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[PDF] Top 20 Structured doubling algorithms for solving g-palindromic quadratic eigenvalue problems

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Structured doubling algorithms for solving g-palindromic quadratic eigenvalue problems

Structured doubling algorithms for solving g-palindromic quadratic eigenvalue problems

... a quadratic eigenvalue problem (QEP) Q(λ)x ≡ (λ 2 B + λC + A)x = 0, (1) where A, B, C ∈ C n×n , λ ∈ C, x 6= 0 ∈ C n ...the palindromic QEP with the property that reversing the order of the ... See full document

17

Structured Algorithms for Palindromic Quadratic Eigenvalue Problems Arising in Vibration of Fast Trains

Structured Algorithms for Palindromic Quadratic Eigenvalue Problems Arising in Vibration of Fast Trains

... proposed structured algorithms in Sections ...procedure for designing an optimal ERS are proposed by ...frequency for such ...use structured algorithms to solve the ... See full document

25

Structure-Preserving Arnoldi-type Algorithms for
Solving Palindromic Quadratic Eigenvalue Problems in
Leaky Surface Wave Propagation

Structure-Preserving Arnoldi-type Algorithms for Solving Palindromic Quadratic Eigenvalue Problems in Leaky Surface Wave Propagation

... T-palindromic quadratic eigenvalue problems (TPQEP) arising from modeling leaky surface waves propagation in a acoustic resonator with in- finitely many periodically arranged interdigital ... See full document

26

Numerically Stable, Structure-preserving Algorithms for Palindromic Quadratic Eigenvalue Problems

Numerically Stable, Structure-preserving Algorithms for Palindromic Quadratic Eigenvalue Problems

... the transpose of (1.1), we can easily see that the eigenvalues of (1.1) have a ‘symplectic’ property, that is, they are symmetrically placed with respect to the unit circle, containing both an eigenvalue λ and its ... See full document

23

STRUCTURE-PRESERVING ARNOLDI-TYPE ALGORITHMS FOR PALINDROMIC QUADRATIC EIGENVALUE PROBLEMS

STRUCTURE-PRESERVING ARNOLDI-TYPE ALGORITHMS FOR PALINDROMIC QUADRATIC EIGENVALUE PROBLEMS

... RRes for frequency ω = 50 and ω = 2000, ...three algorithms, but the accuracy of the eigenpairs computed by Algorithm ...two algorithms. When Algorithms 5.1, 5.2 and 5.3 are terminated ... See full document

23

Structured Backward Error for Palindromic Polynomial Eigenvalue Problems

Structured Backward Error for Palindromic Polynomial Eigenvalue Problems

... the Quadratic Palindromic Eigenvalue Problem (QPEP) [1, 2, 3]: find a scalar λ and an n-dimensional vector x such that (A T 1 λ 2 + A 0 λ + A 1 )x = 0, ... See full document

24

Structured backward error for palindromic polynomial eigenvalue problems

Structured backward error for palindromic polynomial eigenvalue problems

... and palindromic approaches to dis- crete-time control ...trains, palindromic eigenvalue problems and structure-preserving doubling ...of structured linear ... See full document

28

Solving a Structured Quadratic Eigenvalue Problem by a Structure-Preserving Doubling Algorithm

Solving a Structured Quadratic Eigenvalue Problem by a Structure-Preserving Doubling Algorithm

... data for the reduced ...structure-preserving doubling algorithm to compute the stabilizing solution of the matrix equation X + A T X −1 A = Q, whose existence is guaranteed by a result on the Wiener–Hopf ... See full document

18

SOLVING A STRUCTURED QUADRATIC EIGENVALUE PROBLEM BY A STRUCTURE-PRESERVING DOUBLING ALGORITHM

SOLVING A STRUCTURED QUADRATIC EIGENVALUE PROBLEM BY A STRUCTURE-PRESERVING DOUBLING ALGORITHM

... data for the reduced ...structure-preserving doubling algorithm to compute the stabilizing solution of the ma- trix equation X + A T X −1 A = Q, whose existence is guaranteed by a result on the Wiener–Hopf ... See full document

