PISM, A Parallel Ice Sheet Model 2.2.2-d6b3a29ca committed by Constantine Khrulev on 2025-03-28
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◆ interior_product()
template<class IMVecType >
Computes the interior product of a vector with the IPInnerProductFunctional's underlying bilinear form. If \(Q(x, y)\) is a bilinear form, and \(a\) is a vector, then the interior product of \(a\) with \(Q\) is the functional \[ I(z) = Q(a, z). \] Such a functional is always linear and hence can be represented by taking the standard dot product with some vector \(y\): \[ I(z) = y^T z. \] This method returns the vector \(y\). Definition at line 118 of file IPFunctional.hh. References pism::inverse::IPFunctional< IMVecType >::gradientAt(). |