Electricity markets operate across multiple decision layers—spanning long-term planning, commercial procurement, and real-time operations. While these decisions may appear operationally different, they are unified by a common foundation: mathematical optimization under technical, regulatory, and commercial constraints.
In this blog, I walk through how different optimization models are applied to solve distinct decision problems in power systems—ranging from capacity expansion and contract procurement to resource scheduling.
The first and most fundamental question in power systems is:
What capacity (and which technology) should be added to reliably satisfy future demand at the minimum cost?
To address this, a capacity expansion optimization model is developed spanning a multi-year horizon (e.g., 9 years) using Mixed-Integer Linear Programming (MILP).
This model identifies the optimal capacity mix, balancing reliability, cost, and policy constraints over the long term.
Even with sufficient installed capacity, utilities and generators often face short-term demand deficits due to variability in demand and availability.
Given a deficit and a set of available contracts, which contracts should be procured from, and in what quantity?
The model recommends cost-optimal contract profiles and quantities, supporting improved real-time coordination (RTC) and peak demand management.
Day-Ahead optimization focuses on cost-efficient base schedules, while Intra-Day optimization manages deviations in forecasts and availability.
We developed Linear Programming (LP)-based scheduling models to:
These models replace static rule-based scheduling with adaptive, optimization-driven decision-making.
To evaluate the economic impact of RSD or zero-schedule decisions, an MILP-based RSD model was developed to:
This enables decision-makers to assess whether shutting down reserve units is financially justified.
Cost–benefit analysis was conducted across DAM, RTM, and GDAM to evaluate:
This layer connects optimization outputs to realized financial performance.
Although each layer solves a different problem, they form a coherent decision flow:
Capacity Expansion
↓
Optimal Profile Suggestion
↓
Resource Scheduling (DA / ID)
Each stage:
Power markets are governed not by a single optimization problem, but by a stack of interconnected decision models—strategic, commercial, operational, and financial.
Understanding which problem you are solving is as important as how you solve it.
By treating capacity planning, contract procurement, and scheduling as separate yet connected optimization problems, utilities and market participants can achieve:
Optimization, when applied with the right framing, becomes not just a mathematical tool—but a decision-making engine for modern power systems.