Charpnumerics
CsharpNumerics is a lightweight yet powerful .NET library for numerical computing, machine learning, statistics, and physics simulations β built entirely in pure C#.
It provides a clean, modular API with robust building blocks for scientific and engineering workflows, including:
- Numerical Analysis β linear algebra, transforms, ordinary differential equations (ODEs), vector fields, and numerical integration methods
- Machine Learning β regression, classification, cross-validation, and reusable pipelines
- Statistics β descriptive analytics, probability tools, and interpolation techniques
- Physics β classical mechanics, rigid body dynamics, orbital mechanics, and real-time simulation
π¦ Available on NuGet: https://www.nuget.org/packages/CSharpNumerics/
π Future Directions β Roadmapβ
CsharpNumerics is evolving into a comprehensive scientific computing and simulation framework, bridging applied mathematics, physics-based modeling, machine learning, and real-time numerical systems.
π§© Phase 1 β Stochastic Foundations & Solversβ
Goal: Extend the Statistics module to provide broader support for simulation and probabilistic calculations.
- Features:
- Implementation of probability density functions (Normal, Poisson, Beta, Gamma).
- Monte Carlo Simulation β A multi-threaded framework for running independent simulations to quantify risk and probability.
- Utilities for uncertainty quantification and resampling
π§ Phase 2 β Audio & Oscillation Engineβ
Goal: Build a concrete application of the Oscillations module.
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Features:
- Wave propagation, Fourier transforms, filters
- Feature extraction on signals using ML
- Real-time or offline simulation pipelines
π Phase 3 β GeoEngine & Spatial Simulationsβ
Goal: Apply statistical modeling and Monte Carlo methods to spatial problems.
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Features:
- Raster- and mesh-based spatial representation
- Monte Carlo pipelines for probability and risk maps
- Visualization: probability fields, percentiles, extreme scenarios
- Spatial Clustering: Identifying "hotspots" or risk zones using unsupervised learning.
π» Phase 4 β Classical Quantum Simulation (Educational)β
Goal: CPU-based quantum circuit simulators
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Features:
- Quantum algorithms
- Noise models
- Hybrid classicalβquantum experimentation
(No specialized hardware required)