Biography

Prof. Karl Hess

Center for Advanced Study,

Swanlund Chair Emeritus, Electrical and Computer Engineering

University of Illinois, USA

Professor Emeritus


Email: k-hess@illinois.edu


Qualifications

2003, Honorary Doctor of Science, ETH Zürich, Switzerland

1970 Ph.D., major in Physics and Mathematics, University of Vienna, Austria


Publications (Selected)

  1. Hess, K., & Jakumeit, J. (2025). Explicit mathematical models of multiple polarization-measurements and the Einstein-Bohr debate. Frontiers in Quantum Science and Technology, 4, 1542466.
  2. Jakumeit, J., & Hess, K. (2024). Breaking a Combinatorial Symmetry Resolves the Paradox of Einstein-Podolsky-Rosen and Bell. Symmetry, 16(3), 255.
  3. Hess, K. (2023). Malus-law models for aspect-type experiments. Journal of Modern Physics, 14(8), 1167-1176.
  4. Hess, K. (2023). Einstein-local counter-arguments and counter-examples to Bell-type proofs. Journal of Modern Physics, 14(2), 89-100.
  5. Hess, K. (2023). Logical Conflict between Bell’s Locality and Probability Theory. Journal of Modern Physics, 14(13), 1762-1770.
  6. Hess, K. (2022). A critical review of works pertinent to the Einstein-Bohr debate and Bell’s theorem. Symmetry, 14(1), 163.
  7. Hess, K. (2021). What Do Bell-Tests Prove? A Detailed Critique of Clauser-Horne-Shimony-Holt Including Counterexamples. Journal of Modern Physics, 12(9), 1219-1236.
  8. Hess, K. (2020). Kolmogorov’s probability spaces for “entangled” data-subsets of EPRB experiments: no violation of Einstein’s separation principle. Journal of Modern Physics, 11(5), 683-702.
  9. Hess, K. (2019). Categories of nonlocality in EPR theories and the validity of Einstein’s separation principle as well as Bell’s theorem. Journal of Modern Physics, 10(10), 1209-1221.
  10. De Raedt, H., Michielsen, K., & Hess, K. (2017). The photon identification loophole in EPRB experiments: computer models with single-wing selection. Open physics, 15(1), 713-733.
  11. Hess, K., De Raedt, H., & Michielsen, K. (2016). From Boole to Leggett‐Garg: Epistemology of Bell‐Type Inequalities. Advances in Mathematical Physics, 2016(1), 4623040.
  12. De Raedt, H., Michielsen, K., & Hess, K. (2016). The digital computer as a metaphor for the perfect laboratory experiment: Loophole-free Bell experiments. Computer Physics Communications, 209, 42-47.


Profile Details

https://orcid.org/0000-0002-7145-8735

https://en.wikipedia.org/wiki/Karl_Hess_(scientist)

https://www.pnas.org/content/pnas/101/7/1797.full.pdf

https://ece.illinois.edu/about/directory/faculty/k-hess

https://www.researchgate.net/profile/Karl-Hess-2

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