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Regularized ensemble Kalman inversion for robust and efficient gravity data modeling to identify mineral and ore deposits. [PDF]
Laby DA, Sungkono S, Biswas A.
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Prescribed time backstepping sliding mode control for attitude stabilization of plant-protection UAVs under wind and motor disturbances. [PDF]
Zhu C, Wang Z, Zhang D, Si P.
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Efficient Mask Optimization for DMD-Based Maskless Lithography Using a Genetic-Hippo Hybrid Algorithm. [PDF]
Chen Z +5 more
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Nonlinear 2-DOF PID controller optimized by artificial lemming algorithm for robust engine speed regulation in spark-ignition systems. [PDF]
Ekinci S +5 more
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Continuous Stability and Evolutionary Convergence
Journal of Theoretical Biology, 1997A stochastic process of long-term evolution due to mutation and selection is defined over an asexually reproducing population, with selection according to a population game with a one-dimensional continuity of pure strategies. Limiting the analysis to mutations of small effect, it is shown that long-term dynamic stability in such a process is ...
I, Eshel, U, Motro, E, Sansone
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Adaptive robust control (convergence, stability and performance)
1986 25th IEEE Conference on Decision and Control, 1986The contributions of this paper are in two main areas. The first is an "integrated" approach to the development of a practical adaptive control algorithm. In particular, we bring many existing ideas together and explore the effect of various design parameters available to a user. We also extend the theory in the following areas: we show how the problem
Goodwin, Graham C +3 more
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2003
Let χ and у be formed spaces and let {T n } be a В[χ, у]-valued sequence (i.e., a sequence of transformations in В [χ, у]). If {T n } converges in the formed space B[χ, у];that is, if there exists T in B [χ, у] such that $$\left\| {{T_n} - T} \right\| \to 0,$$ then we say that {T n } converges uniformly to T.
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Let χ and у be formed spaces and let {T n } be a В[χ, у]-valued sequence (i.e., a sequence of transformations in В [χ, у]). If {T n } converges in the formed space B[χ, у];that is, if there exists T in B [χ, у] such that $$\left\| {{T_n} - T} \right\| \to 0,$$ then we say that {T n } converges uniformly to T.
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Stability and Convergence Rate
2020The concept of stability introduced in the famous thesis of Lyapunov [1] is one of the central notions of the modern control theory. Many problems of state estimation and control can be reduced to a stability analysis or to a stabilization of solutions of certain dynamical models.
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Convergence and structural stability in thermoelasticity
Applied Mathematics and Computation, 2003zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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