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XLB: A Differentiable Massively Parallel Lattice Boltzmann Library in Python for Physics-Based Machine Learning

🎉 Exciting News! 🎉 XLB version 0.2.0 has been released, featuring a complete rewrite of the library and introducing support for the NVIDIA Warp backend! XLB can now be installed via pip: pip install xlb.

XLB is a fully differentiable 2D/3D Lattice Boltzmann Method (LBM) library that leverages hardware acceleration. It supports JAX and NVIDIA Warp backends, and is specifically designed to solve fluid dynamics problems in a computationally efficient and differentiable manner. Its unique combination of features positions it as an exceptionally suitable tool for applications in physics-based machine learning. With the new Warp backend, XLB now offers state-of-the-art performance for even faster simulations.

Getting Started

To get started with XLB, you can install it using pip. There are different installation options depending on your hardware and needs:

Basic Installation (CPU-only)

pip install xlb

Installation with CUDA support (for NVIDIA GPUs)

This installation is for the JAX backend with CUDA support:

pip install "xlb[cuda]"

Installation with TPU support

This installation is for the JAX backend with TPU support:

pip install "xlb[tpu]"

Notes:

• For Mac users: Use the basic CPU installation command as JAX's GPU support is not available on MacOS
• The NVIDIA Warp backend is included in all installation options and supports CUDA automatically when available
• The installation options for CUDA and TPU only affect the JAX backend

To install the latest development version from source:

pip install git+https://github.com/Autodesk/XLB.git

The changelog for the releases can be found here.

For examples to get you started please refer to the examples folder.

Accompanying Paper

Please refer to the accompanying paper for benchmarks, validation, and more details about the library.

Citing XLB

If you use XLB in your research, please cite the following paper:

@article{ataei2024xlb,
  title={{XLB}: A differentiable massively parallel lattice {Boltzmann} library in {Python}},
  author={Ataei, Mohammadmehdi and Salehipour, Hesam},
  journal={Computer Physics Communications},
  volume={300},
  pages={109187},
  year={2024},
  publisher={Elsevier}
}

Key Features

• Multiple Backend Support: XLB now includes support for multiple backends including JAX and NVIDIA Warp, providing state-of-the-art performance for lattice Boltzmann simulations. Currently, only single GPU is supported for the Warp backend.
• Integration with JAX Ecosystem: The library can be easily integrated with JAX's robust ecosystem of machine learning libraries such as Flax, Haiku, Optax, and many more.
• Differentiable LBM Kernels: XLB provides differentiable LBM kernels that can be used in differentiable physics and deep learning applications.
• Scalability: XLB is capable of scaling on distributed multi-GPU systems using the JAX backend, enabling the execution of large-scale simulations on hundreds of GPUs with billions of cells.
• Support for Various LBM Boundary Conditions and Kernels: XLB supports several LBM boundary conditions and collision kernels.
• User-Friendly Interface: Written entirely in Python, XLB emphasizes a highly accessible interface that allows users to extend the library with ease and quickly set up and run new simulations.
• Leverages JAX Array and Shardmap: The library incorporates the new JAX array unified array type and JAX shardmap, providing users with a numpy-like interface. This allows users to focus solely on the semantics, leaving performance optimizations to the compiler.
• Platform Versatility: The same XLB code can be executed on a variety of platforms including multi-core CPUs, single or multi-GPU systems, TPUs, and it also supports distributed runs on multi-GPU systems or TPU Pod slices.
• Visualization: XLB provides a variety of visualization options including in-situ on GPU rendering using PhantomGaze.

Showcase

Capabilities

LBM

• BGK collision model (Standard LBM collision model)
• KBC collision model (unconditionally stable for flows with high Reynolds number)

Machine Learning

• Easy integration with JAX's ecosystem of machine learning libraries
• Differentiable LBM kernels
• Differentiable boundary conditions

Lattice Models

• D2Q9
• D3Q19
• D3Q27 (Must be used for KBC simulation runs)

Compute Capabilities

• Single GPU support for the Warp backend with state-of-the-art performance
• Distributed Multi-GPU support using the JAX backend
• Mixed-Precision support (store vs compute)
• Out-of-core support (coming soon)

Output

• Binary and ASCII VTK output (based on PyVista library)
• In-situ rendering using PhantomGaze library
• Orbax-based distributed asynchronous checkpointing
• Image Output
• 3D mesh voxelizer using trimesh

Boundary conditions

• Equilibrium BC: In this boundary condition, the fluid populations are assumed to be in at equilibrium. Can be used to set prescribed velocity or pressure.

• Full-Way Bounceback BC: In this boundary condition, the velocity of the fluid populations is reflected back to the fluid side of the boundary, resulting in zero fluid velocity at the boundary.

• Half-Way Bounceback BC: Similar to the Full-Way Bounceback BC, in this boundary condition, the velocity of the fluid populations is partially reflected back to the fluid side of the boundary, resulting in a non-zero fluid velocity at the boundary.

• Do Nothing BC: In this boundary condition, the fluid populations are allowed to pass through the boundary without any reflection or modification.

• Zouhe BC: This boundary condition is used to impose a prescribed velocity or pressure profile at the boundary.

• Regularized BC: This boundary condition is used to impose a prescribed velocity or pressure profile at the boundary. This BC is more stable than Zouhe BC, but computationally more expensive.

• Extrapolation Outflow BC: A type of outflow boundary condition that uses extrapolation to avoid strong wave reflections.

• Interpolated Bounceback BC: Interpolated bounce-back boundary condition for representing curved boundaries.

Roadmap

Work in Progress (WIP)

Note: Some of the work-in-progress features can be found in the branches of the XLB repository. For contributions to these features, please reach out.

• 🌐 Grid Refinement: Implementing adaptive mesh refinement techniques for enhanced simulation accuracy.

• 💾 Out-of-Core Computations: Enabling simulations that exceed available GPU memory, suitable for CPU+GPU coherent memory models such as NVIDIA's Grace Superchips (coming soon).

• ⚡ Multi-GPU Acceleration using Neon + Warp: Using Neon's data structure for improved scaling.

• 🗜️ GPU Accelerated Lossless Compression and Decompression: Implementing high-performance lossless compression and decompression techniques for larger-scale simulations and improved performance.

• 🌡️ Fluid-Thermal Simulation Capabilities: Incorporating heat transfer and thermal effects into fluid simulations.

• 🎯 Adjoint-based Shape and Topology Optimization: Implementing gradient-based optimization techniques for design optimization.

• 🧠 Machine Learning Accelerated Simulations: Leveraging machine learning to speed up simulations and improve accuracy.

• 📉 Reduced Order Modeling using Machine Learning: Developing data-driven reduced-order models for efficient and accurate simulations.

Wishlist

Contributions to these features are welcome. Please submit PRs for the Wishlist items.

• 🌊 Free Surface Flows: Simulating flows with free surfaces, such as water waves and droplets.

• 📡 Electromagnetic Wave Propagation: Simulating the propagation of electromagnetic waves.

• 🛩️ Supersonic Flows: Simulating supersonic flows.

• 🌊🧱 Fluid-Solid Interaction: Modeling the interaction between fluids and solid objects.

• 🧩 Multiphase Flow Simulation: Simulating flows with multiple immiscible fluids.

• 🔥 Combustion: Simulating combustion processes and reactive flows.

• 🪨 Particle Flows and Discrete Element Method: Incorporating particle-based methods for granular and particulate flows.

• 🔧 Better Geometry Processing Pipelines: Improving the handling and preprocessing of complex geometries for simulations.