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Record Nr. |
UNINA9910480014403321 |
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Autore |
Fulton William <1939-> |
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Titolo |
Categorical framework for the study of singular spaces / / William Fulton and Robert MacPherson |
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Pubbl/distr/stampa |
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Providence, Rhode Island : , : American Mathematical Society, , [1981] |
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©1981 |
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ISBN |
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Descrizione fisica |
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1 online resource (173 p.) |
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Collana |
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Memoirs of the American Mathematical Society, , 0065-9266 ; ; number 243 |
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Disciplina |
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Soggetti |
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Homology theory |
Categories (Mathematics) |
Electronic books. |
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Lingua di pubblicazione |
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Formato |
Materiale a stampa |
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Livello bibliografico |
Monografia |
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Note generali |
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Description based upon print version of record. |
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Nota di bibliografia |
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Bibliography: pages 162-165. |
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Nota di contenuto |
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""Table of Contents""; ""Part I: Bivariant theories""; ""Â1 Survey""; ""1.1 Bivariant theories""; ""1.2 Grothendieck transformations""; ""1.3 Orientations and Gysin homomorphisms""; ""1.4 Formules of Riemann-Roch type""; ""1.5 An Example""; ""1.6 Guide to [BT]""; ""1.7 Acknowledgements""; ""Â2 Bivariant Theories""; ""2.1 The underlying category""; ""2.2 Axioms for a bivariant theory""; ""2.3 Associated contravariant and covariant functors""; ""2.4 External products""; ""2.5 Gysin homomorphisms""; ""2.6 Orientations""; ""2.7 Grothendieck transformations""; ""Â3 Topological Theories"" |
""3.1 Construction of a bivariant theory from a cohomology theory""""3.2 Grothendieck transformations of topological theories""; ""3.3 Supports""; ""3.4 Specialization""; ""Â4 Orientations in Topology""; ""4.1 Normally non-singular maps""; ""4.2 Cohomology operations""; ""4.3 Differentiable Riemann-Roch""; ""Â5 Transfer and Fixed Point Index""; ""Â6 Whitney Classes""; ""6.1 The bivariant theory FF""; ""6.2 The Grothendieck transformation Ï?""; ""6.3 Consequences of Theorem 6A""; ""6.4 Proof of uniqueness of Ï?""; ""6.5 Construction of Ï?""; ""6.6 Applications"" |
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""Â7 Grothendieck Duality and Derived Functors""""7.1 Grothendieck duality""; ""7.2 Duality and Riemann-Roch""; ""7.3 Homology from derived functors""; ""7.4 Etale theory""; ""Â8 Operational Theories""; ""Â9 Rational Equivalence and Intersection Formulas""; ""9.1 Operational rational equivalence theory""; ""9.2 Intersection formulas""; ""Â10 Other Bivariant Theories; Open Problems""; ""10.1 Fixed point theorems for coherent sheaves""; ""10.2 Finite groups""; ""10.3 Orientations in algebraic geometry""; ""10.4 Chern classes""; ""10.5 Equivariant Whitney classes""; ""10.6 Verdier duality"" |
""10.7 Non-submersive maps in topology""""10.8 Independent squares for algebraic K-theory""; ""10.9 Uniqueness questions""; ""10.10 Analytic Riemann-Roch""; ""10.11 Rational equivalence""; ""10.12 Higher K-theory""; ""10.13 Geometric interpretation of bivariant homology elements""; ""Part II: Products in Riemann-Roch""; ""Â0 Introduction""; ""0.1 Some history""; ""0.2 Summary of results""; ""0.3 Plan of the proof""; ""Â1 Statement of the theorem""; ""1.1 Bivariant algebraic K-theory""; ""1.2 Morphisms of finite Tor dimension""; ""1.3 Local complete intersection morphisms"" |
""1.4 The Riemann-Roch theorem""""1.5 The Chern character""; ""1.6 Riemann-Roch with supports""; ""Â2 Complexes""; ""2.1 Topological complexes""; ""2.2 Some homological algebra""; ""2.3 An application""; ""2.4 The main lemma""; ""Â3 Proof of the theorem""; ""References"" |
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2. |
Record Nr. |
UNISA996393983703316 |
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Autore |
Ovid <43 B.C.-17 or 18 A.D.> |
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Titolo |
P. Ovidii Nasonis Opera, veterum exemplarium auxilio ab infinitis mendis emendata [[electronic resource] ] : Henrici Glareani annotationes in Metamorphosin, & ad verba, & ad res intelligendas magni vsus. Prætereà Longolij, quæ lectorem plurimum in impeditis locis iuuare possunt. Item, fragmenta quædam Ouidij ex libris, qui magna ex parte periêre, epigramaton, & non male natum carmen ad Pisonem |
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Pubbl/distr/stampa |
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[London], : Excudebat Ioannes Kyngstonus, M.D.LXX. [1570] |
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Descrizione fisica |
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Lingua di pubblicazione |
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Formato |
Materiale a stampa |
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Livello bibliografico |
Monografia |
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Note generali |
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Place of publication from STC. |
Signatures: * A-2G 2H(-2H8). |
Reproduction of original in the Folger Shakespeare Library. |
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Sommario/riassunto |
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