Titlebook: Algebraic Geometry and its Applications; Collections of Paper Chandrajit L. Bajaj Book 1994 Springer-Verlag New York, Inc. 1994 Dimension.G

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Raimundo Barreto,Roberto Sirventsification problem for algebraic space curves could be described as finding all such curves, giving their numerical invariants, and determining the algebraic families they belong to. This was the problem tackled in the great treatises of M. Noether [10] and G. Halphen [5] over a hundred years ago, a

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Politics of Place from the Home and the ,rticularly attributed to J.P. Serre. It has rather different aspects in characteristic p and zero and here we will address exclusively the latter case. Most restrictions described in the literature seem to rely on Hodge theory or some clever use of it (cf. [2]). A prototype of such restrictions is e

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Mathematics and Indiae articulate some thoughts on the role of mathematics in Indian culture instead. In the shaping of these thoughts my contacts with promising young students in India from 1949 to 1959 have been vital. First and foremost among these students was Shreeman Abhyankar, 1949–1951. It is therefore with much

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Classification of Algebraic Space Curves, IIIsification problem for algebraic space curves could be described as finding all such curves, giving their numerical invariants, and determining the algebraic families they belong to. This was the problem tackled in the great treatises of M. Noether [10] and G. Halphen [5] over a hundred years ago, a

摘要

A Sharp Castelnuovo Bound for the Normalization of Certain Projective Surfacesof degree ., and let . be its normalization: we shall assume . to be smooth (which is the case, e. g., when . is the generic projection of a given smooth projective surface .). Let ∑. be the linear system of curves cut out on . by the hypersurfaces of . of degree .; in other words ∑. corresponds to