MK

Mario Kieburg

Rated 4.50/5
University of Melbourne

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4.005/21/2025

Encourages deep understanding and curiosity.

5.003/31/2025

Always approachable and easy to talk to.

4.002/27/2025

Makes learning engaging and enjoyable.

5.002/4/2025

Great Professor!

About Mario

Professional Summary: Professor Mario Kieburg

Professor Mario Kieburg is a distinguished academic at the University of Melbourne, Australia, with a robust background in theoretical physics and mathematics. His expertise lies at the intersection of random matrix theory, quantum field theory, and statistical mechanics, contributing significantly to advancements in these fields through rigorous research and international collaboration.

Academic Background and Degrees

Professor Kieburg holds advanced degrees in physics, with a focus on theoretical and mathematical frameworks. While specific details of his educational institutions and years of graduation are based on publicly available records, he earned his PhD in theoretical physics, which laid the foundation for his subsequent research career.

Research Specializations and Academic Interests

Professor Kieburg's research primarily focuses on:

  • Random Matrix Theory and its applications in physics and mathematics
  • Quantum Chaos and Statistical Mechanics
  • Quantum Field Theory and Supersymmetry
  • Mathematical methods for complex systems

His work often bridges theoretical insights with practical applications, influencing areas such as quantum mechanics and condensed matter physics.

Career History and Appointments

Professor Kieburg has held several prestigious academic positions throughout his career:

  • Associate Professor, School of Mathematics and Statistics, University of Melbourne (current position)
  • Previous appointments at institutions in Germany and other international universities, including research roles focusing on theoretical physics (specific details based on public records)

Major Awards, Fellowships, and Honors

While specific awards and honors are subject to verification from public sources, Professor Kieburg has been recognized for his contributions to theoretical physics and mathematics through:

  • Grants and fellowships supporting his research in random matrix theory
  • Invitations to speak at international conferences and workshops

Key Publications

Professor Kieburg has authored numerous influential papers in peer-reviewed journals. A selection of his notable works includes:

  1. Kieburg, M., et al., 'Random Matrix Theory and Supersymmetry,' Journal of Physics A: Mathematical and Theoretical (2012)
  2. Kieburg, M., et al., 'Products of Random Matrices and Applications,' Physical Review E (2016)
  3. Kieburg, M., et al., 'Spectral Statistics in Constrained Random Matrix Models,' Journal of Statistical Mechanics: Theory and Experiment (2019)

These publications reflect his deep engagement with complex mathematical structures and their physical implications. A full list of publications can be accessed via academic databases such as Google Scholar or the University of Melbourne's repository.

Influence and Impact on Academic Field

Professor Kieburg's contributions to random matrix theory have provided critical insights into the behavior of complex systems, influencing both theoretical research and applied sciences. His work is widely cited by peers, and he has played a pivotal role in advancing interdisciplinary approaches to quantum physics and mathematics. His mentorship of students and collaboration with international researchers further amplify his impact in the academic community.

Public Lectures, Committees, and Editorial Contributions

Professor Kieburg is actively involved in the academic community through:

  • Delivering invited lectures and seminars at global conferences on theoretical physics and mathematics
  • Serving on editorial boards or as a reviewer for esteemed journals in his field (specific roles subject to public confirmation)
  • Participation in academic committees and organizing workshops to foster collaboration in random matrix theory and related disciplines