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Moreover, we prove robustness of recovery under perturbation of the measurements by noise.
Firstly, we propose three stable PLUS factorization algorithms, prove the stability theorem under no perturbation and analyze stability under perturbation.
Prior approaches to quantifying robustness rely on the standard deviation of system responses or the expected ratio of performance under perturbation to nominal performance.
Via Lyapunov function analysis and comparison principle, Lr synchronous controller of the drive respond systems under perturbation is given and its robustness is also discussed.
The problem is to obtain the maximum possible number of limit cycles under perturbation of the coefficients arising in these equations.
We compute the growth bound of weighted advection semigroups on the n-dimensional flat torus with general (not necessarily bounded) measurable nonnegative collision frequencies and give a compactness theorem in L1 spaces of interest for the stability of essential type of kinetic semigroups under perturbation by scattering operators.
In – I considered variation of automorphic forms for the full modular group under perturbation of the m- tiplier system.
We proceed now to the study of functions of normal operators under perturbation.
In the previous section we considered the behavior of functions of normal operators under perturbation.
One usually concerns the existence of special kind of persistent solutions under perturbation.
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For the case of under-perturbation we can stop the evaluation at the first occurrence of k (int, i ) that satisfies the inequality and set k (l+1)← k (int, i ).
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CEO of Professional Science Editing for Scientists @ prosciediting.com