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Profil
| Derzeitige Stellung | Post Doc |
|---|---|
| Fachgebiet | Strömungsmechanik |
| Keywords | Biomedical cavitating flow, Computational fluid dynamics, Bubble-tissue interaction, Numerical simulations, Wave dynamics |
| Auszeichnungen | 2023: Emerald Literati Award |
Aktuelle Kontaktadresse
| Land | China, VR |
|---|---|
| Ort | Beijing |
| Universität/Institution | Tsinghua University |
| Institut/Abteilung | Department of Electrical Engineering |
Gastgeber*innen während der Förderung
| Prof. Dr.-Ing. Nikolaus A. Adams | Lehrstuhl für Aerodynamik und Strömungsmechanik, Technische Universität München, Garching |
|---|---|
| Beginn der ersten Förderung | 01.10.2023 |
Programm(e)
| 2022 | Humboldt-Forschungsstipendien-Programm für Postdocs |
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Publikationen (Auswahl)
| 2025 | Wang, Yazhou and Adams, Nikolaus A. and Tamma, Kumar K.: A Generalized Single-Step Multi-Stage Time Integration Formulation and Novel Designs With Improved Stability and Accuracy. In: International Journal for Numerical Methods in Engineering, 126, 2025, e7658 |
|---|---|
| 2025 | Wang, Yazhou and Tamma, Kumar K and Maxam, Dean J and Xue, Tao: On a holistic investigation of implicit/explicit/semi-implicit GS4-I framework and time step control for unsteady fluid dynamics. In: International Journal of Numerical Methods for Heat \& Fluid Flow, 2025, |
| 2025 | Yazhou Wang and Dean Maxam and Nikolaus A. Adams and Kumar K. Tamma: On the novel zero-order overshooting LMS algorithms by design for computational dynamics. In: Computer Methods in Applied Mechanics and Engineering, 433, 2025, 117522 |
| 2024 | Kumar K. Tamma and Yazhou Wang and Dean Maxam: A critical review/look at “Optimal implicit single-step time integration methods with equivalence to the second-order-type linear multistep methods for structural dynamics: Accuracy analysis based on an analytical framework”. In: Computer Methods in Applied Mechanics and Engineering, 431, 2024, 117272 |
| 2024 | Yazhou Wang and Xiaodai Xue and Kumar K. Tamma and Nikolaus A. Adams: Algebraically stable SDIRK methods with controllable numerical dissipation for first/second-order time-dependent problems. In: Journal of Computational Physics, 508, 2024, 113032 |