Note that by the singular values of the operator (L_{lambda}) we mean the eigenvalues and spectral singularities of the operator (L_{lambda}).
The algebraic equations for eigenvalues and singular values of the asymmetric, symmetric and anti-symmetric systems are given.
Stability robustness is demonstrated by applying a constraint to the singular values of the matrix return difference.
An analysis shows the importance of the singular values of the mobility matrices in determining the error due to simplifications.
Next, we design two consistent estimators for the singular values of the coefficient matrix, compare them, and derive the asymptotic distribution for one of these estimators.
A common projection matrix is obtained by the truncation of the singular values of the merged transformation matrices obtained from the estimation points in the design space.
The H∞ cascade control system showed about five times larger the robust stability margin estimated by means of singular values of the complementary sensitivity T in frequency domain.
Also the upper limits of the absolute and relative differences of the singular values of the asymmetric system to the corresponding eigenvalues of the symmetric system, and the upper and lower limits of the singular values of the asymmetric system are obtained, respectively.
We investigate the properties of the singular values of the quantised derivatives of essentially bounded functions on Rd with d>1.
It is argued that if some of the singular values of the sensitivity matrix are large, then vibration localization can possibly occur.
We study some related problems such as thematic factorizations, invariance of indices, and inequalities between the singular values of the four block operator and the superoptimal singular values.
