26.04.2024
Sala 422 12:15 

Stefan Leupold (Uppsala, Sweden)

Exploring matter at the femtometer scale: Model-independent calculations of electromagnetic form factors

At high energies, the (transition) form factors of hadrons are most sensitive to the respective minimal quark content. At low energies, however, the form factors are dominated by universal features related to pion physics. Only these Goldstone bosons can carry information over large distances. Dispersion theory is used to obtain a model-independent representation of vector-isovector baryon (transition) form factors at low energies. The ingredients are pion-baryon scattering amplitudes and the well-measured pion vector form factor. The latter is related to the p-wave pion phase shift, which contains as its most prominent feature the information about the rho meson. As a consequence, the dispersive framework leads to a model-independent version of vector-meson dominance. In the present scheme, motivated by chiral perturbation theory, the pion-baryon amplitudes are constructed from baryon-exchange diagrams providing the long-range aspects and subtraction constants for the short-distance physics. Also here the measured p-wave pion phase shift is utilized to account for the strong interactions between the pions. The baryon exchange diagrams are typically not included in models of vector-meson dominance and also not in quark models, in clear distinction to the scheme presented here. Up to now, the subtraction constants constitute free parameters and are determined by fits to experimental or lattice data. We apply this dispersive low-energy scheme to 1. the form factors of the nucleon, with focus on the dependence on both the virtuality and the quark mass [1,2]; 2. the transition form factors of nucleon to Delta(1232) [3]; 3. the transition form factors of nucleon to N*(1520) [4]. An outlook is provided about extensions and applications to meson form factors relevant for the magnetic moment of the muon, weak form factor relevant for neutrino-matter scattering, and hadronic input for electromagnetic radiation from hot/dense strongly interacting matter.

[1] Stefan Leupold, Eur.Phys.J.A 54 (2018) 1, 1
[2] Fernando Alvarado, Di An, Luis Alvarez-Ruso, Stefan Leupold, Phys.Rev.D 108 (2023) 11, 114021
[3] Moh Moh Aung, Stefan Leupold, Elisabetta Perotti, Yupeng Yan, arXiv 2401.17756 [hep-ph]
[4] Di An, Stefan Leupold, in preparation

10.05.2024
Sala 422 12:15 

Armen Sedrakian

Searching for the neutron star equation of state

Relativistic density functionals based on baryon-meson Lagrangians can be used to describe effectively dense matter in compact stars including hyperonic and Delta-resonance degrees of freedom. These can be supplemented with a first-order phase transition to quark matter at high densities to describe hybrid compact stars. I will discuss how the mass-radius and tidal deformability inferences from electromagnetic and gravitational wave observations constrain the current models of hypernuclear and hybrid stars. I will briefly review recent results on the bulk viscosity of dense nucleonic matter in hot compact stars, which emerged in recent years as the leading dissipative channel in binary-neutron star merger simulations.

31.05.2024
Sala 422 12:15 

Alexander Ayriyan

Bayesian analysis of the equation of state of dense nuclear matter

07.06.2024
Sala 422 12:15 

Jaroslaw Pawlowski (WUST)

Machine learning-aided quantum tomography

14.06.2024
Sala 422 12:15 

Aliasghar Parvizi

Polymer Quantization Schemes for Gravitational Waves: From theory to observation

Motivated by loop quantum gravity, we propose two polymer quantization schemes to describe the propagation of gravitational waves within a classical Friedmann-Lemaitre-Robertson-Walker (FLRW) spacetime. These novel schemes yield modified waveforms, altering the amplitude of the waves as they traverse quantum spacetime. Additionally, the speed of the waves becomes frequency-dependent due to polymer corrections. We investigate the detectability of these signals using instruments like LISA and LIGO, establishing bounds on the polymer scales.