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Titlebook: Algebraic Geometry IV; Linear Algebraic Gro A. N. Parshin,I. R. Shafarevich Book 1994 Springer-Verlag Berlin Heidelberg 1994 Algebra.Invari

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樓主
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期刊全稱Algebraic Geometry IV
期刊簡稱Linear Algebraic Gro
影響因子2023A. N. Parshin,I. R. Shafarevich
視頻videohttp://file.papertrans.cn/153/152607/152607.mp4
學(xué)科分類Encyclopaedia of Mathematical Sciences
圖書封面Titlebook: Algebraic Geometry IV; Linear Algebraic Gro A. N. Parshin,I. R. Shafarevich Book 1994 Springer-Verlag Berlin Heidelberg 1994 Algebra.Invari
影響因子The problems being solved by invariant theory are far-reaching generalizations and extensions of problems on the "reduction to canonical form" of various is almost the same thing, projective geometry. objects of linear algebra or, what Invariant theory has a ISO-year history, which has seen alternating periods of growth and stagnation, and changes in the formulation of problems, methods of solution, and fields of application. In the last two decades invariant theory has experienced a period of growth, stimulated by a previous development of the theory of algebraic groups and commutative algebra. It is now viewed as a branch of the theory of algebraic transformation groups (and under a broader interpretation can be identified with this theory). We will freely use the theory of algebraic groups, an exposition of which can be found, for example, in the first article of the present volume. We will also assume the reader is familiar with the basic concepts and simplest theorems of commutative algebra and algebraic geometry; when deeper results are needed, we will cite them in the text or provide suitable references.
Pindex Book 1994
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0938-0396 m" of various is almost the same thing, projective geometry. objects of linear algebra or, what Invariant theory has a ISO-year history, which has seen alternating periods of growth and stagnation, and changes in the formulation of problems, methods of solution, and fields of application. In the las
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Tran Cao Son,Enrico Pontelli,Chiaki SakamaA linear algebraic group over an algebraically closed field . is a subgroup of a group GL.(.) of invertible . × .-matrices with entries in ., whose elements are precisely the solutions of a set of polynomial equations in the matrix coordinates. The present article contains a review of the theory of linear algebraic groups.
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Detecting Conflicts in CommitmentsThe problems being solved by invariant theory are far-reaching generalizations and extensions of problems on the “reduction to canonical form” of various objects of linear algebra or, what is almost the same thing, projective geometry.
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Linear Algebraic Groups,A linear algebraic group over an algebraically closed field . is a subgroup of a group GL.(.) of invertible . × .-matrices with entries in ., whose elements are precisely the solutions of a set of polynomial equations in the matrix coordinates. The present article contains a review of the theory of linear algebraic groups.
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Invariant Theory,The problems being solved by invariant theory are far-reaching generalizations and extensions of problems on the “reduction to canonical form” of various objects of linear algebra or, what is almost the same thing, projective geometry.
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Encyclopaedia of Mathematical Scienceshttp://image.papertrans.cn/a/image/152607.jpg
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