Simulate quantum dynamics by solving Schrödinger and master equations with QuTiP.
npx skills add https://github.com/shushuzn/Rairos --skill qutip-shushuzn
Please help me install this Agent Skill. Skill: qutip Source: https://github.com/shushuzn/Rairos/tree/main/skills/qutip Command: npx skills add https://github.com/shushuzn/Rairos --skill qutip-shushuzn
QuTiP helps you simulate quantum dynamics, including open-system effects like dissipation and decoherence, without manually deriving and coding bespoke numerical solvers.
Use QuTiP to simulate a damped harmonic oscillator by evolving an initial coherent state with mesolve using a Hamiltonian built from num(N) and collapse operators built from destroy(N).
High-intent search queries and answers about installing and using this skill.
Open quantum system dynamics are simulated by solving Lindblad master equations using mesolve with specified Hamiltonians, initial Qobj states, and collapse operators to model dissipation and decoherence effects.
For quantum simulation, sesolve computes closed-system unitary evolution via the Schrödinger equation, while mesolve models open-system dissipative dynamics by solving the Lindblad master equation with collapse operators.
Steady states and correlation functions are calculated by applying QuTiP's analysis modules to the solved quantum dynamics, extracting observables, spectra, and steady-state solutions from the Hamiltonian and collapse operators.
Non-Markovian dynamics and quantum trajectories are modeled using mcsolve for Monte Carlo wavefunction evolution, alongside specialized stochastic solvers and HEOM extensions for complex open-system simulations.
After simulating dynamics, analysis workflows include computing expectations, entropies, fidelities, spectra, and correlation functions, plus visualizing states via Wigner functions and Bloch sphere representations.
Floquet-driven systems and permutation-invariant collective models are handled using QuTiP's advanced modeling extensions, applying Floquet solvers and collective state formulations to periodically driven Hamiltonians.
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