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ALGEBRAIC CONSTRUCTION AND PROPERTIES OF HERMITIAN ANALOGS OF $ K$-THEORY OVER RINGS WITH INVOLUTION FROM THE VIEWPOINT OF HAMILTONIAN FORMALISM. APPLICATIONS TO DIFFERENTIAL TOPOLOGY AND THE THEORY OF CHARACTERISTIC CLASSES. II - MaRDI portal

ALGEBRAIC CONSTRUCTION AND PROPERTIES OF HERMITIAN ANALOGS OF $ K$-THEORY OVER RINGS WITH INVOLUTION FROM THE VIEWPOINT OF HAMILTONIAN FORMALISM. APPLICATIONS TO DIFFERENTIAL TOPOLOGY AND THE THEORY OF CHARACTERISTIC CLASSES. II (Q5641792)

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scientific article; zbMATH DE number 3369493
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English
ALGEBRAIC CONSTRUCTION AND PROPERTIES OF HERMITIAN ANALOGS OF $ K$-THEORY OVER RINGS WITH INVOLUTION FROM THE VIEWPOINT OF HAMILTONIAN FORMALISM. APPLICATIONS TO DIFFERENTIAL TOPOLOGY AND THE THEORY OF CHARACTERISTIC CLASSES. II
scientific article; zbMATH DE number 3369493

    Statements

    ALGEBRAIC CONSTRUCTION AND PROPERTIES OF HERMITIAN ANALOGS OF $ K$-THEORY OVER RINGS WITH INVOLUTION FROM THE VIEWPOINT OF HAMILTONIAN FORMALISM. APPLICATIONS TO DIFFERENTIAL TOPOLOGY AND THE THEORY OF CHARACTERISTIC CLASSES. II (English)
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    1971
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