1 |
M. K. Im and B. Jefferies, Bilinear integration for measure valued measure, Preprint, 2005
|
2 |
I. Kluvanek, Integration Structures, Proc. Centre for Mathematical Analysis 18, Australian Nat. Univ., Canberra, 1988
|
3 |
J. Diestel and J. J. Uhl Jr., Vector Measures, Math. Surveys No. 15, Amer. Math. Soc., Providence, 1977
|
4 |
N. Dinculeanu, Vector integration and Stochastic integration in Banach spaces, Pure and Applied Mathematics, Wiley-Interscience Publication, 2000
|
5 |
I. Dobrakov, On integration in Banach spaces, I, Czechoslovak Math. J. 20 (95) (1970), 511-536
|
6 |
I. Dobrakov, On integration in Banach spaces, II, Czechoslovak Math. J. 20 (95) (1970), 680-695
|
7 |
I. Dobrakov, On representation of linear oprators on (T,X), Czechoslovak Math. J. 21 (96) (1971), 13-30
|
8 |
B. Jefferies, Evolution Processes and the Feynman-Kac Formula, Kluwer Academic Publishers, Dordrecht/Boston/London, 1996
|
9 |
B. Jefferies, Advances and applications of the Feynman integral, Real and stochastic analysis, 239-303, Trends Math., Birkhauser Boston, Boston, MA, 2004
|
10 |
B. Jefferies and S. Okada, Bilinear integration in tensor products, Rocky Mountain J. Math. 28 (1998), no. 2, 517-545
DOI
|
11 |
I. Kluvanek and G. Knowles, Vector Measures and Control Systems, North Holland, Amsterdam, 1976
|
12 |
K. S. Ryu and M. K. Im, A measure-valued analogue of Wiener measure and the measure-valued Feynman-Kac formula, Trans. Amer. Math. Soc. 354 (2002), no. 12, 4921-4951
DOI
ScienceOn
|
13 |
B. Jefferies and P. Rothnie, Bilinear integration with positive vector measures, J. Aust. Math. Soc. 75 (2003), no. 2, 279-293
DOI
|