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Mathematics

D-Index
37
Citations
4717
World Ranking
2538
National Ranking
157

Overview

Wilhelm Winter is a researcher affiliated with the University of Münster in Germany. Their work spans interdisciplinary areas primarily within Mathematics and Engineering, focusing on both theoretical and applied aspects. Winter's research output includes 23 publications in Mathematics and 14 in Engineering, reflecting an extensive engagement with these fields.

The main fields of study Winter addresses are:

  • Mathematics
  • Engineering

Within these fields, Winter's subfields of expertise cover:

  • Mathematical Physics
  • Electrical and Electronic Engineering
  • Algebra and Number Theory
  • Applied Mathematics
  • Control and Systems Engineering

Their research focuses on several prominent topics, including:

  • Advanced Operator Algebra Research
  • Advanced Topics in Algebra
  • HVDC Systems and Fault Protection
  • Holomorphic and Operator Theory
  • Microgrid Control and Optimization
  • Spectral Theory in Mathematical Physics
  • High-Voltage Power Transmission Systems

Winter has published in a variety of venues, with a concentration in the following outlets:

  • arXiv (Cornell University)
  • IET conference proceedings.
  • Inventiones mathematicae
  • IET Renewable Power Generation
  • Memoirs of the American Mathematical Society

Their recent papers include:

  • "Nuclear dimension of simple *-algebras" (2020), published in Inventiones mathematicae
  • "Grid forming control scheme for power systems with up to 100% power electronic interfaced generation: a case study on Great Britain test system" (2020), published in IET Renewable Power Generation
  • "Model theory of *-algebras" (2021), published in Memoirs of the American Mathematical Society
  • "Development of an AC/DC impedance matrix measurement toolbox for MTDC system" (2022), published in IET conference proceedings.
  • "Nuclearity and *-Systems" (2025), published in Forum of Mathematics Sigma

Frequent collaborators in Winter's work are:

  • Mario Ndreko
  • Heng Wu
  • Xiongfei Wang
  • Yicheng Liao
  • Kristin Courtney

Best Publications

  • Strongly self-absorbing C*-algebras

    Andrew S. Toms;Wilhelm Winter

  • Quasidiagonality of nuclear C*-algebras

    Aaron Tikuisis;Stuart White;Wilhelm Winter

  • Nuclear dimension and $\mathcal{Z}$ -stability of pure C∗-algebras

    Wilhelm Winter

  • The nuclear dimension of C∗-algebras

    Wilhelm Winter;Joachim Zacharias

  • Completely positive maps of order zero

    Wilhelm Winter;Joachim Zacharias

  • COVERING DIMENSION AND QUASIDIAGONALITY

    Eberhard Kirchberg;Eberhard Kirchberg;Wilhelm Winter

  • Decomposition rank and {Z} -stability

    Wilhelm Winter

  • The Jiang-Su algebra revisited

    Mikael Rørdam;Wilhelm Winter

  • Nuclear dimension of simple C*-algebras

    Jorge Castillejos;Samuel Evington;Aaron Tikuisis;Stuart White

  • \({\mathcal{C}}_{0}\) (X)-algebras, stability and strongly self-absorbing \({\mathcal{C}}^{*}\) -algebras

    Ilan Hirshberg;Mikael Rørdam;Wilhelm Winter

  • Nuclear dimension and Z-stability

    Yasuhiko Sato;Stuart White;Wilhelm Winter

  • Covering Dimension of C*-algebras and 2-coloured Classification

    Joan Bosa;Nathanial P. Brown;Yasuhiko Sato;Aaron Tikuisis

  • Localizing the Elliott conjecture at strongly self-absorbing C*-algebras

    Wilhelm Winter

  • Rokhlin Dimension and C*-Dynamics

    Ilan Hirshberg;Wilhelm Winter;Joachim Zacharias

  • Covering dimension for nuclear C∗-algebras

    Wilhelm Winter

  • Strongly self-absorbing C*-algebras are Z-stable

    Wilhelm Winter

  • Rokhlin actions and self-absorbing C*-algebras

    Ilan Hirshberg;Wilhelm Winter

  • Z-STABLE ASH ALGEBRAS

    Andrew S. Toms;Wilhelm Winter

  • Minimal Dynamics and K-theoretic Rigidity: Elliott's Conjecture

    Andrew S. Toms;Wilhelm Winter

  • Strongly self-absorbing C*-algebras are $\mathcal{Z}$-stable

    Wilhelm Winter

Frequent Co-Authors

Mikael Rørdam
Mikael Rørdam University of Copenhagen
George A. Elliott
George A. Elliott University of Toronto

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