backward-heat-1d-schrodingerization
OfficialStabilize ill-posed backward heat PDEs
Education & Research#pde#quantum-simulation#backward-heat#schrodingerization#ill-posed#unitary-evolution
Authorunitarylab
Version1.0.0
Installs0
System Documentation
What problem does it solve?
Ill-posed backward heat equations are highly unstable to simulate. This skill stabilizes them by transforming the unstable evolution into a structured, unitary Schrödinger-like system.
Core Features & Use Cases
- Schrödingerization mapping for ill-posed PDEs enabling stable, unitary evolution.
- Classical matrix-exponentiation solver and quantum-inspired (Trotter) solver.
- Supports Dirichlet or periodic boundary conditions and optional source terms.
Quick Start
Run the solver on your 1D backward heat equation to obtain a stable Schrödingerized solution.
Dependency Matrix
Required Modules
numpyunitarylab
Components
scripts
💻 Claude Code Installation
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Please help me install this Skill: Name: backward-heat-1d-schrodingerization Download link: https://github.com/unitarylab/quantum-skills/archive/main.zip#backward-heat-1d-schrodingerization Please download this .zip file, extract it, and install it in the .claude/skills/ directory.
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