• Ph D in Applied Mathematics , Iowa State University (2019)

• Recovery type a posteriori error estimation of adaptive finite element method for Cahn--Hilliard equation. Journal of Scientific Computing 98 2 (2024), Yaoyao Chen, Yunqing Huang, Nianyu Yi, Peimeng Yin.
• Enhanced Surgical Decision-Making Tools in Breast Cancer: Predicting 2-Year Postoperative Physical, Sexual, and Psychosocial Well-Being following Mastectomy and Breast Reconstruction (INSPiRED 004). Annals of Surgical Oncology 30 (2023), Cai Xu, André Pfob, Babak J. Mehrara, Peimeng Yin, Jonas A. Nelson, Andrea L. Pusic, Chris Sidey-Gibbons.
• A $C^0$ finite element method for the biharmonic problem with Navier boundary conditions in a polygonal domain. IMA Journal of Numerical Analysis 43 (2023), Hengguang Li, Peimeng Yin, Zhimin Zhang.
• On the SAV-DG method for a class of fourth order gradient flows. Numerical Methods for Partial Differential Equations 39 (2023), Hailiang Liu, Peimeng Yin.
• High order unconditionally energy stable RKDG schemes for the Swift-Hohenberg equation. Journal of Computational and Applied Mathematics 407 (2022), Hailiang Liu, Peimeng Yin.
• Positivity-preserving third order DG schemes for Poisson--Nernst--Planck equations. Journal of Computational Physics 452 (2022), Hailiang Liu, Zhongming Wang, Peimeng Yin, Hui Yu.
• Regularity and finite element approximation for two-dimensional elliptic equations with line Dirac sources. Journal of Computational and Applied Mathematics 393 (2021), Hengguang Li, Xiang Wan, Peimeng Yin, Lewei Zhao.
• Unconditionally energy stable DG schemes for the Cahn-Hilliard equation. Journal of Computational and Applied Mathematics 390 (2021), Peimeng Yin.
• General Superpositions of Gaussian beams and propagation error. Mathematics of Computation 89 (2020), Hailiang Liu, James Ralston, Peimeng Yin.
• Unconditionally energy stable DG schemes for the Swift-Hohenberg equation. Journal of Scientific Computing 81 (2019), Hailiang Liu, Peimeng Yin.

• Efficient discontinuous Galerkin methods for time-dependent fourth order partial differential equation. (2023), Volume New Mexico Tech, Socorro, NM, U.S., Peimeng Yin.
• A semi-implicit dynamical low rank discontinuous Galerkin methods for space homogeneous kinetic equations. (2023), Volume University of Louisiana at Lafayette, Lafayette, LA, U.S., Peimeng Yin.
• A semi-implicit dynamical low rank discontinuous Galerkin methods for space homogeneous kinetic equations. (2023), Volume Iowa State University, Ames, IA, U.S., Peimeng Yin.
• A semi-implicit dynamical low rank discontinuous Galerkin methods for space homogeneous kinetic equations. (2023), Volume Texas Tech Universtiy, Lubbock, TX, U.S., Peimeng Yin.
• Implicit dynamical low rank discontinuous Galerkin methods for space homogeneous neutrino transport equations. (2023), Volume Sourtheast Universtiy, Nanjing, China, Peimeng Yin.
• Advanced finite element methods for modern PDE challenges. (2023), Volume University of Texas at El Paso, El Paso, TX, U.S., Peimeng Yin.
• Implicit dynamical low rank discontinuous Galerkin methods for space homogeneous neutrino transport equations. (2023), Volume Boston, MA, U.S., Peimeng Yin.
• Implicit dynamical low rank discontinuous Galerkin methods for space homogeneous neutrino transport equations. (2022), Volume Xiangtan University, Xiangtan, Hunan, China, Peimeng Yin.
• Implicit dynamical low rank discontinuous Galerkin methods for space homogeneous neutrino transport equations. (2022), Volume University of Houston, Houston, TX, U.S., Peimeng Yin.
• Implicit dynamical low rank discontinuous Galerkin methods for space homogeneous neutrino transport equations. (2022), Volume Oak Ridge National Laboratory, Oak Ridge, TN, U.S., Peimeng Yin.
• Implicit dynamical low rank discontinuous Galerkin methods for homogeneous neutrino transport equations. (2022), Volume Wayne State University, Detroit, MI, U.S., Peimeng Yin.
• Implicit dynamical low rank discontinuous Galerkin methods for homogeneous neutrino transport equations. (2022), Volume University of Florida, Gainesville, FL, U.S., Peimeng Yin.
• A C0 finite element method for the biharmonic problem with Navier boundary conditions in a polygonal domain. (2021), Volume Texas Tech University, Lubbock, TX, U.S., Peimeng Yin.
• A C0 finite element method for the biharmonic problem with Navier boundary conditions in a polygonal domain. (2021), Volume Oak Ridge National Laboratory, Oak Ridge, TN, U.S., Peimeng Yin.
• Regularity and finite element approximation for two-dimensional elliptic equations with line Dirac sources. (2021), Volume University of Primorska. Portorozˇ, Slovenia., Peimeng Yin.
• Unconditionally energy stable discontinuous Galerkin methods for a class of fourth order gradient flows. (2021), Volume Oakland University, Rochester, MI, U.S., Peimeng Yin.
• Regularity and finite element approximation for two-dimensional elliptic equations with line Dirac sources. (2021), Volume University of Delaware, Newark, DE, U.S., Peimeng Yin.
• Regularity and finite element approximation for two-dimensional elliptic equations with line Dirac sources. (2021), Volume Iowa State University. Ames, IA, U.S., Peimeng Yin.
• A C0 finite element method for the biharmonic problem with Navier boundary conditions in a polygonal domain. (2021), Volume Iowa State University. Ames, IA, U.S., Peimeng Yin.
• A C0 finite element method for the biharmonic problem with Navier boundary conditions in a polygonal domain. (2020), Volume Wayne State University. Detroit, MI, U.S., Peimeng Yin.
• Efficient discontinuous Galerkin (DG) methods for time-dependent fourth order problems. (2020), Volume Central Michigan University. Mount Pleasant, MI, U.S., Peimeng Yin.
• Unconditionally energy stable DG schemes for the Swift-Hohenberg equation. (2019), Volume Iowa State University. Ames, IA, U.S., Peimeng Yin.
• A mixed discontinuous Galerkin method without interior penalty for time-dependent fourth order problems. (2019), Volume Illinois Institute of Technology. Chicago, IL, U.S., Peimeng Yin.
• Mixed discontinuous Galerkin methods without interior penalty for time-dependent fourth order problems. (2019), Volume The George Washington University. Washington, DC, U.S., Peimeng Yin.

No info available.