CT 4 Chapter 6, question 6.8

Discussion in 'CT4' started by rinishj28, Feb 26, 2017.

  1. rinishj28

    rinishj28 Member

    Obtain the backward equations for the integrated form of Kolmogorov's equations by differentiating with respect to s.
    Question: How does differentiation of the integral that involves exp^(-|L(u) du) yield L(s)*exp^(-|L(u) du)


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  2. deepakraomore

    deepakraomore Member

    Its partially differentiated with s, so u remain as constant.
    d/ds e^f(s) = e^f(s) * d/ds (fs)
     

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