caa a22 4500 386359962 CHVBK 20180307111912.0 cr unu---uuuuu 161130e198908 xx s 000 0 eng 10.1017/S0004972700003531 doi S0004972700003531 pii (NATIONALLICENCE)cambridge-10.1017/S0004972700003531 Dancer E.N. Department of Mathematics, Statistics and Computing Science University of New England Armidale NSW 2351 Australia Degenerate critical points, homotopy indices and morse inequalities III [Elektronische Daten] [E.N. Dancer] This paper contains two main types of results. Firstly, we discuss what sort of critical points are obtained in various direct and dual minimax principles. The techniques we apply are widely applicable. Secondly, we obtain "best possible” results on which critical points of a function on Rn are removable. Copyright © Australian Mathematical Society 1989 Bulletin of the Australian Mathematical Society Cambridge University Press 40/1(1989-08), 97-108 0004-9727 40:1<97 1989 40 BAZ https://doi.org/10.1017/S0004972700003531 text/html Onlinezugriff via DOI 1 research-article jats NATIONALLICENCE 856 40 https://doi.org/10.1017/S0004972700003531 text/html Onlinezugriff via DOI NATIONALLICENCE 100 1- Dancer E.N. Department of Mathematics, Statistics and Computing Science University of New England Armidale NSW 2351 Australia NATIONALLICENCE 773 0- Bulletin of the Australian Mathematical Society Cambridge University Press 40/1(1989-08), 97-108 0004-9727 40:1<97 1989 40 BAZ CC0 http://creativecommons.org/publicdomain/zero/1.0 nationallicence SWISSBIB 377429295 BK010053 XK010053 XK010000 NATIONALLICENCE NATIONALLICENCE NL-cambridge