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- W2316432841 abstract "This paper deals with processes of combining convex bodies in Euclidean n -space which are, in a sense, dual to the process of Minkowski addition and some of its generalizations. All the convex bodies considered will have a common interior point Q . Variables x and y denote vectors drawn from Q ; we shall speak of their terminal points as the points x and y . Unit vectors will be denoted by u ; || x || signifies the length of x . Convex bodies will be symbolized by K with distinguishing marks. ∂K means the boundary of K. λK will mean the image of K under a homothetic transformation in the ratio λ : 1. The centre of the homothety will always be Q ." @default.
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- W2316432841 date "1961-01-01" @default.
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- W2316432841 title "Polar Means of Convex Bodies and a Dual to the Brunn-Minkowski Theorem" @default.
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- W2316432841 doi "https://doi.org/10.4153/cjm-1961-037-0" @default.
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