涂馨予 基本信息 姓名：涂馨予 籍贯：达州 民族：汉族 职称：副研究员 所在部门（教研室）：分析教研室 办公室（电话）：best365网页版登录官方网站609 电子邮件：xinyutututu@163.com

教育背景

2016.09--2019.06：重庆大学，应用数学，博士

2017.09--2018.09：University of Texas at Arlington，应用数学，联合培养博士

2013.09--2016.06：四川师范大学，基础数学，硕士

2009.09--2013.06：四川师范大学，数学与应用数学，学士

工作经历

2019.09--2022.06：西南大学，best365网页版登录官方网站，博士后

2022.07--至今：西南大学，best365网页版登录官方网站，副研究员

研究领域

非线性偏微分方程解的适定性、有界性、渐近行为以及爆破等问题。

主讲课程

《数学分析》

代表性项目

中国博士后面上资助，2020M673102，2020.07--2022.06，结题。

代表性论文

1. Xinyu Tu, Chunlai Mu, Pan Zheng, On effects of the nonlinear signal production to the boundedness and finite-time blow-up in a flux-limited chemotaxis model, Mathematical Models and Methods in Applied Sciences, 2022, 32(4): 647-711.

2. Xinyu Tu, Yue Liu, Chunlai Mu, Existence and uniqueness of the global conservative weak solutions to the rotation-Camassa-Holm equation, Journal of Differential Equations, 2019, 266(8): 4864-4900.

3. 涂馨予, 穆春来, 郑攀, 带有流量限制的拟线性趋化模型解的整体有界性, 中国科学：数学, 2021, 51(6): 1003-1012.

4. Xinyu Tu, Chunlai Mu, Pan Zheng, Ke Lin, Global dynamics in a two-species chemotaxis-competition system with two signals, Discrete and Continuous Dynamical Systems-A, 2018, 38(7): 3617-3636.

5. Xinyu Tu, Chunlai Mu, Shuyan Qiu, Li Yang, Boundedness in the higher-dimensional fully parabolic chemotaxis-competition system with loop, Zeitschrift für Angewandte Mathematik und Physik, 2020, 71(6).

6. Shuyan Qiu, Chunlai Mu, Xinyu Tu, Dynamics for a three-species predator-prey model with density-dependent motilities, Journal of Dynamics and Differential Equations, 2023, 35: 709-733.

7. Xinyu Tu, Chunlei Tang, Shuyan Qiu, The phenomenon of large population densities in a chemotaxis competition system with loop, Journal of Evolution Equations, 21 (2021), 1717-1754.

8. Xinyu Tu, Chunlai Mu, Shuyan Qiu, Boundedness and convergence of constant equilibria in a two-species chemotaxis-competition system with loop, Nonlinear Analysis: Theory, Methods & Applications, 198 (2020), 111923.

9. Xinyu Tu, Chunlai Mu, Shuyan Qiu, Continuous dependence on data under the Lipschitz metric for the rotation-Camassa-Holm equation, Acta Mathematica Scientia, 41 (2021), 1-18.

10. Xinyu Tu, Shuyan Qiu, Finite-time blow-up and global boundedness for chemotaxis system with strong logistic dampening, Journal of Mathematical Analysis and Applications, 486 (2020), 123876.

代表性获奖

2019年入选重庆市博士后创新人才支持计划。