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DAEs and the Generalized Eigenvalue Problem

First we will consider three typical examples from [GL83]  [Pg.71]

The corresponding eigenvalue problem has only one finite solution /x = 1, whereas the dimension of this problem is 2, It can easily be seen that the DAE is equivalent to the scalar ODE [Pg.72]

the eigenvalue problem has no solution at all and the DAE turns out to consist simply of two algebraic equations (no dynamics ) [Pg.72]

The eigenvalue problem can also take any complex number as solution. [Pg.72]

The properties of the generalized eigenvalues coincide with the classical case only if E is a regular matrix  [Pg.72]


See other pages where DAEs and the Generalized Eigenvalue Problem is mentioned: [Pg.71]    [Pg.71]    [Pg.73]    [Pg.76]   


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