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Lattice-valued Borel measures. II. (English) Zbl 0325.28012

MSC:
28B15 Set functions, measures and integrals with values in ordered spaces
46G10 Vector-valued measures and integration
28B05 Vector-valued set functions, measures and integrals
28A25 Integration with respect to measures and other set functions
28A10 Real- or complex-valued set functions
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[1] Samuel Kaplan, On the second dual of the space of continuous functions, Trans. Amer. Math. Soc. 86 (1957), 70 – 90. · Zbl 0081.10903
[2] S. S. Khurana, Lattice-valued Borel measures, Rocky Mountain J. Math. 6 (1976), no. 2, 377 – 382. · Zbl 0283.28010
[3] V. S. Varadarajan, Measures on topological spaces, Mat. Sb. (N.S.) 55 (97) (1961), 35 – 100 (Russian).
[4] J. D. Maitland Wright, Stone-algebra-valued measures and integrals, Proc. London Math. Soc. (3) 19 (1969), 107 – 122. · Zbl 0186.46504
[5] J. D. Maitland Wright, Measures with values in a partially ordered vector space, Proc. London Math. Soc. (3) 25 (1972), 675 – 688. · Zbl 0243.46049
[6] J. D. Maitland Wright, The measure extension problem for vector lattices, Ann. Inst. Fourier (Grenoble) 21 (1971), no. 4, 65 – 85 (English, with French summary). · Zbl 0215.48101
[7] J. D. Maitland Wright, An algebraic characterization of vector lattices with the Borel regularity property, J. London Math. Soc. (2) 7 (1973), 277 – 285. · Zbl 0266.46036
[8] J. D. Maitland Wright, An extension theorem, J. London Math. Soc. (2) 7 (1974), 531 – 539. · Zbl 0272.28010
[9] J. D. Maitland Wright, Embeddings in vector lattices, J. London Math. Soc. (2) 8 (1974), 699 – 706. · Zbl 0289.46007
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