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ALGEBRAIC HOMOLOGY CLASSES ON ALGEBRAIC VARIETIES
Mathematics of the USSR-Izvestiya, 1967zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Algebraic Correspondences Between Algebraic Varieties
The Annals of Mathematics, 1935Introduction. Attempts have been made recently by Albanese' and Severi2 to extend to surfaces some of the classical results of the theory of correspondence between algebraic curves, and in particular, the theory of correspondences with valency. Albanese's investigations are concerned primarily with the behaviour of continuous systems of curves on the ...
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2020
This new textbook is based upon the notes that accompany the author’s graduate course “Algebraic Geometry I” at Tsinghua University.Much of commutative algebra owes its existence to algebraic geometry and vice versa, and this is why there is no clear border between the two.
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This new textbook is based upon the notes that accompany the author’s graduate course “Algebraic Geometry I” at Tsinghua University.Much of commutative algebra owes its existence to algebraic geometry and vice versa, and this is why there is no clear border between the two.
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1992
Abstract The Zariski category RedCAlg ( k) of reduced commutative algebras over an algebraically closed field k is the most appropriate for the study of algebraic varieties over k. What are the special features of this Zariski category that make classical algebraic geometry work?
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Abstract The Zariski category RedCAlg ( k) of reduced commutative algebras over an algebraically closed field k is the most appropriate for the study of algebraic varieties over k. What are the special features of this Zariski category that make classical algebraic geometry work?
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1993
In this book Professor Kempf gives an introduction to the theory of algebraic functions on varieties from a sheaf theoretic standpoint. By taking this view he is able to give a clean and lucid account of the subject which will be easily accessible to all newcomers to algebraic varieties, graduate students or experts from other fields alike.
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In this book Professor Kempf gives an introduction to the theory of algebraic functions on varieties from a sheaf theoretic standpoint. By taking this view he is able to give a clean and lucid account of the subject which will be easily accessible to all newcomers to algebraic varieties, graduate students or experts from other fields alike.
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Current and future cancer staging after neoadjuvant treatment for solid tumors
Ca-A Cancer Journal for Clinicians, 2021James D Brierley Mb, Frcp +1 more
exaly
1982
This final chapter returns to the general theory of algebras over a field. It provides a brief introduction to the theory of polynomial identities for algebras. Our main goal is to prove Amitsur’s Theorem which establishes the existence of finite dimensional central simple division algebras that are not crossed products.
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This final chapter returns to the general theory of algebras over a field. It provides a brief introduction to the theory of polynomial identities for algebras. Our main goal is to prove Amitsur’s Theorem which establishes the existence of finite dimensional central simple division algebras that are not crossed products.
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2015
We at last formally define the concept of a (set-based) algebra, consider classes of algebras defined by families of identities (varieties), and prove Birkhoff’s HSP theorem. We devote several pages to Lie algebras. Clonal categories, and Lawvere’s Structure and Semantics functors, are briefly introduced.
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We at last formally define the concept of a (set-based) algebra, consider classes of algebras defined by families of identities (varieties), and prove Birkhoff’s HSP theorem. We devote several pages to Lie algebras. Clonal categories, and Lawvere’s Structure and Semantics functors, are briefly introduced.
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ALGEBRAIC TOPOLOGY OF ALGEBRAIC VARIETIES
Russian Mathematical Surveys, 1965openaire +1 more source