What is invexity?
1986 ◽
Vol 28
(1)
◽
pp. 1-9
◽
Keyword(s):
AbstractRecently it was shown that many results in Mathematical Programming involving convex functions actually hold for a wider class of functions, called invex. Here a simple characterization of invexity is given for both constrained and unconstrained problems. The relationship between invexity and other generalizations of convexity is illustrated. Finally, it is shown that invexity can be substituted for convexity in the saddle point problem and in the Slater constraint qualification.
1988 ◽
Vol 38
(2)
◽
pp. 177-189
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2000 ◽
Vol 61
(2)
◽
pp. 201-206
◽
1983 ◽
Vol 41
◽
pp. 194-195
Keyword(s):
1987 ◽
Vol 45
◽
pp. 326-327
2018 ◽
Vol 5
(2)
◽
pp. 15
Keyword(s):
2020 ◽
Vol 2020
(1)
◽
Keyword(s):