Yuanyuan Zhao

ORCID: 0009-0009-2359-8811
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About
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Research Areas
  • Navier-Stokes equation solutions
  • Stability and Controllability of Differential Equations
  • Particle Dynamics in Fluid Flows
  • Ultrasound and Cavitation Phenomena
  • Fluid Dynamics and Mixing
  • Nonlinear Partial Differential Equations
  • Fluid Dynamics and Turbulent Flows
  • Advanced Mathematical Physics Problems

Jiangsu University
2024-2025

Beihua University
2022-2023

Cavitation has been a hot research topic for scholars in various fields because of the intense mechanical, chemical, and thermal effects bubble collapse. It forms cluster bubbles, bubbles will affect, interfere with, couple with each other. To grasp main factors affecting collapse interbubble mechanism, paper adopts molecular dynamics simulation combined coarse-grained force field to study process double model takes dynamic shape change local velocity distribution, pressure distribution as...

10.1021/acs.langmuir.4c05170 article EN Langmuir 2025-01-28

At the interface between rotating components and working medium in fluid machinery, cavitation liquid is induced. The temperature of has a significant influence on cavitation. However, effect pressure energy collapse bubbles cannot be explained accurately. This study established models containing insoluble gases at different temperatures iron walls. Transferable Intermolecular Potential 4 Points-Fluctuating Bonds water model Reax force field were selected to process bubble collapse....

10.1063/5.0195282 article EN Physics of Fluids 2024-03-01

In this paper, we study a compressible MHD model for one-dimensional non-Newtonian fluids. Strong nonlinearities are addressed using the consistent estimation method of approximate solutions. The existence and uniqueness positive density local solutions obtained under compatibility condition.

10.1063/5.0153399 article EN Journal of Mathematical Physics 2023-12-01

<abstract><p>This paper discusses the existence and uniqueness of local strong solution for a class 1D non-Newtonian fluids with potential damping term. Here we allow initial vacuum viscosity term to be fully nonlinear.</p></abstract>

10.3934/era.2023148 article EN cc-by Electronic Research Archive 2023-01-01
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