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Let A be a constant matrix.
Let M be a constant matrix.
and G should be a constant matrix.
Let be a constant matrix and let denote the eigenvalues of, including their multiplicities.
Let the assumptions of Theorem 4.2 hold and assume (varSigma (t)) to be a constant matrix, (varSigmain mathbb {R}^{3times3}).
It should be noted that in case the constant matrices and commute, that is,, then must be a constant matrix as well.
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The mass matrix of the finite elements is a constant matrix, and therefore, the centrifugal and Coriolis forces are equal to zero when the absolute nodal co-ordinate formulation is used.
Suppose is a constant matrix with eigenvalues.
end{aligned} (1.3) Suppose A is a constant matrix and (B,C) are symmetric.
Assume that is a constant matrix with eigenvalues, and suppose that is such that (3.7).
For the planet system, we always consider that the observation matrix A is a constant matrix in this paper.
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be a constant dust
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