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Algorithmically, DMI-optimal solutions can be derived via the Discriminant Component Analysis (DCA).
Thus, information on the tectonic activity of a defined area could be derived via landscape analysis.
Anti-windup compensation gains can be derived via solving a convex optimization problem with constraints of a set of linear matrix inequalities (LMIs).
The key idea in this paper is to consider a new type of shape, based on which joint structures can be derived via symbolic enumeration.
Atmospheric visibility can be derived via the NLLSSF technique from the 400 700-nm bands or using an approach that uses the upwelled radiance fit from the Regression Intersection Method from 550 to 700 nm.
The strain energy function can be derived via representation theorems for anisotropic functions where a suitable non-linear strain tensor, e.g. the Green strain tensor, describes locally the current state of strain (Holzapfel, Ogden, 2009, Zheng, 1994).
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Herein, the governing nonlinear equation is derived via extended Hamilton's principle.
Second, the condition for improving the SNR performance is derived via a frequency domain formulation.
A detailed mathematical model is derived via the Newton-Euler formalism.
The weak-form of the governing equations (GEs) is derived via Hamilton's Principle.
The equilibrium equations are derived via principle of minimum potential energy.
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