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Center for Nuclear Theory 
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List of Publications


  1. 1.M. Kieburg: Mixing of orthogonal and skew-orthogonal polynomials and its relation to Wilson RMT, accepted for publication in J. Phys. A 45, 205203 (2012), preprint-arXiv:1202.1768

  2. 2.M. Kieburg, K. Splittorff, J.J.M. Verbaarschot: Realization of the Sharpe-Singleton Scenario, accepted for publication in Phys. Rev. D 85, 094011 (2012), preprint-arXiv:1202.0620

  3. 3.M. Kieburg, J.J.M. Verbaarschot, S. Zafeiropoulos: Random Matrix Models for Dirac Operators at finite Lattice Spacing, PoS LATTICE 2011, 312 (2012), preprint-arXiv:1110.2690

  4. 4.M. Kieburg: Surprising Pfaffians in Random Matrix Theory with Dyson index β=2, J. Phys. A 44, 285210 (2011), preprint-arXiv:1109.5109

  5. 5.M. Kieburg, J.J.M. Verbaarschot, S. Zafeiropoulos: Eigenvalue Density of the non-Hermitian Wilson Dirac Operator, Phys. Rev. Lett. 108, 022001 (2012), preprint-arXiv:1109.0656

  6. 6.C. Recher, M. Kieburg, T. Guhr: Supersymmetry approach to Wishart correlation matrices: Exact results, preprint-arXiv:1012.1234 (2010)

  7. 7.M. Kieburg: On the Efetov-Wegner terms by diagonalizing a Hermitian supermatrix, J. Phys. A 44, 285210 (2011), preprint-arXiv:1011.0836

  8. 8.C. Recher, M. Kieburg, T. Guhr: Eigenvalue Density of Real and Complex Wishart Correlation Matrices, Phys. Rev. Lett. 105, 244101 (2010), preprint-arXiv:1006.0812

  9. 9.G. Akemann, M. Kieburg, M.J. Phillips: Skew-orthogonal Laguerre polynomials for chiral real asymmetric random matrices, J. Phys. A 43, 375207 (2010), preprint-arXiv:1005.2983

  10. 10.M. Kieburg, T. Guhr: A new approach to derive Pfaffian structures for random matrix ensembles, J. Phys. A 43, 135204 (2010), preprint-arXiv:0912.0658

  11. 11.M. Kieburg, T. Guhr: Derivation of determinantal structures for random matrix ensembles in a new way, J. Phys. A 43, 075201 (2010), preprint-arXiv:0912.0654, selected for Journal of Physics A; Mathematical and Theoretical Highlights of 2010 Collection

  12. 12.M. Kieburg, H.-J. Sommers, T. Guhr: A Comparison of the superbosonization formula and the generalized Hubbard-Stratonovich transformation, J. Phys. A 42, 275206 (2009), preprint-arXiv:0905.3256

  13. 13.M. Kieburg, J. Grönqvist, T. Guhr: Arbitrary rotation invariant random matrix ensembles and supersymmetry: orthogonal and unitary-symplectic case, J. Phys. A 42, 275205 (2009), preprint-arXiv:0905.3253

  14. 14.M. Kieburg, H. Kohler, T. Guhr: Integration of Grassmann variables over invariant functions on flat superspaces, J. Math. Phys. 50, 013528 (2009), preprint-arXiv:0809.2674

  1. •Diploma thesis (Diplomarbeit), in German, 2007

Anwendung des Schwingerschen Variationsprinzips in der (linearisierten) Allgemeinen Relativitätstheorie

{Application of Schwinger's Variational Principle in (linearized) General Relativity Theory}


  1. •PhD thesis (Dissertation), 2010


Supersymmetry in Random Matrix Theory

Examiners:

  1. -Prof. Dr. Hans-Werner Diehl

  2. -Prof. Dr. Thomas Guhr (supervisor)

  3. -Prof. Dr. Rolf Möller (chairman of the examination committee)

  4. -Prof. Dr. Hans-Jürgen Sommers

  5. -Prof. Dr. Tilo Wettig

  1. Look also at


    1. -arXiv.org

    2. -inSPIRES

    3. -Google Scholar

    4. -J. Phys. A

    5. -APS Journals

    6. -J. Math. Phys.