Sós Theorem
David R. Wood
Math for AI safety: an invitation for mathematicians
Lionel Levine
Immensely Questionable Tests
Siyona Agarwal, Julian Bernhoft, Karam Gill et al.