Pseudolinear function
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A pseudolinear function is one that is both pseudoconvex and pseudoconcave.
References
- Rapcsak, T. (1991). "On pseudolinear functions". European Journal of Operational Research. 50 (3): 353–360. doi:10.1016/0377-2217(91)90267-Y. ISSN 0377-2217.
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Further reading
- Chew, Kim Lin; Choo, Eng Ung (1984). "Pseudolinearity and efficiency". Mathematical Programming. 28 (2): 226–239. doi:10.1007/BF02612363.
{{cite journal}}: Invalid|ref=harv(help) - Mishra, Shashi Kant; Giorgi, Giorgio (2008). "η-Pseudolinearity: Invexity and Generalized Monotonicity". Invexity and optimization. Nonconvex optimization and its applications. Vol. 88. Springer. ISBN 9783540785620.
{{cite book}}: Invalid|ref=harv(help); Unknown parameter|isbn10=ignored (help) - Kaul, R. N.; Lyall, Vinod; Kaur, Surjeet (1988). "Semilocal pseudolinearity and efficiency". European Journal of Operational Research. 36 (3). Elsevier Science B.V.: 402–409. doi:10.1016/0377-2217(88)90133-6.
{{cite journal}}: Invalid|ref=harv(help); Unknown parameter|month=ignored (help) - Jeyakumar, V.; Yang, X. Q. (1995). "On characterizing the solution sets of pseudolinear programs". Journal of Optimization Theory and Applications. 87 (3): 747–755. doi:10.1007/BF02192142.
{{cite journal}}: Invalid|ref=harv(help); Unknown parameter|month=ignored (help) - Komlósi, S. (1993). "First and second order characterizations of pseudolinear functions". European Journal of Operational Research. 67 (2). Elsevier Science B.V.: 278–286. doi:10.1016/0377-2217(93)90069-Y.
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