2013
DOI: 10.1007/978-1-4614-6585-0_31
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Modal Reduction Based on Accurate Input-Output Relation Preservation

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Cited by 6 publications
(6 citation statements)
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“…Vakilzadeh et al [8] also proposed to utilize the QR factorization to functionally improve the performance of the dominancy analysis method in case of equal or closely spaced eigenvalues. Toward this end, let the modally projected input matrix corresponding to the subsystem associated to a given eigenvalue j of multiplicity n m , b B j 2 R n m n u , where n m n u , be factorized into a unitary matrix Q 2 R n m n m whose columns are orthonormal and an upper triangular matrix R 2 R n m n u as follows…”
Section: Modal Truncationmentioning
confidence: 98%
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“…Vakilzadeh et al [8] also proposed to utilize the QR factorization to functionally improve the performance of the dominancy analysis method in case of equal or closely spaced eigenvalues. Toward this end, let the modally projected input matrix corresponding to the subsystem associated to a given eigenvalue j of multiplicity n m , b B j 2 R n m n u , where n m n u , be factorized into a unitary matrix Q 2 R n m n m whose columns are orthonormal and an upper triangular matrix R 2 R n m n u as follows…”
Section: Modal Truncationmentioning
confidence: 98%
“…Fortunately, these integrals can be expressed in explicit form [8]. Consequently, the truncation error resulted from elimination of the ith modal coordinates in the H 2 sense is defined as…”
Section: Modal Truncationmentioning
confidence: 99%
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