Exact(3)
The analysis is carried out by studying the eigenvalues of the two linearized systems.
The linear stability of the stochastic user equilibrium is analyzed by studying the eigenvalues of the Jacobian matrix of the system while the nonlinear oscillations arising at the bifurcations are investigated by normal form calculations, numerical continuation and simulation.
Nonlinear moment equations result: they are linearized, and the limit of stability is searched by studying the eigenvalues of the matrix of the coefficients of the linearized moment equations.
Similar(57)
The appropriate fit was chosen by performing several analyses encompassing a first, informed guess of the correct rank, which was obtained by decomposing the (co variance matrix provided by Interbull and by studying the magnitude of the eigenvalues.
Finally, the open loop stability analysis is performed by studying the locus of system eigenvalues with respect to the circuit parameters variations.
Various characteristic findings are established by studying the nature of the Jacobian matrix eigenvalues associated with the above non-linear autonomous dissipative system.
We also study the eigenvalues of the Dirac system.
Hence, we can study the eigenvalues of K first.
We study the implicit eigenvalue problem of the form.
The critical dynamic pressure for panel flutter has been studied by considering the eigenvalue problem of the set of ODEs.
The purpose is to study the semiclassical asymptotics of the eigenvalues by two different methods.
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