Abstract Details
Name: | Pratik Thakur |
Affiliation: | Indian Institute of Technology Jodhpur |
Conference ID : | ASI2024_169 |
Title : | Differentiating generic EoS families using f-mode Bounds and Universal Relations |
Authors : | Pratik Thakur, Sagnik Chatterjee, Kamal Krishna Nath, Ritam Mallick, Christian Ecker, Luciano Rezzolla |
Authors Affiliation: | 1. Pratik Thakur (Indian Institute of Technology Jodhpur, Jodhpur 342037, India) 2. Sagnik Chatterjee, Kamal Krishna Nath, Ritam Mallick (Indian Institute of Science Education and Research Bhopal, Bhopal 462066, India) 3. Christian Ecker (Institut für Theoretische Physik, Goethe Universität, Max-von-Laue-Str. 1, D-60438 Frankfurt am Main, Germany) 4. Luciano Rezzolla (Institut für Theoretische Physik, Goethe Universität, Max-von-Laue-Str. 1, D-60438 Frankfurt am Main, Germany; School of Mathematics, Trinity College, Dublin 2, Ireland; Frankfurt Institute for Advanced Studies, Ruth-Moufang-Str. 1, D-60438 Frankfurt am Main, Germany) |
Mode of Presentation: | Poster |
Abstract Category : | High Energy Phenomena, Fundamental Physics and Astronomy |
Abstract : | The nature of matter at high density is still debated; mostly about if it is smooth or if it has a discontinuity. In this work, we try to differentiate agnostically constructed equations of state of two types: one smooth and the other discontinuous, using f-mode bounds and universal relations obtained from neutron stars. We find that there is some excluded region in the f-mode frequency and in its damping time for the two generically different families which can be exploited to differentiate the regions. We also find that one needs a full general relativistic calculation to find these excluded regions as the relativistic Cowling approximation can give substantially different excluded regions. It was also seen that the universal relation between f − Λ and τ − Λ for full general relativistic calculation was more accurate; however, it is difficult to differentiate between the two families considering the universal relation. |