A mathematical approach to the concept of shape of a submanifold.M of a Edclidean space had previously been given by means of 'measuring functions' (e.g. diameter or volume) and of the derived 'size functions'. This paper relates the study and the computation of any such size function to the structure of critical points of the associated measuring function.
Connections between size functions and critical points / Frosini P.. - In: MATHEMATICAL METHODS IN THE APPLIED SCIENCES. - ISSN 0170-4214. - STAMPA. - 19:7(1996), pp. 555-569. [10.1002/(SICI)1099-1476(19960510)19:7<555::AID-MMA787>3.0.CO;2-X]
Connections between size functions and critical points
Frosini P.
1996
Abstract
A mathematical approach to the concept of shape of a submanifold.M of a Edclidean space had previously been given by means of 'measuring functions' (e.g. diameter or volume) and of the derived 'size functions'. This paper relates the study and the computation of any such size function to the structure of critical points of the associated measuring function.File in questo prodotto:
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