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| Authors: | David Handel |
| Institution: | Department of Mathematics, Wayne State University, Detroit, Michigan 48202 |
| Abstract: | A continuous map  is said to be  -regular if whenever  are distinct points of  , then  are linearly independent over  . For smooth manifolds  we obtain new lower bounds on the minimum  for which a  -regular map  can exist in terms of the dual Stiefel-Whitney classes of  . |
| Keywords: | $k$-regular maps configuration spaces smooth manifolds dual Stiefel-Whitney classes |
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