18

Vibration of Fast Trains, Palindromic Eigenvalue Problems and Structure-Preserving Doubling Algorithms

Vibration of Fast Trains, Palindromic Eigenvalue Problems and Structure-Preserving Doubling Algorithms

... 1 Introduction Railway travel was the first form of mass transport. After World War II, im- provements in automobiles, highways and aircrafts made them practical for a greater portion of the population, especially ... See full document

24

A FAST ALGORITHM FOR FAST TRAIN PALINDROMIC QUADRATIC EIGENVALUE PROBLEMS

A FAST ALGORITHM FOR FAST TRAIN PALINDROMIC QUADRATIC EIGENVALUE PROBLEMS

... eigenpairs for the original fast train PQEP. The so-called α-structured backward error analysis that preserves all possible structures in the fast train PQEP to the extreme is ... See full document

20

Structured Quadraticization and Structure-Preserving Algorithm for Palindromic Polynomial Eigenvalue Problems

Structured Quadraticization and Structure-Preserving Algorithm for Palindromic Polynomial Eigenvalue Problems

... a structured quadraticization to transform a (?, ε)-PPEP with the even degree into a (?, ...algorithm for solving the transformed ...balance for PPEPs in Section 4 and 5, ... See full document

31

A structure-preserving doubling algorithm for quadratic eigenvalue problems arising from time-delay systems

A structure-preserving doubling algorithm for quadratic eigenvalue problems arising from time-delay systems

... algorithm for solving the ε ...3. For the PCP_PQEP arisen from the stability analysis of TDSs, we develop a deflation technique for finding all unimodular eigenvalues in Section ...A ... See full document

13

A Novel Deflation Technique for Solving Quadratic Eigenvalue Problens

A Novel Deflation Technique for Solving Quadratic Eigenvalue Problens

... TECHNIQUE FOR SOLVING QUADRATIC EIGENVALUE PROBLEMS MOODY ...numerical algorithms for solving large-scale quadratic eigen- value problems for ... See full document

19

A structured doubling algorithm for nonsymmetric algebraic Riccati equations and quasi-birth-death problems (a singular case)

A structured doubling algorithm for nonsymmetric algebraic Riccati equations and quasi-birth-death problems (a singular case)

... From the fact that e > K = 0, and Ke = 0, the condition of Case (1) in The- orem 2.2 holds. Therefore, H has two zero eigenvalue with quadratic divisor. Theorem 3.2 shows that the SDA algorithm converges ... See full document

21

Structured Condition Number for Palindromic Polynomial Eigenvalue Problems

Structured Condition Number for Palindromic Polynomial Eigenvalue Problems

... number for a nonzero simple eigenvalue of poly- nomial eigenvalue problem (PEP) have been investigated by Tisseur (Linear Algebra ...bers for λ and 1/λ ? of ?-PPEP are ...the eigenvalue ... See full document

20

Perturbation of Palindromic Eigenvalue Problems

Perturbation of Palindromic Eigenvalue Problems

... details. For general perturbation of eigenvalues for polynomial eigenvalue problems, see [1, ...results for general matrix polynomials, see the mas- terpiece ...of palindromic ... See full document

16

PERTURBATION RESULTS RELATED TO PALINDROMIC EIGENVALUE PROBLEMS

PERTURBATION RESULTS RELATED TO PALINDROMIC EIGENVALUE PROBLEMS

... polynomials, palindromic linearizations, the anti-triangular canonical form [16–18] and the semi-Schur anti-triangular canonical form is investigated by means of the Bauer–Fike technique for perturbations ... See full document

14

Residual Arnoldi Method for solving large eigenvalue problems

Residual Arnoldi Method for solving large eigenvalue problems

... allows errors in the computation, and can work on an appropriate initial subspace. • With shift-invert enhancement, residual Arnoldi[r] ... See full document

83

A New Model Updating Method for Quadratic Eigenvalue Problems

A New Model Updating Method for Quadratic Eigenvalue Problems

... of quadratic eigenvalue problems (QEPs) is proposed by Friswell, Inman and Pilkey 1998, to incorporate the measured model data into the finite element model to produce an adjusted finite element ... See full document

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