´CALCULO GRACELI SINTÉTICO [61]

$\epsilon H=p(t)(q(t+\epsilon )-q(t))-\epsilon L\,$ / [ $e^{ipq(t+\epsilon )}\,$ ] $dX=\mu (X,t)\,dt+\sigma (X,t)\,dW^{Q},$ $W^{Q}(t)$

$\epsilon H=p(t)(q(t+\epsilon )-q(t))-\epsilon L\,$ / [ $e^{ipq(t+\epsilon )}\,$ ] $f_{W_{t}}(x)={\frac {1}{\sqrt {2\pi t}}}e^{-x^{2}/(2t)}.$ $dX=\mu (X,t)\,dt+\sigma (X,t)\,dW^{Q},$ $W^{Q}(t)$

$\epsilon H=p(t)(q(t+\epsilon )-q(t))-\epsilon L\,$ / [ $e^{ipq(t+\epsilon )}\,$ ] / $\alpha ^{-1}W_{\alpha ^{2}t}$ $dX=\mu (X,t)\,dt+\sigma (X,t)\,dW^{Q},$ $W^{Q}(t)$

$\epsilon H=p(t)(q(t+\epsilon )-q(t))-\epsilon L\,$ / [ $e^{ipq(t+\epsilon )}\,$ ] / $W_{n}(t)={\frac {1}{\sqrt {n}}}\sum \limits _{1\leq k\leq \lfloor nt\rfloor }\xi _{k}$ $dX=\mu (X,t)\,dt+\sigma (X,t)\,dW^{Q},$ $W^{Q}(t)$

$\epsilon H=p(t)(q(t+\epsilon )-q(t))-\epsilon L\,$ / [ $e^{ipq(t+\epsilon )}\,$ ] / $W_{t}=\xi _{0}t+{\sqrt {2}}\sum _{n=1}^{\infty }\xi _{n}{\frac {\sin \pi nt}{\pi n}}$ $dX=\mu (X,t)\,dt+\sigma (X,t)\,dW^{Q},$ $W^{Q}(t)$

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´CALCULO GRACELI SINTÉTICO [61]

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