KKM Theory and Applications in Nonlinear AnalysisBy George Xian-Zhi Yuan |
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| This
reference provides a lucid introduction to the principles and
applications of Knaster-Kuratowski-Mazurkiewicz (KKM) theory and
explores related topics in nonlinear set-valued analysis.
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Page 3
Nad!er,
Jr., Continuum Theory (1992) 159. MA Al-Gwaiz, Theory of Distributions
(1992) 160. E. Perry, Geometry: Axiomatic Developments with Problem
Solving...
Page 2
Advanced
Calculus (1981) 64. LJ Corwin and RH Szczarba, Multivariable Calculus
(1982) 65. VI lstr4tescu, Introduction to Linear Operator Theory
(1981)...
Page 598
Z.
Naniewicz and PD Panagiotopoulos, Mathematical theory of
Hemivariational Inequalities and Applications, Marcel Dekker, Inc., New
York, 1995.
Page 260
P,),€j
be an abstract economy such that such that for each i € I: (1) X, is a
nonempty compact convex subset of a locally convex topological vector...
Page 42
A topological space X is said to be contractible if the identity mapping Ix of X is homotopic to a constant function.
Page 121
Let X be a non-empty compact convex subset of a locally convex topological vector space E. Let
Page 43
this
rule, our path will be stopped either when we get to the outside of the
house through an external door, or when we enter a good room. After
going...
Page 42
Let N and R denote the set of all natural numbers and the set of all real numbers,
Page 547
be a nonempty compact convex subset of a Hausdorff topological vector space E and V be
Page 43
time
we enter a room through a door and see a second door in the room, we go
out of the room through the second door. This will lead us either to
the outside...
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