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- W2356372967 abstract "In the field of eigenvector derivative computation to find an unique general solution from infinite particular solutions,the distinct Conditions of Determining Solution(CDS)were proposed,so that different general solutions were obtained.Finally,the CDS:Z TMZ+Z TMZ ′=-Z TM ′Z for repeted eigenvalue case is universally accepted,that is,Z ′T MZ≠Z TMZ ′is generally acknowledged .This CDS leads to occurrence of the second order derivatives of the physical matrices(i.e. stiffness and mass matrices).Under prerequisite of satisfying the previous CDS the calculation of the second order derivatives of the physical matrices is avoided by using an iterative format in this paper.In addition,this iterative process can directly find the general solution,but the existing methods give first particular solution,then determine general solution.Dynamic flexibility iterative method can economically be utilized in the calculation of many eigenvector derivatives in comparison with direct iterative method." @default.
- W2356372967 created "2016-06-24" @default.
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- W2356372967 date "2003-01-01" @default.
- W2356372967 modified "2023-09-25" @default.
- W2356372967 title "Iterative Method for Eigenvector Derivatives with Repeated Eigenvalues" @default.
- W2356372967 hasPublicationYear "2003" @default.
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