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Heinz Hopf

    Collected papers
    Topologie
    Collected Papers - Gesammelte Abhandlungen
    • Collected Papers - Gesammelte Abhandlungen

      • 1271pages
      • 45 heures de lecture

      Heinz Hopf's contributions to modern mathematics are profound and diverse, encompassing areas such as homological algebra, global differential geometry, and the algebraization of topology. His work, though limited to around 70 writings, has significantly influenced various fields, including group theory, analysis, and algebraic geometry. The clarity and accessibility of his writing, along with the concrete problems he addressed, highlight the depth and reach of his innovative methods, making his legacy a cornerstone of contemporary mathematical thought.

      Collected Papers - Gesammelte Abhandlungen
    • Topologie

      Grundbegriffe der mengentheoretischen Topologie. Topologie der Komplexe. Topologische Invarianzsätze und anschließende Begriffsbildungen. Verschlingungen im n-dimensionalen euklidischen Raum. Stetige Abbildungen von Polyedern

      • 660pages
      • 24 heures de lecture

      Das Buch ist Teil des Digitalisierungsprojekts des Springer Book Archives, das historische Publikationen seit 1842 umfasst. Es bietet wertvolle Quellen für die historische und disziplingeschichtliche Forschung, die im jeweiligen historischen Kontext analysiert werden sollten. Da der Titel vor 1945 veröffentlicht wurde, wird seine politisch-ideologische Ausrichtung nicht beworben, was auf die Sensibilität der Inhalte hinweist.

      Topologie
    • Collected papers

      • 1240pages
      • 44 heures de lecture

      From the preface: „Hopf algebras, Hopf fibration of spheres, Hopf-Rinow complete Riemannian manifolds, Hopf theorem on the ends of groups - can one imagine modern mathematics without all this? Many other concepts and methods, fundamental in various mathematical disciplines, also go back directly or indirectly to the work of Heinz Hopf: homological algebra, singularities of vector fields and characteristic classes, group-like spaces, global differential geometry, and the whole algebraisation of topology with its influence on group theory, analysis and algebraic geometry. It is astonishing to realize that this oeuvre of a whole scientific life consists of only about 70 writings. Astonishing also the transparent and clear style, the concreteness of the problems, and how abstract and far-reaching the methods Hopf invented.“

      Collected papers