Olivier Guéant (2012) gives a general framework for optimal liquidation and block-trade illiquidity pricing via Hamiltonian methods. Plain-language intro. Not investment advice.
Takeaway. Block trades need a price that embeds illiquidity—and optimal liquidation can be characterised with a clean Hamiltonian toolkit instead of one-off recipes.
Optimal Execution and Block Trade Pricing: A General Framework (Olivier Guéant, 2012) ties optimal execution and negotiated block pricing into one coherent story.
Fit for learners: Hamiltonian characterization of optimal liquidation and closed-form block-trade illiquidity pricing.
This Hub note is a plain-language intro. Not investment advice. See also Almgren–Chriss and Alfonsi–Fruth–Schied.
A large position is not "the mid times shares." Crossing or negotiating a block changes the economics. Learners often confuse temporary impact, permanent impact, and the premium counterparties charge for immediacy.
Read the PDF for mathematics. This note stays at vocabulary level on purpose.
You will meet "block" and "slippage" in every desk story. Having a research frame beats memorising blog rules of thumb.
Tiny evening exercise: write a function block_premium(size, urgency, liquidity) that returns a made-up premium (e.g. linear in size/liquidity × urgency)—plot premium vs size for two liquidity levels. Label it toy, not fair value.
Landing: arXiv:1210.6372
Not investment advice. This Hub note is educational only. The paper is research—not a licence to trade, quote, or execute with real capital.
Single course CTA: SoloQuant Academy's Introduction to Python Programming—get comfortable with functions, files, and plots first; then these microstructure PDFs become much less scary.