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Numerische Systeminversion (Numerical System Inversion)

auto, 2000
Ein Teilproblem bei Trajektorienfolgeregelungen ist die Berechnung eines Eingangssignals für ein gewünschtes Ausgangsverhalten. Bei nichtlinearen Prozessmodellen ist diese Aufgaben-stellung oft nur mit sehr hohem Aufwand oder nur in grober Näherung lösbar. In diesem Beitrag wird ein effizientes Verfahren zur Systeminversion vorgestellt, welches auf dem
Klaus Röbenack, O. Vogel
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Numerical inversion of discontinuous conductivities

Inverse Problems, 2000
Summary: An inverse problem is considered to identify the geometry of discontinuities in a conductive material \(\Omega\subset \mathbb{R}^2\) with conductivity \(1+ (k-1)\chi_D\) frm the measurements taken on the boundary \(\partial\Omega\), where \(D\Subset \Omega\) and \(k\) is a known positive constant.
Ki, Hosam, Sheen, Dongwoo
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Numerical Case Studies: Inverse Problems

2019
Optimization plays a key role in the design of any device or system, and this is especially true for MEMSs. The issue is to find a design space for a device which will satisfy the performance specifications. Often, they include several design criteria which cannot all be met at the same time. This leads to the concept of multi-objective optimization, i.
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Numerical inverse computation of reflectivity

High Power Laser and Particle Beams, 2013
By analyzing the one-dimensional heat transfer equation under the heat flux boundary condition, a numerical method for inverse computation from the back surface temperature data to the front surface reflectivity data is proposed. The inversely computing program is verified by the positive and inverse computation of one-dimensional heat transfer.
金云声 Jin Yunsheng   +6 more
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Numerical inversion of Laplace transform

Calcolo, 1967
The paper describes a general method for the numerical calculation of Laplace's inverse transform of a given function. The general method is then specialized to two cases in which the computer is shown to be of great use. An appendix contains the solution of the collateral problem of the numerical derivation of a function.
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Inverse Problems Light: Numerical Differentiation

The American Mathematical Monthly, 2001
(2001). Inverse Problems Light: Numerical Differentiation. The American Mathematical Monthly: Vol. 108, No. 6, pp. 512-521.
Martin Hanke, Otmar Scherzer
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Numerical Laplace Transformation and Inversion

International Journal of Electrical Engineering & Education, 1978
The paper presents an efficient basis for the numerical manipulation of the Laplace transform for the purpose of solving transient problems which are not amenable to conventional analytic manipulation. Although the underlying material is not new, the manner of presentation is such as to expose important matters of detail.
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NUMERICAL INVERSION OF AXISYMMETRIC INTERFEROGRAMS

Experimental Heat Transfer, 1996
A new method is presented for inverting the integrated phase-shift data obtained from an axisymmetric refractive index field. The method is of the onion-peeling type, and was developed specifically to accommodate the features of fringe patterns obtained from reference-beam interferometry.
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Numerical Inversion Revisited

Journal of the Korean Physical Society, 2011
Eun Bok, Hun Jang, Sun Myong Kim
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Numerical Inversion of Laplace Transforms

2004
In this chapter we present some procedures for numerically computing inverse Laplace transforms. Several methods based on different approaches have been proposed during the past fifty years. The numerical computation of an inverse Laplace transform is not readily done. It is a so-called ill-conditioned or ill-posed problem. In Chapter 6 we saw that the
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