Let S and [S.sub.3] be two g[ALEPH] locally compact

Hausdorff spaces. Then for any NTS [S.sub.2], the function [mathematical expression not reproducible] defined by E(f) = f(that is E(f)([A.sub.1]) ([A.sub.2]) = f ([A.sub.2], [A.sub.1]) = (f([A.sub.1])) ([A.sub.2])) for all f : [S.sub.3] x X [right arrow] [S.sub.2] is a g[ALEPH] homeomorphism.

Let X and Y be compact

Hausdorff spaces, let A and B be complex-linear subspaces of C(X) and C(Y), respectively, and let p,q [member of] P.

Soft connectedness and soft

Hausdorff spaces were introduced in [13].

Fuzzy

Hausdorff spaces and fuzzy irresolute functions via fuzzy ideals, V Italian-Spanish Conference on General Topology and its Applications June 21-23, 2004, Almeria, Spain

We continue the study of the theory of SBT

Hausdorff spaces. In order to investigate all the soft bitopological modifications of SBT

Hausdorff spaces, I present new definitions of (f, [[??].sub.1] [[??].sub.2])-soft closure, SBT homeomorphism, SBT property, and hereditary SBT.

In the following section we will prove that these measures form a residual set in the space of signed Radon measures M(X) on specific

Hausdorff spaces. Note that this is analogous to the density of the set of nowhere monotone functions in C([a,b]) (see [Aron et al.(2009), Theorem 3.3]).

We can see that A, B, and C are all the subset of

Hausdorff spaces. With the total arrival rate constraints (8) and (9) and the total sharing probability constraint (10) in Section 3, we can reason that the sets A, B, and C are all closed.

If there are two point-fibred IFS F = {X; [f.sub.1], ..., [f.sub.N]} and G = {Y; [g.sub.1], ..., [g.sub.N]} (with common [I.sup.[infinity]]) on compact

Hausdorff spaces X and Y, [A.sub.F] and [A.sub.G] being their attractors, [[pi].sub.G] the coding mapping of G, and [[tau].sub.F] the section of [[pi].sub.F], then we can define the fractal transformation (under this transformation the fractal dimension of a set could be changed) between attractors of F and G:

Joseph, On if-closed and Minimal

Hausdorff Spaces, Proc.

Porter: [theta]-closed subsets of

Hausdorff spaces, Pacific J.

Twenty-three papers are included, with titles that include the comparison of a Kantorovich-type and Moore theorems, related fixed point theorems for mappings and set valued mappings on two metric spaces, and some fixed point theorems in compact

Hausdorff spaces. The contributors are mathematicians at universities world wide.