Coming Soon • Q1 2026

The Future ofDifferential Equation Solving

Oakfield Operator Calculus

A modular synthesizer for mathematics. Compose, evolve, and visualize PDEs, SDEs, and beyond through an expressive operator algebra.

Get Early Access

We respect your privacy. Unsubscribe anytime.

What's Coming

Built for Mathematical Explorers

Everything you need to compose, simulate, and visualize differential equations

Modular Operators

Chain analytic warps, remainders, sieves, and stochastic operators like modules in a patch bay. Compose PDEs, SDEs, and fractional equations through intuitive operator algebra.

Expressive API

Write simulations in elegant Lua. Access 50+ built-in operators, integrators (RKF45, Euler-Maruyama), and real-time feedback loops.

Live Instruments

Watch equations evolve at computation speed. Remainder traces, curvature maps, and filtered spectra become immediate visual feedback.

Beyond Classical

Heat, wave, Burgers, reaction-diffusion, Complex Ginzburg-Landau, fractional dissipation, and stochastic noise — all in one framework.

High-Performance Core

C++ runtime with SIMD optimization. GPU acceleration ready. Scales from prototypes to production simulations.

Academic Friendly

Academic licenses available. Open documentation. Built for researchers, by researchers.

Launch Roadmap

From beta to general availability

Active Now

Private Beta

Q4 2025

Selected researchers testing core operator algebra and Lua API. Feedback shaping final features.

Public Beta

Q4 2025

Open beta testing with expanded feature set. Community feedback integration.

Version 1.0 Release

Q1 2026

Full commercial and academic licenses. Complete documentation. Production ready.

Neural & Quantum Operators

Q2 2026

Runtime-trainable operators. Quantum mode-based evolution. Advanced visualization engine.

Frequently Asked Questions