[1] T.-H. Miura, Weak solutions to the parabolic $p$-Laplace equation in a moving domain under a Neumann type boundary condition, Nonlinear Analysis 269 (2026), Article 114099, 28 pp.
[2] T.-H. Miura, Thin-film limit of the Ginzburg-Landau heat flow in a curved thin domain, Journal of Differential Equations 422 (2025), 1-56.
[3] T.-H. Miura, Approximation of a Solution to the Stationary Navier-Stokes Equations in a Curved Thin Domain by a Solution to Thin-Film Limit Equations, Journal of Mathematical Fluid Mechanics 26 (2024), no. 2, Paper No. 33, 35 pp.
[4] T.-H. Miura, Error estimate for classical solutions to the heat equation in a moving thin domain and its limit equation, Interfaces and Free Boundaries 25 (2023), no. 4, 633-670.
[5] T.-H. Miura, Nonlinear stability of the two-jet Kolmogorov type flow on the unit sphere under a perturbation with nondissipative part, Nonlinearity 36 (2023), no. 3, 1716-1742.
[6] Y. Maekawa and T.-H. Miura, Rate of the Enhanced Dissipation for the Two-jet Kolmogorov Type Flow on the Unit Sphere, Journal of Mathematical Fluid Mechanics 24 (2022), no. 3, Paper No. 92, 51 pp.
[7] T.-H. Miura, Linear stability and enhanced dissipation for the two-jet Kolmogorov type flow on the unit sphere, Journal of Functional Analysis 283 (2022), no. 8, Paper No. 109607, 38 pp.
[8] T.-H. Miura, Navier-Stokes Equations in a Curved Thin Domain, Part I: Uniform Estimates for the Stokes Operator, Journal of Mathematical Sciences, the University of Tokyo 29 (2022), no. 2, 149-256.
[9] T.-H. Miura, Navier-Stokes Equations in a Curved Thin Domain, Part II: Global Existence of a Strong Solution, Journal of Mathematical Fluid Mechanics 23 (2021), no. 1, Paper No. 7, 60 pp.
[10] T.-H. Miura, Navier-Stokes equations in a curved thin domain, Part III: thin-film limit, Advances in Differential Equations 25 (2020), no. 9-10, 457-626.
[11] K. Deckelnick, C. M. Elliott, T.-H. Miura, and V. Styles, Hamilton-Jacobi equations on an evolving surface, Mathematics of Computation 88 (2019), no. 320, 2635-2664.
[12] T.-H. Miura, Y. Giga, and C. Liu, An energetic variational approach for nonlinear diffusion equations in moving thin domains, Advances in Mathematical Sciences and Applications 27 (2018), no. 1, 115-141.
[13] T.-H. Miura, On singular limit equations for incompressible fluids in moving thin domains, Quarterly of Applied Mathematics 76 (2018), no. 2, 215-251.
[14] T.-H. Miura, Zero width limit of the heat equation on moving thin domains, Interfaces and Free Boundaries 19 (2017), no. 1, 31-77.
[15] M. Bolkart, Y. Giga, T.-H. Miura, T. Suzuki, and Y. Tsutsui, On analyticity of the $L^p$-Stokes semigroup for some non-Helmholtz domains, Mathematische Nachrichten 290 (2017), no. 16, 2524-2546.

2016年2月, 第17回北東数学解析研究会優秀ポスター賞
2016年3月, 数理科学研究科長賞（修士課程）
2019年3月, 数理科学研究科長賞（博士課程）
2021年2月, 第37回井上研究奨励賞
2021年9月, 2021年度日本数学会賞建部賢弘特別賞

2017年4月－現在, 日本数学会　正会員
2024年4月－2026年3月, 日本数学会函数方程式論分科会　情報委員会運営委員

2020年4月－2022年3月, 京都大学NLPDEセミナー　幹事
2022年3月, NLPDE Spring セミナー　世話人
2022年12月－現在, 弘前非線形方程式研究会　組織委員

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