数学广义相对论

双曲型偏微分方程

几何分析

2014-09--2018-07   马克思普朗克学会引力物理研究所   博士

   

2022-09~2023-03,马克思普朗克学会引力物理研究所, 博士后
2018-09~2022-08,索邦大学LJLL实验室, 博士后

2023-06-01-今,Advances in Theoretical and Mathematical Physics期刊, 编辑（Editor）

   

（1） 首届国际基础科学大会前沿科学奖, 一等奖, 其他, 2023
（2） 德国马克思普朗克学会Otto Hahn Medal, 特等奖, 其他, 2020
（3） 世界华人数学家大会博士论文银奖, 一等奖, 其他, 2019

   

[1] Ma, Siyuan, Zhang, Lin. Sharp Decay for Teukolsky Equation in Kerr Spacetimes. COMMUNICATIONS IN MATHEMATICAL PHYSICS[J]. 2023, 第 1 作者  通讯作者  401(1): 333-434, http://dx.doi.org/10.1007/s00220-023-04640-w.
[2] Ma, Siyuan, Zhang, Lin. Precise late-time asymptotics of scalar field in the interior of a subextreme Kerr black hole and its application in Strong Cosmic Censorship conjecture. Transactions of the American Mathematical Society[J]. 2023, 第 1 作者376(11): 7815-7856, https://doi.org/10.1090/tran/8957.
[3] Ma, Siyuan, Zhang, Lin. Price's Law for Spin Fields on a Schwarzschild Background. ANNALS OF PDE[J]. 2022, 第 1 作者8(2): http://dx.doi.org/10.1007/s40818-022-00139-0.
[4] Andersson, Lars, Backdahl, Thomas, Blue, Pieter, Ma, Siyuan. Nonlinear Radiation Gauge for Near Kerr Spacetimes. COMMUNICATIONS IN MATHEMATICAL PHYSICS[J]. 2022, 第 4 作者396(1): 45-90, http://dx.doi.org/10.1007/s00220-022-04461-3.
[5] Ma, Siyuan, Zhang, Lin. Sharp decay estimates for massless Dirac fields on a Schwarzschild background. JOURNAL OF FUNCTIONAL ANALYSIS[J]. 2022, 第 1 作者282(6): http://dx.doi.org/10.1016/j.jfa.2021.109375.
[6] Ma, Siyuan. Almost Price's law in Schwarzschild and decay estimates in Kerr for Maxwell field. JOURNAL OF DIFFERENTIAL EQUATIONS[J]. 2022, 第 1 作者  通讯作者  339: 1-89, http://dx.doi.org/10.1016/j.jde.2022.08.021.
[7] Ma, Siyuan. Uniform Energy Bound and Morawetz Estimate for Extreme Components of Spin Fields in the Exterior of a Slowly Rotating Kerr Black Hole I: Maxwell Field. ANNALES HENRI POINCARE[J]. 2020, 第 1 作者  通讯作者  21(3): 815-863, https://www.webofscience.com/wos/woscc/full-record/WOS:000518226100004.
[8] Ma, Siyuan. Uniform Energy Bound and Morawetz Estimate for Extreme Components of Spin Fields in the Exterior of a Slowly Rotating Kerr Black Hole II: Linearized Gravity. COMMUNICATIONS IN MATHEMATICAL PHYSICS[J]. 2020, 第 1 作者  通讯作者  377(3): 2489-2551, http://dx.doi.org/10.1007/s00220-020-03777-2.
[9] Andersson Lars, Bckdahl Thomas, Blue Pieter, Ma Siyuan. Stability for linearized gravity on the Kerr spacetime. 2019, 第 4 作者http://arxiv.org/abs/1903.03859.
[10] Andersson, Lars, Ma, Siyuan, Paganini, Claudio, Whiting, Bernard F. Mode stability on the real axis. JOURNAL OF MATHEMATICAL PHYSICS[J]. 2017, 第 2 作者58(7): http://dx.doi.org/10.1063/1.4991656.

   

（ 1 ） 数学广义相对论, 负责人, 国家任务, 2024-01--2026-12

（1）Price’s law and Strong Cosmic Censorship for linearized fields in Kerr spacetimes   三亚波国际会议   2024-01-08
（2）Price’s law and Strong Cosmic Censorship for linearized fields in Kerr spacetimes   世界华人数学家大会   2024-01-02
（3）On Kerr Stability Conjecture   国际基础科学大会   2023-07-10
（4）Price’s law and Strong Cosmic Censorship for linearized fields in Kerr spacetimes   2023-07-03
（5）Price's law and Strong Cosmic Censorship for linearized fields in Kerr spacetimes   2022-12-26
（6）Sharp decay for Teukolsky master equation   2022-04-18
（7）Linear stability for the Kerr spacetime   2019-09-23