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In multivariate systems, when it comes to identifying actual operating conditions ranges, or optimal settings, the use of constrained optimization is often required.
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However, the power of the Johansen test in multivariate systems with small sample size can be severely distorted.
The execution and appraisal process involves modelling and analysis of complex, multivariate systems.
A basic class of multivariate system identification input design methods is proposed.
Such estimates are mostly useful for analyzing impacts in a multivariate system as clearly demonstrated by [19] and [20].
Due to the fact that several of these factors most likely are intercorrelated it is important to understand how they relate to WSP in a more comprehensive (multivariate) context when planning for instance prevention, health care and social security systems.
In this paper we present a general framework for the multivariate problem when data are collected from a combined array.
Control system design process based on pole placement frequently requires to solve underdetermined multivariate polynomial systems.
Table 1 Comparison of different multivariate polynomial systems by experimental results s m +1 s m +1 ′ s m +1 ′ with specific V #var m n ′ m n ′+m n (mn' + (n'-1 frac {m(m+1)}{2}+m) #poly n'-1 fracn + (n'-1)frac {m(m+1)}{2}+m) D reg when m=3 ≤7 ≤4 ≤4.
Continuous time Bayesian network classifiers are designed for analyzing multivariate streaming data when time duration of event matters.
We also derive a lasso-type estimate for recovering interaction functions of multivariate Hawkes processes when observing n trials.
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