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1 
Strongly bounded, finitely additive vector measures and weak sequential compactness.Walker, Harry D. January 1971 (has links)
ThesisUniversity of Florida. / Description based on print version record. Manuscript copy. Vita. Bibliography: leaves 99100.

2 
Lebesgue spacesEigen, Stanley J. January 1978 (has links)
No description available.

3 
m dimensional measure in n dimensional spaceKopel, Neil A., 1951 January 1978 (has links)
No description available.

4 
C* integrals; an approach to noncommutative measure theory.Pedersen, Gert Kjærgård. January 1900 (has links)
AfhandlingCopenhagen. / Summary in Danish. Bibliography: p. 6165.

5 
On decompositions and convergence in spaces of finitely additive measuresGreen, Charles Allan, January 1964 (has links)
Thesis (Ph. D.)University of Wisconsin, 1964. / Typescript. Vita. eContent providerneutral record in process. Description based on print version record. Includes bibliographical references.

6 
Limit measures on second countable locally compact regular spacesLin, JungFang January 1969 (has links)
A. Appert proved in [2] that every sequence of strong measures on a separable weakly locally compact metrizable space has a subsequence converging in the sense of Δ to a strong measure. We extend this result to a second countable locally compact regular space. A. Appert also proved that on a weakly locally compact metrizable space, a sequence of strong measures converges in the sense of Δ to a strong measure if it converges in the sense of Δ₁to that strong measure. In [3], D. J. H. Garling extended this result to a sequence of monotone set functions on a weakly locally compact Hausdorff space under certain conditions. We show that this result still holds on a locally compact regular space with the same conditions. / Science, Faculty of / Mathematics, Department of / Graduate

7 
Differentiation of groupvalued outer measuresTraynor , Tim Eden January 1969 (has links)
This thesis is divided into three parts. In Part I, we define and give properties of semigroup valued measures and of the indefinite integral ʃ₍ ₎f‧dµ , where f is a manyvalued function (i.e. relation) with values In a group µ is an outer measure with values in another group, and "•" is an operation from the cartesian product of the two groups into a third. In particular, we present a Lebesgue decomposition for groupvalued outer measures and show that the indefinite integral is an outer measure.
In Part II, we construct the manyvalued (outer) derivative D̅ of an outer measure Ʋ with respect to the outer measure µ based on the notion of the limit of "approximate ratios" Ʋ(A) to µ(A) as the set A shrinks to a point. D̅ depends upon the multiplication "•" , upon an auxiliary "remainder" function r , and upon the specification of convergence (formula omitted) of sets in the measure space. Conditions are given under which Ʋ =ʃ₍ ₎D̅‧dµ. We also provide a general Hahn decomposition theorem and discuss generalized types of Vitali differentiation systems.
In Part III, we give some applications, including RadónNikodym theorems for outer measures Ʋ and µ: firstly, when µ has values in the nonnegative reals and Ʋ has values in a locally convex space and secondly, when Ʋ and µ have values in a Banach space. / Science, Faculty of / Mathematics, Department of / Graduate

8 
m dimensional measure in n dimensional spaceKopel, Neil A., 1951 January 1978 (has links)
No description available.

9 
Lebesgue spacesEigen, Stanley J. January 1978 (has links)
No description available.

10 
Ordertwo density and selfconformal setsSpringer, Olaf B. January 1993 (has links)
No description available.

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