SHENGTAI LI
Computer Science Department
University of Southern California Santa Barbara
Santa Barbara, CA 93106
Abstract:
We have developed a robust, efficient numerical method for sensitivity
computation of large-scale differential-algebraic equation (DAE) systems. The
numerical method calculates the sensitivities of an initial value
problem (IVP) by solving the adjoint DAE system backward.
We also address the well-posedness of sensitivity problems for DAEs and the
numerical stability for the adjoint system of the BDF methods.
Complexity analysis and numerical results show that the
adjoint sensitivity method is advantageous over the forward sensitivity
method for applications with a large number of sensitivity parameters and few
derived functions.
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