By Mark Embree and Blake Keeler

To understand the solution of a linear, time-invariant differential-algebraic equation, one must analyze a matrix pencil (A,E) with singular E. Even when this pencil is stable (all its finite eigenvalues fall in the left-half plane), the solution can exhibit transient growth before its inevitable decay. When the equation results from... Show more

December 28, 2016

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Pseudospectra of Matrix Pencils for Transient Analysis of Differential-Algebraic Equations

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