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Quasilinear sequence transformations
Numerical Algorithms, 1997\(p>0\) and \(k\geq 0\) are integers. The elements of \(E\equiv\mathbb{R}^p\) are represented as column vectors. \({\mathfrak G}{\mathfrak L}(E)\) is the linear isomorphism group over \(E\) and \(I\) is its unit member. \(E(p,k)\) is \(E\times\cdots\times E\) (\(k+1\) times).
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Continuation in quasilinearization
Journal of Optimization Theory and Applications, 1968A continuation method is described for extending the applicability of quasilinearization to numerically unstable two-point boundary-value problems. Since quasilinearization is a realization of Newton's method, one might expect difficulties in finding satisfactory initial trialpoints, which actually are functions over the specified interval that satisfy
Roberts, S. M. +2 more
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2010
This is a textbook and reference for readers interested in quasilinear control (QLC). QLC is a set of methods for performance analysis and design of linear plant or nonlinear instrumentation (LPNI) systems. The approach of QLC is based on the method of stochastic linearization, which reduces the nonlinearities of actuators and sensors to quasilinear ...
ShiNung Ching +4 more
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This is a textbook and reference for readers interested in quasilinear control (QLC). QLC is a set of methods for performance analysis and design of linear plant or nonlinear instrumentation (LPNI) systems. The approach of QLC is based on the method of stochastic linearization, which reduces the nonlinearities of actuators and sensors to quasilinear ...
ShiNung Ching +4 more
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2009
In this chapter, we discuss the interaction between charged particles and an astro- physical plasma. Historically, the first and most applied approach to determine spa- tial diffusion coefficients and other transport parameters is the so-called quasilinear theory (QLT). The quasilinear approximation is comparable to a first-order pertur- bation theory.
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In this chapter, we discuss the interaction between charged particles and an astro- physical plasma. Historically, the first and most applied approach to determine spa- tial diffusion coefficients and other transport parameters is the so-called quasilinear theory (QLT). The quasilinear approximation is comparable to a first-order pertur- bation theory.
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ON A CLASS OF QUASILINEAR HYPERBOLIC EQUATIONS
Mathematics of the USSR-Sbornik, 1975In the bounded cylinder with arbitrary fixed 0$ SRC=http://ej.iop.org/images/0025-5734/25/1/A09/tex_sm_2203_img2.gif/> the mixed problem with Dirichlet boundary conditions is considered for the quasilinear hyperbolic equation A particular class of functions is introduced in which there is an existence and uniqueness theorem for solutions of this ...
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On quasilinear differential‐functional equations with quasilinear conditions
Mathematische Nachrichten, 1970openaire +2 more sources
Quasilinearization and the calculation of eigenvalues
Communications of the ACM, 1966Richard Bellman +2 more
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