Preprints of 2016-2017
- Marcus Sperling, Harold C. Steinacker, 'Higher spin gauge theory on fuzzy S4N', preprint: arXiv:1707.00885
- Marcus Sperling, Harold C. Steinacker, 'Covariant 4-dimensional fuzzy spheres, matrix models and higher spin', preprint: arXiv:1704.02863
- Kazuyuki Furuuchi, Marcus Sperling, `Tunneling in Dante's Inferno', preprint: arXiv:1701.07464
- Harald Grosse, Akifumi Sako, Raimar Wulkenhaar, `The Φ34 and Φ36 matricial QFT models have reflection positive two-point function', preprint: arXiv:1612:07584
- Harald Grosse, Akifumi Sako, Raimar Wulkenhaar, `Exact solution of matricial Φ32 quantum field theory', preprint: arXiv:1610.00526
Publications
Bergshoeff, E. A., Gomis, J., Rosseel, J., Simsek, C., & Yan, Z. (2020). String theory and string Newton-Cartan geometry. Journal of Physics A: Mathematical and Theoretical, 53(1), [014001]. doi.org/10.1088/1751-8121/ab56e9
Riegler, M. (2020). BMS, Entanglement and Quantum Energy Conditions. Poster session presented at Geometry from the Quantum, Santa Barbara, United States.
Knapp, J., & Sharpe, E. (2019). GLSMs, joins, and nonperturbatively-realized geometries. Journal of High Energy Physics, 2019(12), [96]. doi.org/10.1007/JHEP12(2019)096
Fierro Cota, C., Klemm, A., & Schimannek, T. (2019). Topological strings on genus one fibered Calabi-Yau 3-folds and string dualities. Journal of High Energy Physics, 2019(11), [170]. doi.org/10.1007/JHEP11(2019)170
Steinacker, H. C. (2019). Scalar modes and the linearized Schwarzschild solution on a quantized FLRW space-time in Yang-Mills matrix models. Classical and Quantum Gravity, 36(20), [205005]. doi.org/10.1088/1361-6382/ab39e3
Anastasopoulos, P., Betzios, P., Bianchi, M., Consoli, D., & Kiritsis, E. (2019). Emergent/composite axions. Journal of High Energy Physics, (10), [113]. doi.org/10.1007/JHEP10(2019)113
Fredenhagen, S., Krueger, O., & Mkrtchyan, K. (2019). Vertex Constraints in 3D Higher Spin Theories. Physical Review Letters, 123(13), [131601]. doi.org/10.1103/PhysRevLett.123.131601
Fredenhagen, S., Krueger, O., & Mkrtchyan, K. (2019). Constraints for three-dimensional higher-spin interactions and conformal correlators. Physical Review D, 100(6), [066019]. doi.org/10.1103/PhysRevD.100.066019
Anastasopoulos, P. (Editorial Journalist). (2019). Kathimerinotita. Radio show, National Greek Radio - Corfu.
Anastasopoulos, P. (Editorial Journalist). (2019). Μαζί ... το Μεσημέρι. Television show, Corfu TV. Retrieved from www.youtube.com/watch
Bahr, B., Cunningham, W. J., Dittrich, B., Glaser, L., Lang, D., Schnetter, E., & Steinhaus, S. (2019). Data on sharing data. Nature Physics, 15(8), 724-725. doi.org/10.1038/s41567-019-0626-1
Erkinger, D., & Knapp, J. (2019). Refined swampland distance conjecture and exotic hybrid Calabi-Yaus. Journal of High Energy Physics, (7), [029]. doi.org/10.1007/JHEP07(2019)029
Sperling, M., & Steinacker, H. C. (2019). Covariant cosmological quantum space-time, higher-spin and gravity in the IKKT matrix model. Journal of High Energy Physics, (7), [010]. doi.org/10.1007/JHEP07(2019)010
Deuchert, A., Seiringer, R., & Yngvason, J. (2019). Bose–Einstein Condensation in a Dilute, Trapped Gas at Positive Temperature. Communications in Mathematical Physics, 368(2), 723–776. doi.org/10.1007/s00220-018-3239-0
Schimannek, T. (2019). Modularity from monodromy. Journal of High Energy Physics, (5/2019), [024]. doi.org/10.1007/JHEP05(2019)024
Bergshoeff, E., Rosseel, J., & Townsend, P. (2019). Non-relativistic limits and 3D massive gravity. Journal of Physics: Conference Series, 1194, [012013]. doi.org/10.1088/1742-6596/1194/1/012013
Sperling, M., & Steinacker, H. C. (2019). The fuzzy 4-hyperboloid H-n(4) and higher-spin in Yang-Mills matrix models. Nuclear Physics, Section B, 941, 680-743. doi.org/10.1016/j.nuclphysb.2019.02.027
Grosse, H., & Wulkenhaar, R. (2019). How Prof. Zeidler Supported Our Research on Exact Solution of Quantum Field Theory Toy Models. Vietnam Journal of Mathematics, 47(1), 93-112. doi.org/10.1007/s10013-018-0302-2
Lieb, E. H., Rougerie, N., & Yngvason, J. (2019). Local incompressibility estimates for the Laughlin phase. Communications in Mathematical Physics, 365(2), 431–470. doi.org/10.1007/s00220-018-3181-1