On the fixed point index in locally convex spaces
1987 ◽
Vol 106
(1-2)
◽
pp. 161-168
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Keyword(s):
SynopsisLet E be a Hausdorff locally convex space, Q a convex closed subset of E and U an open subset of Q. We develop an index theory for a class of locally compact maps f: U → E for which the usual assumption f(U) ⊂ Q is replaced by an appropriate “pushing condition”. Moreover, from this index theory, we deduce a general continuation principle and some global results for nonlinear eigenvalue problems.
1987 ◽
Vol 8
(3)
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pp. 211-218
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Keyword(s):
1991 ◽
Vol 161
(2)
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pp. 457-473
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Keyword(s):
2002 ◽
Vol 15
(2)
◽
pp. 91-103
Keyword(s):
1967 ◽
Vol 15
(4)
◽
pp. 295-296
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Keyword(s):
1971 ◽
Vol 14
(1)
◽
pp. 119-120
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