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Yuri Bazilevs

Yuri Bazilevs

· E. Paul Sorensen Professor of Engineering, Program DirectorVerified

Brown University · Engineering

Active 2002–2026

h-index88
Citations37.5k
Papers384127 last 5y
Funding$637k
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About

Yuri Bazilevs is the E. Paul Sorensen Professor of Engineering and serves as the Program Director at Brown University. His research focuses on computational engineering, specifically within the context of data-enabled computational engineering and science. He is affiliated with the School of Engineering at Brown University, located in Providence, RI. As a faculty member, he contributes to advancing the field through both research and leadership in engineering education.

Research topics

  • Computer Science
  • Mathematics
  • Engineering
  • Mathematical analysis
  • Structural engineering
  • Geometry
  • Artificial Intelligence
  • Physics
  • Mechanics
  • Algorithm
  • Applied mathematics
  • Mathematical optimization

Selected publications

  • Weak wall boundary conditions for compressible flows

    Engineering With Computers · 2026-01-14 · 1 citations

    articleOpen accessSenior author

    Weak imposition of essential boundary conditions (i.e., weak BCs) for the Navier-Stokes equations of incompressible flows allows a certain amount of controlled numerical flow slip on the solid surface. Numerical flow slip mimics the presence of a thin boundary layer that would otherwise need to be captured using a fine mesh resolution. As a result, weak BCs enable the use of coarser meshes near solid walls without sacrificing numerical solution accuracy, which significantly reduces the computational costs, especially for 3D, wall-bounded turbulent flows. However, weak BCs for compressible flows are not as well understood as those for the incompressible-flow case. In particular, numerical instabilities were observed in some cases where the weak BCs were simultaneously imposed for the velocity and temperature fields. In the present effort, to address these stability issues, we develop a methodology for the design of compressible-flow weak BC operators and demonstrate the improved performance of the resulting weak BC formulations using challenging 2D and 3D test cases.

  • A naturally sharpened level-set formulation for incompressible free-surface flows

    Computer Methods in Applied Mechanics and Engineering · 2026-02-13

    articleOpen accessSenior authorCorresponding

    The level set method is widely employed in two-phase flow simulations due to its robustness in handling complex interface topological changes. However, it suffers from two main limitations. First, the method is not inherently mass conservative. Second, the signed-distance property of the level set field can deteriorate under strong convection, particularly in high Reynolds-number flows. Consequently, conventional level set methods often require auxiliary procedures such as sharpening (or re-distancing) and mass correction, which rely on and are sensitive to user-defined parameters and also increase implementation complexity and computational cost. Here, we present a naturally sharpened level-set formulation for incompressible air-water flows that is mass conservative and eliminates the need for these additional algorithmic steps. The resulting free-surface flow modeling and simulation framework is more efficient and robust as demonstrated through several challenging numerical test cases.

  • Proximal Galerkin for Phase Field Fracture

    ArXiv.org · 2026-04-29

    articleOpen accessSenior author

    The phase-field method has emerged as a powerful tool for simulating fracture mechanics, yet it presents significant numerical challenges, particularly regarding the enforcement of physical constraints such as irreversibility and boundedness of the phase-field variable. This work proposes the proximal Galerkin (PG) methodology as a robust and efficient framework for solving phase-field fracture problems. By reformulating the inequality-constrained optimization problem into a sequence of saddle-point problems involving latent variables, the PG method rigorously enforces the physical bounds of the phase-field variable and naturally handles the irreversibility condition. This approach is directly applicable to both static and dynamic phase-field fracture problems. The numerical results demonstrate that the PG framework accurately reproduces theoretical predictions and experimental observations, while offering a unified, mathematically consistent treatment of the constraints inherent to phase-field fracture modeling.

  • Proximal Galerkin for Phase Field Fracture

    arXiv (Cornell University) · 2026-04-29

    preprintOpen accessSenior author

    The phase-field method has emerged as a powerful tool for simulating fracture mechanics, yet it presents significant numerical challenges, particularly regarding the enforcement of physical constraints such as irreversibility and boundedness of the phase-field variable. This work proposes the proximal Galerkin (PG) methodology as a robust and efficient framework for solving phase-field fracture problems. By reformulating the inequality-constrained optimization problem into a sequence of saddle-point problems involving latent variables, the PG method rigorously enforces the physical bounds of the phase-field variable and naturally handles the irreversibility condition. This approach is directly applicable to both static and dynamic phase-field fracture problems. The numerical results demonstrate that the PG framework accurately reproduces theoretical predictions and experimental observations, while offering a unified, mathematically consistent treatment of the constraints inherent to phase-field fracture modeling.

  • Polymer-based architected materials and structures: Geometry, experiments, constitutive modeling, and advanced simulations

    International Journal of Solids and Structures · 2026-02-17

    articleOpen accessSenior author
  • An efficient NURBS-based reconstruction approach to isogeometric analysis of triply periodic minimal surface structures

    Engineering With Computers · 2025-09-23 · 2 citations

    article
  • An efficient naturally sharpened stabilized multiphase flow formulation for modeling underwater explosions

    Computational Mechanics · 2025-06-18 · 3 citations

    articleSenior author
  • Generalizing CAS elements to overcome locking in $$C^1$$-continuous cubic NURBS-based discretizations

    Engineering With Computers · 2025-02-07

    article
  • Isogeometric analysis of underwater explosion fluid–structure interaction (UNDEX-FSI)

    Computational Mechanics · 2025-02-10 · 7 citations

    articleSenior author
  • Polymer-Based Architected Materials and Structures: Geometry, Experiments, Constitutive Modeling, and Advanced Simulations

    SSRN Electronic Journal · 2025-01-01

    preprintOpen accessSenior author

Recent grants

Frequent coauthors

  • Ming‐Chen Hsu

    89 shared
  • Tayfun E. Tezduyar

    Rice University

    75 shared
  • Kenji Takizawa

    Waseda University

    64 shared
  • Artem Korobenko

    University of Calgary

    60 shared
  • Thomas J.R. Hughes

    58 shared
  • Masoud Behzadinasab

    Brown University

    56 shared
  • David Kamensky

    42 shared
  • Yongjie Zhang

    Guangdong Medical College

    36 shared
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