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Gauge Theorem for Unbounded Domains
1989Let {xt, t⩾0} be the Brownian motion process in Rd, d⩾1; D a domain (nonempty, open and connected set) in Rd; q a Borel function on D. Put $${\tau_D} = \inf \left\{ {t > 0:{X_t} \notin D} \right\}, $$ and (1) $$u(x) = {E^X}\left\{ {{\tau_D} < \infty; \;\exp \left[ {\int\limits_0^\tau {{}^Dq\left( {{X_t}} \right)dt} } \right]} \right\} $$ (
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BEM simulations over unbounded domains
2005Sommario su volume p. 233. Allegato contributo su CD Rom, 10 pp.
SALVADORI, Alberto +4 more
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