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An Explicit Formula for the Splitting of Multiple Eigenvalues for Nonlinear Eigenvalue Problems and Connections with the Linearization for the Delay Eigenvalue Problem.

, , and . SIAM J. Matrix Anal. Appl., 38 (2): 599-620 (2017)

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Prediction of Partially Synchronous Regimes of Delay-Coupled Nonlinear Oscillators., and . NOLCOS, page 699-704. International Federation of Automatic Control, (2013)Tensor-Krylov method for computing eigenvalues of parameter-dependent matrices., , and . J. Comput. Appl. Math., (2022)Routh-Hurwitz criterion and stability of neutral systems., and . CDC, page 5060-5065. IEEE, (2003)A projection approach for model reduction of large-scale time-delay systems, with application to a boundary controlled PDE., , and . CDC/ECC, page 3482-3489. IEEE, (2011)A Predictor-Corrector Type Algorithm for the Pseudospectral Abscissa Computation of Time-Delay Systems., and . CoRR, (2020)Continuation Based Computation of Root-Locus for SISO Dead-Time Systems., and . CoRR, (2020)Tuning an H-Infinity Controller with a Given Order and a Structure for Interconnected Systems with Delays., and . CoRR, (2020)Spectrum-based stability analysis and stabilization of a class of time-periodic time delay systems., and . CoRR, (2019)Model reduction for a class of nonlinear delay differential equations with time-varying delays., , and . CDC, page 6422-6428. IEEE, (2015)Model reduction for delay differential equations with guaranteed stability and error bound., , and . Autom., (2015)