@conference { ISI:000181334500003,
	title = {A Stochastic variational principle for Burgers equation and its symmetries},
	booktitle = {STOCHASTIC ANALYSIS AND MATHEMATICAL PHYSICS II},
	series = {{TRENDS IN MATHEMATICS}},
	year = {2003},
	note = {<p>{4th International Workshop on Stochastic Analysis and Mathematical Physics, SANTIAGO, CHILE, JAN 05-11, 2000}</p>
},
	pages = {{29-46}},
	publisher = {Catedra Presiden Analis Cualitat Sistemas Dinam Cuant; Univ Catol, Direcc Invest Postgrado; FONDECYT; ICCTICONICYT Exchange Programme},
	organization = {Catedra Presiden Analis Cualitat Sistemas Dinam Cuant; Univ Catol, Direcc Invest Postgrado; FONDECYT; ICCTICONICYT Exchange Programme},
	type = {{Proceedings Paper}},
	address = {VIADUKSTRASSE 40-44, PO BOX 133, CH-4010 BASEL, SWITZERLAND},
	abstract = {<p>{A stochastic variational principle for the classical Burgers equation is established. A solution of this equation can be considered as the velocity field of a stochastic process which is a minimum of an energy functional. A family of stochastic constants of the motion, determined in terms of the probability distribution of that process, yields the complete list of symmetries of the Burgers equation.}</p>
},
	isbn = {{3-7643-6997-3}},
	author = {Cipriano, F.},
	editor = {{Rebolledo, R}}
}
