Convex layers: Difference between revisions

Revision as of 07:40, 23 September 2018

Revision as of 03:27, 10 February 2019

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| title = On the convex layers of a planar set

| volume = 31

| year = 1985| citeseerx = 10.1.1.113.8709 }}</ref>

The problem of constructing convex layers has also been called '''onion peeling''' or '''onion decomposition'''.<ref>{{citation

| last1 = Löffler | first1 = Maarten

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| title = The ordering of multivariate data

| volume = 139

| year = 1976| jstor = 2344839
}}</ref><ref>{{citation

| last = Eddy | first = W. F.

| contribution = Convex Hull Peeling

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| publisher = Physica-Verlag

| title = COMPSTAT 1982 5th Symposium held at Toulouse 1982

| year = 1982| isbn = 978-3-7051-0002-2

| year = 1982}}</ref> In this context, the number of convex layers surrounding a given point is called its '''convex hull peeling depth''', and the convex layers themselves are the depth contours for this notion of data depth.<ref>{{citation

| last1 = Liu | first1 = Regina Y. | author1-link = Regina Liu

| last2 = Parelius | first2 = Jesse M.