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Ohne Zusammenfassung Vorgelegt von P. Erds Professor Tibor Gallai zum 50. Geburtstag hochachtungsvoll gewidmet von seinem Schüler.  相似文献   

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For a latticeL in n with determinantd(L), let (L) denote the supremum of the values 2–2 V(P)/d(L), taken over theL-admissible parallelepidesP, symmetric with respect to the origin and with faces parallel to the coordinate-axes. In 1936, Mordell asked for the constants n = min (L) over alln-dimensional lattices. In this paper we investigate isolated minima of (L) in all over alln-dimensional lattices. In this paper we (Satz 1) and some examples are given. In particular, forn<=4, the set of lattices with isolated turns out to be dense in the space of lattices. Conversely, the set of (algebraically generated) lattices with non-isolated is dense, at least in the case of a plane (Satz 2).  相似文献   

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