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A type of Gauss' divergence formula on Wiener spaces

   
@article{ECP1498,
	author = {Yoshiki Otobe},
	title = {A type of Gauss' divergence formula on Wiener spaces},
	journal = {Electron. Commun. Probab.},
	fjournal = {Electronic Communications in Probability},
	volume = {14},
	year = {2009},
	keywords = {divergence formulae on the Wiener spaces, integration by parts formulae on the Wiener spaces},
	abstract = {We will formulate a type of Gauss' divergence formula on sets of functions which are greater than a specific value of which  boundaries are not regular. Such formula was first established by L. Zambotti in 2002 with a profound study of stochastic processes. In this paper we will give a much shorter and simpler proof for his formula in a framework of the Malliavin calculus and give alternate expressions. Our approach also enables to show that such formulae hold in other Gaussian spaces.},
	pages = {no. 44, 457--463},
	issn = {1083-589X},
	doi = {10.1214/ECP.v14-1498},    
        url = {http://ecp.ejpecp.org/article/view/1498}}