Portfolio Optimization
Return maximization under risk and regulatory constraints.
Finance
Constructing a portfolio, isolating fraud in a transaction graph, and allocating capital under exposure limits are all combinatorial selection and partitioning problems. Classical solvers approximate; we prove the difference on your own data first.
The problem
Portfolio construction is a knapsack-shaped selection problem under risk and regulatory constraints; fraud detection is pattern search across a transaction graph; capital allocation is selection and packing at once. All three get harder combinatorially as the candidate set grows — exactly where classical heuristics start approximating rather than solving.
What we optimize
Return maximization under risk and regulatory constraints.
Combinatorial pattern search across transaction graphs.
Exposure optimization under portfolio limits.
The engines behind it
Proof
QuMatrix has working research code for both a quantum stock-portfolio application and quantum fraud detection, but neither has an independently benchmarked figure published for finance specifically yet. The honest version: mature archetypes, real research behind them, and when we run either engine against your data, that benchmark is the number that counts.
Share a sample of your data (or a synthetic equivalent); we'll benchmark against your current model and give you a clear read.
Request a pilot →