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{{Short description|Experiment used to study computer simulation}}
A '''computer experiment''' or '''simulation experiment''' is an experiment used to study a computer simulation, also referred to as an [[in silico]] system. This area includes [[computational physics]], [[computational chemistry]], [[computational biology]] and other similar disciplines.
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* [[Uncertainty quantification]]: Characterize the uncertainty present in a computer simulation arising from unknowns during the computer simulation's construction.
* [[Inverse problem]]s: Discover the underlying properties of the system from the physical data.
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* [[Data assimilation]]: Combine multiple simulations and physical data sources into a complete predictive model.
* [[Systems design]]: Find inputs that result in optimal system performance measures.
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===Problems with massive sample sizes===
Unlike physical experiments, it is common for computer experiments to have thousands of different input combinations. Because the standard inference requires [[Invertible matrix|matrix inversion]] of a square matrix of the size of the number of samples (<math>n</math>), the cost grows on the <math> \mathcal{O} (n^3) </math>. Matrix inversion of large, dense matrices can also cause numerical inaccuracies. Currently, this problem is solved by greedy decision tree techniques, allowing effective computations for unlimited dimensionality and sample size [
==See also==
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*[[Surrogate model]]
*[[Grey box completion and validation]]
*[[Artificial financial market]]
==Further reading==
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* {{cite book | last = Santner | first = Thomas | title = The Design and Analysis of Computer Experiments | publisher = Springer | ___location = Berlin | year = 2003 | isbn = 0-387-95420-1 }}
* {{cite journal | last1 = Fehr | first1 = Jörg | last2 = Heiland | first2 = Jan | last3 = Himpe | first3 = Christian | last4 = Saak | first4 = Jens | title = Best practices for replicability, reproducibility and reusability of computer-based experiments exemplified by model reduction software | journal = AIMS Mathematics | volume = 1 | issue = 3 | pages =
[[Category:Computational science]]
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