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SU2 code

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SU2 code
Initial releaseJanuary 2012; 14 years ago (2012-01)
Stable release
8.4.0[1] / 12 January 2026; 3 months ago (12 January 2026)
Written inC++, Python
Operating systemUnix/Linux/OS X/Windows
TypeComputational fluid dynamics, Simulation software
LicenseGNU Lesser General Public License, version 2.1
Websitesu2code.github.io
Repository


SU2 (formerly Stanford University Unstructured) is a suite of open-source software tools written in C++ and Python for the numerical solution of partial differential equations (PDE) and performing PDE-constrained optimization.[2] While initially developed for aerodynamics and compressible flow, it has evolved into a general-purpose multiphysics framework capable of simulating incompressible and compressible flows across all Mach regimes, species transport, conjugate heat transfer and combustion.

The framework is specialized for gradient-based design optimization using integrated continuous and discrete adjoint solvers. A distinguishing feature for researchers is its use of algorithmic differentiation (AD) to provide exact discrete adjoint sensitivities for complex multiphysics chains, including fluid-structure interaction (FSI) and conjugate heat transfer.[3] It supports unstructured meshes and offers extensibility through User Defined Functions (UDFs) and high-level Python wrappers.

To stimulate development and use of the software, the SU2 Foundation was established as a non-profit organization to coordinate the global community of users and developers. SU2 is released under the GNU Lesser General Public License (LGPL) version 2.1.


Developers

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SU2 is being developed by individuals and organized teams around the world. The original SU2 Lead Developers are: Dr. Francisco Palacios and Dr. Thomas D. Economon.

The most active groups developing SU2 are:


Capabilities

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SU2 is a general-purpose multiphysics suite designed for the simulation of partial differential equations (PDE) on unstructured meshes. The framework is built to handle complex multi-physics interactions through a multi-zone approach, allowing different physical models to be solved in connected domains.[2] Its current capabilities include:

  • Flow Regimes: Compressible and incompressible solvers for Euler, Navier-Stokes, and RANS equations across all Mach regimes (low-speed to hypersonic). For low Mach incompressible flow problems, preconditioning methods are used.
  • Turbulence & Transition Modeling:
  • Design Optimization: Gradient-based shape optimization using integrated continuous and discrete adjoint solvers. It utilizes algorithmic differentiation (via CoDiPack) for exact sensitivities in complex multiphysics chains.[10]
  • Topology Optimization: Gradient-based structural topology optimization with length scale control via black-white filters [11]
  • Multiphysics & Structures:
    • Solid Mechanics: Solvers for linear elasticity to model structural deformation.[2]
    • Thermal Analysis: Capability for conjugate heat transfer (CHT) to simulate heat exchange between fluid and solid regions.[12]
    • Fluid-Structure Interaction (FSI): Static and dynamic coupling between fluid and structural solvers.
  • Chemistry & Hypersonics:
    • Combustion: Reacting flow modeling using the Flamelet generated manifold (FGM) method.[13]
    • Hypersonics (NEMO): Simulation of high-enthalpy flows including thermo-chemical non-equilibrium and ionization with detailed chemistry modeling.[14]
  • Advanced Numerics: Support for high-order Discontinuous Galerkin Method (DG) for improved accuracy in vortex-dominated simulations.
  • User Interface & Ecosystem:
    • SU2-GUI: A graphical user interface for mesh importation and solver configuration.[15]
    • Automation: A high-level Python interface for workflow automation and support for User Defined Functions (UDFs).

License

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SU2 is free and open source software, released under the GNU General Public License version 3 (SU2 v1.0 and v2.0) and GNU Lesser General Public License version 2.1 (SU2 v2.0.7 and later versions).

Alternative software

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Proprietary software

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References

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Further reading

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