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Titlebook: Introduction to Complex Analytic Geometry; Stanisław Łojasiewicz Book 1991 Springer Basel AG 1991 Factor.Finite.Microsoft Access.algebra.a

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发表于 2025-3-21 17:24:11 | 显示全部楼层 |阅读模式
书目名称Introduction to Complex Analytic Geometry
编辑Stanisław Łojasiewicz
视频videohttp://file.papertrans.cn/474/473538/473538.mp4
图书封面Titlebook: Introduction to Complex Analytic Geometry;  Stanisław Łojasiewicz Book 1991 Springer Basel AG 1991 Factor.Finite.Microsoft Access.algebra.a
描述facts. An elementary acquaintance with topology, algebra, and analysis (in­ cluding the notion of a manifold) is sufficient as far as the understanding of this book is concerned. All the necessary properties and theorems have been gathered in the preliminary chapters -either with proofs or with references to standard and elementary textbooks. The first chapter of the book is devoted to a study of the rings Oa of holomorphic functions. The notions of analytic sets and germs are introduced in the second chapter. Its aim is to present elementary properties of these objects, also in connection with ideals of the rings Oa. The case of principal germs (§5) and one-dimensional germs (Puiseux theorem, §6) are treated separately. The main step towards understanding of the local structure of analytic sets is Ruckert‘s descriptive lemma proved in Chapter III. Among its conse­ quences is the important Hilbert Nullstellensatz (§4). In the fourth chapter, a study of local structure (normal triples, § 1) is followed by an exposition of the basic properties of analytic sets. The latter includes theorems on the set of singular points, irreducibility, and decom­ position into irreducible branches (§
出版日期Book 1991
关键词Factor; Finite; Microsoft Access; algebra; algebraic geometry; boundary element method; complex analysis; e
版次1
doihttps://doi.org/10.1007/978-3-0348-7617-9
isbn_softcover978-3-0348-7619-3
isbn_ebook978-3-0348-7617-9
copyrightSpringer Basel AG 1991
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发表于 2025-3-21 21:05:43 | 显示全部楼层
Stanisław Łojasiewiczlarities, edges, polyhedral vertices, cracks, slits. In a natural functional framework (ordinary Sobolev Hilbert spaces) Fredholm and semi-Fredholm properties of induced operators are completely characterized. By specially choosing the classes of operators and domains and the functional spaces used,
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Stanisław Łojasiewiczrner singularities, edges, polyhedral vertices, cracks, slits. In a natural functional framework (ordinary Sobolev Hilbert spaces) Fredholm and semi-Fredholm properties of induced operators are completely characterized. By specially choosing the classes of operators and domains and the functional sp
发表于 2025-3-22 09:53:22 | 显示全部楼层
Stanisław Łojasiewiczrner singularities, edges, polyhedral vertices, cracks, slits. In a natural functional framework (ordinary Sobolev Hilbert spaces) Fredholm and semi-Fredholm properties of induced operators are completely characterized. By specially choosing the classes of operators and domains and the functional sp
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Stanisław Łojasiewiczrner singularities, edges, polyhedral vertices, cracks, slits. In a natural functional framework (ordinary Sobolev Hilbert spaces) Fredholm and semi-Fredholm properties of induced operators are completely characterized. By specially choosing the classes of operators and domains and the functional sp
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Algebra satisfy the condition 1. = .. By a . we will mean a commutative field. In any non-zero ring and in any field, 1 is not equal to 0 (.) . If . is a field, then . over . are defined as modules over . and . between them are just homomorphisms of modules. The dimension of a vector space . over . is deno
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