Industrial Validation,
Simplified.

The universal OPC UA testbed for building, simulating, and validating multi-server topologies. Designed for edge networks and full air-gap compliance.

Who is this for?

Automation engineers, PLC developers, and SCADA integrators who need a reliable, lightweight way to test complex OPC UA client/server interactions without relying on heavy physical hardware.

Target Roles & Use Cases

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    PLC & Controls Engineers: Pre-commissioning logic validation before field hardware deployment.
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    SCADA & HMI Integrators: Verify tag binding, subscription streaming rates, and alarm behaviors.
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    QA & Test Teams: Headless CI/CD regression tests against simulated digital twin endpoints.

Why use OPC UA Lab?

Setting up multiple VMs or PLCs just to test subscriptions is tedious. Our lab provides instant, reproducible simulation topologies that run directly in your browser or local Docker swarm.

Engineering Advantages

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    Instant 10-Second Setup: Zero heavy software suites, virtual machines, or vendor dongles.
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    Multi-Server Plant Topologies: Simulate complex distributed industrial networks with ease.
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    Dynamic Signal Engine: Real-time telemetry waveforms, custom math f(t), and disturbance testing.

Air-Gap Native

Security is paramount. The platform is engineered to function entirely offline, with zero external dependencies, making it perfectly safe for deployment in isolated industrial environments.

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Standards & Evidence

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    CRA & OT Standards: Ready for mandatory 2026 EU Cyber Resilience Act, IEC 62443, and NIS 2.
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    Zero External Calls: 100% self-contained local fonts and assets, with zero CDN dependencies.
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    Safety & Traceability: Full offline cryptographic validation and local audit logging.
tuneLive Signal

Inside the Simulation Engine

Preview mathematical signal synthesis and multi-server topologies before entering the lab.

CoreTemperatureval: 10.41
Smooth harmonic continuous oscillation ideal for thermal and pressure loops.
calculateMathematical Model
y(t)=y0+A⋅sin⁡(2πtP)y(t) = y_0 + A \cdot \sin\left(\frac{2\pi t}{P}\right)
codePython Generator Expression
y = round(20.0 + 10.0 * sin(t * 0.5), 2)