Advanced Computing Platform for Theoretical Physics

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| 5.13 | | |
| 5.20 | | Wen-Hong Ruan |
| 5.27 | Yong Zhou | Fu-Guo Yang |
| 6.3 | Next Round Yota Watanabe | Wang-Wei Yu |
| 6.3 | Yota Watanabe | Wang-Wei Yu |
| 6.10 | He Wang | Teng Ji |
| 6.17 | Shao-Jiang Wang | Yu-Shi Hao |
| 6.24 | Xing-Yu Yang | Hao-Tian Sun |
......@@ -24,44 +24,45 @@
# Latest Journal Club
| Data | Time | Place | Reporter|
| --- | --- | --- | --- |
| 5.27 | 10.00 AM | 6420 | Yong Zhou |
## Title: *Forecast for cosmological parameter estimation with gravitational-wave standard sirens*
## Reporter: Yong Zhou
| 6.3 | 10.00 AM | 6420 | Yota Watanabe |
## Title: *The Ostrogradsky instability can be overcome by quantum physics*
## Reporter: Yota Watanabe
## Abstract
In this talk, I will introduce an article using GW standard sirens to forecast cosmological parameter from LISA-Taiji network.
Higher-derivative interactions are of interest to model theories of inflation or quantum gravity, such as Riemann tensor squared, Horndeski theory, or its extensions. When an energy exceeds the scale which suppresses the higher derivatives, a ghost mode may appear unless some coupling constants are fine-tuned. It is widely stated in the literature that it is problematic to have the Ostrogradsky instability, i.e., that the Hamiltonian is unbounded from below. On the contrary, in this journal club, I will introduce the references which take a quantum effect into account and state that a problem to consider should be a backward propagation in time.
## References
- [Arxiv:2101.11882](https://arxiv.org/abs/2101.11882) *Forecast for cosmological parameter estimation with gravitational-wave standard sirens from the LISA-Taiji network* by *Ling-Feng Wang et al*
- [Arxiv:2010.14732](https://arxiv.org/abs/2010.14732) *Hubble parameter estimation via dark sirens with the LISA-Taiji network* by *Renjie Wang et al*
- [Arxiv:2002.03603](https://arxiv.org/abs/2002.03603) *The LISA-Taiji network* by *Wen-Hong Ruan et al*
- [Arxiv:2105.00898](https://arxiv.org/abs/2105.00898) *The Ostrogradsky instability can be overcome by quantum physics* by John F Donoghue, Gabriel Menezes*
- [Arxiv:1908.04170](https://arxiv.org/abs/1908.04170) *The arrow of causality and quantum gravity* by *John F. Donoghue, Gabriel Menezes*
## Interesting papers in this week
## Join us
课题组 邀请您参加腾讯会议
会议主题:Journal Club 6
会议时间:2021/05/27 10:00-12:00 (GMT+08:00) 中国标准时间 - 北京
会议主题:Journal Club 7
会议时间:2021/06/03 10:00-12:00 (GMT+08:00) 中国标准时间 - 北京
点击链接入会,或添加至会议列表:
https://meeting.tencent.com/s/nhy4CBHh0IQ5
https://meeting.tencent.com/s/nkY1cioJjvpe
会议 ID:465 840 092
会议 ID:904 312 303
会议密码:1234
手机一键拨号入会
+8675536550000,,465840092# (中国大陆)
+85230018898,,,2,465840092# (中国香港)
+8675536550000,,904312303# (中国大陆)
+85230018898,,,2,904312303# (中国香港)
根据您的位置拨号
+8675536550000 (中国大陆)
+85230018898 (中国香港)
# Latest Group Siminar
| Data | Time | Place | Reporter|
| --- | --- | --- | --- |
| 5.27 | 2.30 PM | 6420 | Fu-Guo Yang |
## Title: **
## Reporter: Fu-Guo Yang
| 6.3 | 2.30 PM | 6420 | Wang-wei Yu |
## Title: *The Late Time Physics May Not Solve the Hubble Tension*
## Reporter: Wang-wei Yu
## Abstract
In this seminar, I will introduce some progress of our work. We consider a nonlinear electrodynamics black holes with charged scalar hair model. Firstly, a non-local conserved charge is established by using equation of motion. Then, with the conserved charge and assumption of smoothness, we prove a theorem about inner Cauchy horizon. The theorem is independent of the form of scalar potential and nonlinear electrodynamics. Finally, We take the Born-Infeld black hole as a example to investigate the interior dynamics. Kasner behavior and scalar oscillation will be discussed mainly.
In this seminar, I will introduce some others' work about how to solve the Hubble tension. I will explain why the late time physics may not slove the Hubble tension. Besides this, I will share a recent paper about Sensitivity of the Hubble Constant Determination to Cepheid Color Calibration.
## References
# ITP-CAS Gravity and Cosmology Seminar 4:
| Data | Time | Place |
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