SCOAP3 Repository 9 records found  Search took 0.02 seconds. 
1. Sensitivity of the SHiP experiment to Heavy Neutral Leptons / Ahdida, C. ; Albanese, R. ; Alexandrov, A. ; Anokhina, A. ; et al
Heavy Neutral Leptons (HNLs) are hypothetical particles predicted by many extensions of the Standard Model. [...]
Published in JHEP 1904 (2019) 077 10.1007/JHEP04(2019)077 arXiv:1811.00930
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2. Final Results of the OPERA Experiment on ντ Appearance in the CNGS Neutrino Beam / Agafonova, N. ; Alexandrov, A. ; Anokhina, A. ; Aoki, S. ; et al
The OPERA experiment was designed to study νμντ oscillations in the appearance mode in the CERN to Gran Sasso Neutrino beam (CNGS). [...]
Published in Physical Review Letters 120 (2018) 10.1103/PhysRevLett.120.211801 arXiv:1804.04912
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3. Open intersection numbers and free fields / Alexandrov, Alexander
A complete set of the Virasoro and W-constraints for the Kontsevich–Penner model, which conjecturally describes intersections on moduli spaces of open curves, was derived in our previous work. [...]
Published in Nuclear Physics B (2017) 10.1016/j.nuclphysb.2017.06.019
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4. Refined open intersection numbers and the Kontsevich-Penner matrix model / Alexandrov, Alexander ; Buryak, Alexandr ; Tessler, Ran
A study of the intersection theory on the moduli space of Riemann surfaces with boundary was recently initiated in a work of R. [...]
Published in JHEP 1703 (2017) 123 10.1007/JHEP03(2017)123 arXiv:1702.02319
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5. Ramifications of Hurwitz theory, KP integrability and quantum curves / Alexandrov, A. ; Lewanski, D. ; Shadrin, S.
In this paper we revisit several recent results on monotone and strictly monotone Hurwitz numbers, providing new proofs. [...]
Published in JHEP 1605 (2016) 124 10.1007/JHEP05(2016)124 arXiv:1512.07026
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6. Open intersection numbers, Kontsevich-Penner model and cut-and-join operators / Alexandrov, Alexander
We continue our investigation of the Kontsevich-Penner model, which describes intersection theory on moduli spaces both for open and closed curves. [...]
Published in JHEP 1508 (2015) 028 10.1007/JHEP08(2015)028 arXiv:1412.3772
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7. Open intersection numbers, matrix models and MKP hierarchy / Alexandrov, A.
In this paper we conjecture that the generating function of the intersection numbers on the moduli spaces of Riemann surfaces with boundary, constructed recently by R. [...]
Published in JHEP 1503 (2015) 042 10.1007/JHEP03(2015)042 arXiv:1410.1820
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8. On KP-integrable Hurwitz functions / Alexandrov, A. ; Mironov, A. ; Morozov, A. ; Natanzon, S.
There is now a renewed interest [1]–[4] to a Hurwitz τ -function, counting the isomorphism classes of Belyi pairs, arising in the study of equilateral triangulations and Grothiendicks’s dessins d ’ enfant . [...]
Published in JHEP 1411 (2014) 080 10.1007/JHEP11(2014)080 arXiv:1405.1395
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9. The master T -operator for the Gaudin model and the KP hierarchy / Alexandrov, Alexander ; Leurent, Sebastien ; Tsuboi, Zengo ; Zabrodin, Anton
Following the approach of [1] , we construct the master T -operator for the quantum Gaudin model with twisted boundary conditions and show that it satisfies the bilinear identity and Hirota equations for the classical KP hierarchy. [...]
Published in Nuclear Physics B 883 (2014) 173-223 10.1016/j.nuclphysb.2014.03.008
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