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qutiplisted

Quantum mechanics simulations and analysis using QuTiP (Quantum Toolbox in Python). Use when working with quantum systems including: (1) quantum states (kets, bras, density matrices), (2) quantum operators and gates, (3) time evolution and dynamics (Schrödinger, master equations, Monte Carlo), (4) open quantum systems with dissipation, (5) quantum measurements and entanglement, (6) visualization (Bloch sphere, Wigner functions), (7) steady states and correlation functions, or (8) advanced methods (Floquet theory, HEOM, stochastic solvers). Handles both closed and open quantum systems across various domains including quantum optics, quantum computing, and condensed matter physics.
aiskillstore/marketplace · ★ 334 · AI & Automation · score 80
Install: claude install-skill aiskillstore/marketplace
# QuTiP: Quantum Toolbox in Python ## Overview QuTiP provides comprehensive tools for simulating and analyzing quantum mechanical systems. It handles both closed (unitary) and open (dissipative) quantum systems with multiple solvers optimized for different scenarios. ## Installation ```bash uv pip install qutip ``` Optional packages for additional functionality: ```bash # Quantum information processing (circuits, gates) uv pip install qutip-qip # Quantum trajectory viewer uv pip install qutip-qtrl ``` ## Quick Start ```python from qutip import * import numpy as np import matplotlib.pyplot as plt # Create quantum state psi = basis(2, 0) # |0⟩ state # Create operator H = sigmaz() # Hamiltonian # Time evolution tlist = np.linspace(0, 10, 100) result = sesolve(H, psi, tlist, e_ops=[sigmaz()]) # Plot results plt.plot(tlist, result.expect[0]) plt.xlabel('Time') plt.ylabel('⟨σz⟩') plt.show() ``` ## Core Capabilities ### 1. Quantum Objects and States Create and manipulate quantum states and operators: ```python # States psi = basis(N, n) # Fock state |n⟩ psi = coherent(N, alpha) # Coherent state |α⟩ rho = thermal_dm(N, n_avg) # Thermal density matrix # Operators a = destroy(N) # Annihilation operator H = num(N) # Number operator sx, sy, sz = sigmax(), sigmay(), sigmaz() # Pauli matrices # Composite systems psi_AB = tensor(psi_A, psi_B) # Tensor product ``` **See** `references/core_concepts.md` for comprehensive coverage of quantum objects, states, operato