Sökning: "Cornelia Schiebold"

Hittade 5 avhandlingar innehållade orden Cornelia Schiebold.

  1. 1. Die klassische Charaktertheorie der Mathieugruppen

    Författare :Cornelia Schiebold; Bertram Huppert; Mittuniversitetet; []
    Nyckelord :NATURVETENSKAP; NATURAL SCIENCES; MATHEMATICS; MATEMATIK;

    Sammanfattning : .... LÄS MER

  3. 2. Funktionalanalytische Methoden bei der Behandlung von Solitonengleichungen

    Författare :Cornelia Schiebold; Mittuniversitetet; []
    Nyckelord :NATURVETENSKAP; NATURAL SCIENCES; soliton equations; explicit solution formulas; MATHEMATICS; MATEMATIK;

    Sammanfattning : .... LÄS MER

  4. 3. Integrable Systems and Operator Equations

    Författare :Cornelia Schiebold; Mittuniversitetet; []
    Nyckelord :NATURVETENSKAP; NATURAL SCIENCES; integrable systems; operator equations; asymptotics of solutions; MATHEMATICS; MATEMATIK;

    Sammanfattning : .... LÄS MER

  5. 4. Holomorphic extension and schlichtness on tube manifolds

    Författare :Suprokash Hazra; Egmont Porten; Cornelia Schiebold; Andreas Lind; Per Åhag; Mittuniversitetet; []
    Nyckelord :NATURVETENSKAP; NATURAL SCIENCES; Envelopes of holomorphy; truncated tube domains; holomorphic extension; Bochner tube; manifold; schlichtness;

    Sammanfattning : We first investigate the holomorphic extension of some classical and accessible classes of domains in $\mathbb{C}^n$ to know to what extent their envelopes are constructive. We give alternative proofs to some of the classical theorems using only first-principle arguments and without involving higher Stein geometry. LÄS MER

  7. 5. Some matters of great balance

    Författare :Tomas Nilson; Cornelia Schiebold; Mittuniversitetet; []
    Nyckelord :NATURVETENSKAP; NATURAL SCIENCES; Balanced incomplete block design. Triple array. Balanced grid. Pseudo- Youden design. Youden square. Inner balance. Balanced for intersection. Soliton. Two-dimensional Toda lattice.;

    Sammanfattning : This thesis is based on four papers dealing with two different areas of mathematics.Paper I–III are in combinatorics, while Paper IV is in mathematical physics.In combinatorics, we work with design theory, one of whose applications aredesigning statistical experiments. LÄS MER