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THE ACTION OF THE MAPPING CLASS GROUP ON REPRESENTATION VARIETIES
MAPPING CLASS GROUP REPRESENTATION VARIETIES
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2015/12/17
These notes are based on lectures given at Zhejiang University, July 14–20, 2008. My goal was to present some analytic techniques that can be used to study the action of the mapping class group on the...
SET MAPPING REFLECTION
MAPPING REFLECTION
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2015/8/17
The goal of these lectures is to give an exposition of the concept of an open stationary set, an associated reflection principle (for lack of a better word), and a list of examples of how this sort of...
On Moduli of Expansion of the Duality Mapping of Smooth Banach Spaces
Uniformly convex (smooth) Banach space Angle of modulus convexity (smoothness) Lower (upper) modulus of expansion
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2008/6/27
Let X be a Banach space which is uniformly convex and uniformly smooth. We introduce the lower and upper moduli of expansion of the dual mapping J of the space X. Some estimation of certain well-known...
The fixed point of fuzzy complex number-valued mapping
Fuzzy complex set Fuzzy complex number
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2010/9/15
In this paper, we introduce the concepts of fuzzy complex number,the operations of fuzzy complex number, the concepts of convergence for fuzzy complex number-valued sequence and the fuzzy complex numb...
On convergence theorem for nonself I-nonexpansive mapping in Banach spaces
Mann and Ishikawa iterations nonself nonexpansive maps
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2010/9/16
Suppose that E be a uniformly convex Banach space, let K be a nonempty convex subset of E with P as a nonexpansive retraction. Let T : K → E be a given nonself mapping. The modified Ishikawa iterative...