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The modular (piecewise) technique advocated here allows for modelling elastic moduli, energy barriers and other characteristics independent of each other.
In [15], by taking a piecewise technique, under the commonly used conditions, the polynomiality of the CHIP method was given, which shows that the efficiency of the CHIP method is also very well.
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We introduce a new piecewise construction technique for generalised Bhaskar Rao designs and the concepts of generalised Bhaskar Rao block design pieces and holey generalised Bhaskar Rao block designs.
MARS is a multivariate, piecewise regression technique that can be used to model complex relationship.
Most of the prior studies employed harmonic balance or Galerkin schemes, piecewise linear techniques, analog simulation and/or direct numerical integration (digital simulation).
Ramos [51] discussed piecewise quasilinearization techniques for singular boundary value problems.
A piecewise curvature-compensation technique is also used to reduce the TC of the reference voltage within a wider temperature range.
The developed methodology is then employed to model the functionally graded cellular cylinders with an arbitrary profile of the relative density distribution via the piecewise homogeneous layer technique.
Based on the average dwell time approach and piecewise Lyapunov functional technique, sufficient conditions for the existence of the robust H∞ filter are derived, and the proposed filter can be obtained by solving a set of LMIs linear matrix inequalities).
By using the average dwell time approach and the piecewise Lyapunov function technique, a sufficient condition is proposed to guarantee the exponential stability of the switched systems with time delays.
First, sufficient conditions are proposed in terms of a set of linear matrix inequalities (LMIs) to guarantee exponential stability using the average dwell time (ADT) approach and the piecewise Lyapunov function technique.
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