Minimax Theory and ApplicationsBy Biagio Ricceri, S. Simons |
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| This
volume contains the proceedings of the workshop on Minimax Theory and
Applications, held from September 30 to October 6, 1996, in Erice,
Italy. The book deals mainly with classical minimax theory, reflecting
on current...
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Zadclls Ioint lüonditions a... | 159 |
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Ins OoinOoln üon8traint n... | 234 |
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88 ÜKannel prcolln | 261 |
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Page ii
Managing
Editors: Panos Pardalos University of Florida, US.A. Reiner Horst
University of Trier, Germany Advisory Board: Ding-Thu Du University of
Minnesota,...
Page 69
in C. Bandle, J. Bemelmans, M. Chipot, M. Grüter, and J. Saint Jean Paulin (eds.), Progress in partial differential equations:
Page ii
Infanger
Stanford University, USA J. Mockus Lithuanian Academy of Sciences,
Lithuania PD Panagiotopoulos Aristotle University, Greece HD Sherali
Virginia...
Page 167
MICHAEL
M. NEUMANN Department of Mathematics and Statistics Mississippi State
University Mississippi State, MS 39762, USA e-mail:
Page 174
R is said to be bounded if there exists a constant c such that
Page 257
let C be a nonempty weakly compact convex subset of a Banach space E which has normal structure and let S = {T¿
Page 269
XM
Chang and FK Hwang, The minimax number of calls for finite population
multi-access channels, in Computer Networking and Performance
Evaluation, Ed:...
Page 269
References 1. JI Capetanakis, Tree algorithms for packet broadcast channels, IEEE Trans. Inform. Theory 25 (1979), 505-515.
Page 162
Let
K be a closed convex cone in the real Hubert space H. Let F be a
pseudomonotone mapping from K into H which is continuous on
finite-dimensional subspaces
Page 91
Randomization
and minimax results are considered for the following type of stochastic
two-person zero-sum games: two players sequentially observe a
stochastic...
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