Dinculeanu, Nicolae Vector-valued stochastic processes. I. Vector measures and vector-valued stochastic processes with finite variation. (English) Zbl 0647.60062 J. Theor. Probab. 1, No. 2, 149-169 (1988). Let (\(\Omega\),\({\mathcal F},P)\) be a probability space and \({\mathcal M}={\mathcal B}(R_+)\times {\mathcal F}\), where \({\mathcal B}(R_+)\) denotes the Borel subsets of [0,\(\infty)\). Furthermore, let E,F,G\(\subset L(E,F)\) be Reviewer: Sh.Takenaka Cited in 2 ReviewsCited in 7 Documents MSC: 60H05 Stochastic integrals Keywords:vector-valued stochastic processes; stochastic measure × Cite Format Result Cite Review PDF Full Text: DOI References: [1] Dellacherie, C., and Meyer, P. A. (1978).Probabilities and Potential, North-Holland, Amsterdam. · Zbl 0494.60001 [2] Dinculeanu, N. (1967).Vector Measures, Pergamon Press, Oxford. · Zbl 0156.14902 [3] Ionecu Tulcea, A., and Ionescu Tulcea, C. (1969).Topics in the Theory of Lifting, Springer, Berlin. · Zbl 0179.46303 [4] Kallianpur, G. (1980).Stochastic Filtering Theory, Springer, Berlin. · Zbl 0458.60001 [5] Kussmaul, A. V. (1977).Stochastic Integration and Generalized Martingales, Pitman, London. · Zbl 0355.60045 [6] Métivier, M. (1982).Semimartingales, Walter de Gruyter, Berlin. [7] Métivier, M., and Pellaumail, J. (1980).Stochastic Integration, Academic Press, New York. · Zbl 0463.60004 [8] Neveu, J. (1972).Martingales à temps discret, Masson, Paris. · Zbl 0235.60010 This reference list is based on information provided by the publisher or from digital mathematics libraries. Its items are heuristically matched to zbMATH identifiers and may contain data conversion errors. In some cases that data have been complemented/enhanced by data from zbMATH Open. This attempts to reflect the references listed in the original paper as accurately as possible without claiming completeness or a perfect matching.