Skip to main content
MathOverflow

Return to Answer

edited link
Source Link
François G. Dorais
François G. Dorais
  • 44.4k
  • 6
  • 150
  • 233

Perhaps I should post this as an answer (even if I don't really know that theory): in

Juan A. Navarro González & Juan B. Sancho de Salas, C∞-Differentiable Spaces, LNM 1824 http://books.google.it/books?id=79bCwXbVnHAC&printsec=frontcover&dq=C-infinity+differentiable+spaces&source=bl&ots=xjtnnn8bSq&sig=BnSizsqq1t7wT8deQfeE--Ts4Ps&hl=it&ei=8w_DS92DFo7U7APZiu2tCQ&sa=X&oi=book_result&ct=result&resnum=1&ved=0CAYQ6AEwAA#v=onepage&q&f=falseGoogle Books Preview

a theory of "$C^{\infty}$ -differentiable spaces" is developped, and it would be something like the smooth analog to (possibly singular and nonreduced) complex analytic spaces.

Perhaps I should post this as an answer (even if I don't really know that theory): in

http://books.google.it/books?id=79bCwXbVnHAC&printsec=frontcover&dq=C-infinity+differentiable+spaces&source=bl&ots=xjtnnn8bSq&sig=BnSizsqq1t7wT8deQfeE--Ts4Ps&hl=it&ei=8w_DS92DFo7U7APZiu2tCQ&sa=X&oi=book_result&ct=result&resnum=1&ved=0CAYQ6AEwAA#v=onepage&q&f=false

a theory of "$C^{\infty}$ -differentiable spaces" is developped, and it would be something like the smooth analog to (possibly singular and nonreduced) complex analytic spaces.

Perhaps I should post this as an answer (even if I don't really know that theory): in

Juan A. Navarro González & Juan B. Sancho de Salas, C∞-Differentiable Spaces, LNM 1824 Google Books Preview

a theory of "$C^{\infty}$ -differentiable spaces" is developped, and it would be something like the smooth analog to (possibly singular and nonreduced) complex analytic spaces.

Source Link
Qfwfq
Qfwfq
  • 23.3k
  • 14
  • 122
  • 225

Perhaps I should post this as an answer (even if I don't really know that theory): in

http://books.google.it/books?id=79bCwXbVnHAC&printsec=frontcover&dq=C-infinity+differentiable+spaces&source=bl&ots=xjtnnn8bSq&sig=BnSizsqq1t7wT8deQfeE--Ts4Ps&hl=it&ei=8w_DS92DFo7U7APZiu2tCQ&sa=X&oi=book_result&ct=result&resnum=1&ved=0CAYQ6AEwAA#v=onepage&q&f=false

a theory of "$C^{\infty}$ -differentiable spaces" is developped, and it would be something like the smooth analog to (possibly singular and nonreduced) complex analytic spaces.