Julia package dedicated to modeling and solving the change of reference frame problem for self-deforming bodies.

Largrange polynomial based spectral PDE solvers

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Boundary value problem interface for CalculustJL

A package for the simulation of gas chromatography (GC) in complex systems

An _educational_ implementation for computing the Jordan form and its transformation matrix.

This package simplifies evolutionary algorithms for applications in systems biology. It can be used to generate oscillating reaction networks, networks that match input timeseries data, or fit parameters (rateconstants).

A Julia package for simulating the dynamics of passively crosslinked actin rings.

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Julia implementation of Path Weight Sampling (PWS) to compute information transmission rates

Reduced Basis Methods for Particle Systems

A family of distributions that can serve as statistical models for unimodal distributions.

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Implementation of Guided Proposals (introduced by M Schauer, F van der Meulen, H van Zanten)

The gap between theory and practice is in practice greater than in theory.

Advanced exports management for AutomationLabs.jl

Hyperelastic Material modelling with support for Automatic Differentiation

Model associated to Elife paper Rodrigues et al. 2023

InvariantMeasures

Algorithms for the transport of mass and energy in the environment

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Package for solving steady state thermodynamic cycles

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Pavito wrapper in Nonconvex.jl

Juniper wrapper in Nonconvex.jl

Ipopt wrapper for Nonconvex.jl.

Constrained Bayesian optimization implementation in Nonconvex.jl

A Julia package to simulate and model interstellar scattering in strong regime.

Time-domain solver for the electromagnetic fields produced by arbitrary (electric and magnetic) charges and currents.

A framework for simulating dynamical structures coupling with viscous incompressible flows

Self-concordant Smoothing for Large-Scale Convex Composite Optimization

Common galactic potential models as ModelingToolkit systems!

Julia interface to BioMASS

Helper functions with ModelingToolkit

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Implementation of the finite volume method for moving boundary problems in 1D.

Generalized Nernst-Planck-Poisson model for liquid electrolytes

Standard environments for benchmarking the performance of RL algorithms.