Quantum Annealing for Combinatorial Optimization
A guided research project in Quantum Computing.
Question
How can a discrete optimization problem be encoded as the lowest energy of a quantum annealer?
Goals
- Convert a chosen combinatorial problem into an Ising or QUBO model.
- Compare annealing results with a classical solution method.
Method
Make low-energy binary states represent good solutions and high-energy states represent violations.
- Define binary variables, the objective, and penalty terms.
- Map the model to available qubits and choose penalty or chain strengths.
- Sample solutions and compare validity, quality, and running time.