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Update E_H.rst
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DavidMercier committed Nov 7, 2023
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Expand Up @@ -46,7 +46,7 @@ For example, K-Means and Gaussian Mixtures (GMs) are both popular cluster analys
K-Means
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The K-Means are often used for nanoindentation data clustering [#Koumoulos_2019]_, [#Konstantopoulos_2020]_, [Alhamdani_2022]_ and [#Jentner_2023]_.
The K-Means are often used for nanoindentation data clustering [#Koumoulos_2019]_, [#Konstantopoulos_2020]_, [#Alhamdani_2022]_ and [#Jentner_2023]_.
Like explains in [#Koumoulos_2019], "the K-Means algorithm aims to partition n observations into k clusters in which each observation belongs to the cluster
with the nearest mean, serving as a prototype of the cluster. The number of clusters is known and each point can belong only in one cluster.
At first, random k cluster center points are generated and each data point is assigned to the cluster with the nearest center point (smallest Euclidean distance).
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References
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.. [Alhamdani_2022] Alhamdani S.G. et al., "Cluster-Based Colormap of Nanoindentation Using Machine Learning" (2022), IEOM Society International.
.. [#Alhamdani_2022] Alhamdani S.G. et al., "Cluster-Based Colormap of Nanoindentation Using Machine Learning" (2022), IEOM Society International.
.. [#Ashby_2005] Ashby M.F., "Materials Selection in Mechanical Design" (2005), ISBN 978-0-7506-6168-3.
.. [#Bao_2004] `Bao Y.W. et al., "Investigation of the relationship between elastic modulus and hardness based on depth-sensing indentation measurements" (2004). <https://doi.org/110.1016/j.actamat.2004.08.002>`_
.. [#Besharatloo_2021] `Besharatloo H. and Wheeler J.M., "Influence of indentation size and spacing on statistical phase analysis via high‑speed nanoindentation mapping of metal alloys" (2021). <https://doi.org/10.1557/s43578-021-00214-5>`_
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