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        <description>Optim input files

Contrarily to the input files of Lagamine, most of the input files for Optim are not formatted, which means numbers don't need to be put in a specific number of columns.

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*.info file

Description

The *.info file is the main file for Optim. It contains the names and path to the files for simulations and reference curves, and several optimization parameters. Note that the execution files and input files for Optim should all be placed in the same folder as the *.info…</description>
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        <title>optim:ident</title>
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        <description>List of IDENT

IDENT that can be used for general cases
IDENTCurve n°Curve  1800    1  Time - $\sigma_{11}$  1801    1  Time - $\sigma_{11}$  2  Time - $\sigma_{11}$  1820    1  Time - $\sigma_{11,eng}$ (engineering stress)  1821    1  Time - $\sigma_{11,eng}$ (engineering stress)  2  Time - $\sigma_{11,eng}$ (engineering stress)  3  Time - $\sigma_{11,eng}$$\sigma_{11,eng}$$\sigma_{amp,11}$$\sigma_{amp,11}$$D_{tot}=D_f+D_c$$\varepsilon_{11}$$\Delta L$$\sigma_{rel}$$\sigma_{amp,11}$$\sigma_{rel}…</description>
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        <description>Home 

OPTIM 


	*  User guide
	*  Input files
	*  Examples</description>
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        <description>OPTIM: Parameter optimization tool for Lagamine

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Objective

This optimization program allows the identification of the values of parameters likely to minimize an objective function representing the difference between two curves. The program will take a reference curve as an input (an experimental curve for instance) and will attempt to approach this curve with the finite element code Lagamine using different parameters obtained through the \[S=\sqrt{\displaystyle\sum_{i=1}^{n_{total}…</description>
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        <description>Optim user guide

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Lagamine Inverse

The Lagamine Inverse code allows the computation of parameter sensitivity through a semi-analytical calculation. This implementation does not fundamentally change the code, but the simulation with Lagamine Inverse will be made so as to obtain both a reference finite element curve and the derivative of this curve with respect to the specified parameters. $REACTION$$REACTION_P$$REACTION_M$\[DUef_{DX}(I,ILI)=\frac{REACTION_P(I)-REACTION_M(I)}{2*PREC_{…</description>
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