OR-Path helps organizations improve complex planning decisions — such as routing, production scheduling, and resource allocation.
These problems are often handled through spreadsheets, manual rules, or individual experience. In many cases they can be modeled mathematically to evaluate thousands of alternatives and identify better operational decisions.
Across many industries, teams responsible for planning and operations make decisions every day that directly affect cost, service levels, and resource utilization.
Even in large organizations, these decisions are often still managed through spreadsheets, rules of thumb, or manual heuristics.
Common examples include:
Technician routing across dozens or hundreds of daily visits
Workforce scheduling under shifting demand and availability constraints
Production planning with interdependent resources and deadlines
Logistics coordination across multiple facilities and transport modes
Resource allocation across competing priorities and capacity limits
These problems grow in complexity quickly — far beyond what manual planning or simple rules can handle.
Operations Research enables companies to evaluate thousands or millions of operational decisions systematically, using mathematical models designed for exactly this kind of structured problem-solving.
Optimization systems help organizations evaluate a large number of possible decisions and systematically identify better options.
They combine mathematical modeling, optimization algorithms, and integration with real operational data.
Building structured mathematical models that represent operational decisions using variables, constraints, and objective functions.
Developing efficient solution strategies using optimization algorithms, heuristics, or hybrid approaches.
Connecting optimization models with real operational data, APIs, databases, or existing planning tools.
Delivering prototypes, optimization APIs, or planning tools that allow teams to generate optimized decisions regularly.
Although they appear in different industries, many operational challenges share similar mathematical decision structures.
Optimizing daily routes and task assignments across mobile teams to minimize travel time and meet service windows.
Sequencing production jobs across machines while respecting changeover times, deadlines, and resource dependencies.
Coordinating shipments, fleet capacity, and delivery schedules across multiple facilities and transport modes.
Balancing inventory levels, replenishment timing, and distribution costs across a multi-echelon supply network.
Scheduling generation, storage, and dispatch of energy resources under demand uncertainty and regulatory constraints.
Determining optimal locations for warehouses, hubs, or service centers to minimize cost while meeting coverage requirements.
Organizations that adopt optimization-based planning typically experience measurable improvements across several operational dimensions.
Cost reduction — Lowering operational expenses by eliminating inefficiencies in routing, scheduling, and resource use.
Resource utilization — Making better use of equipment, vehicles, personnel, and capacity already available.
Planning speed — Reducing the time needed to generate feasible plans from hours or days to minutes.
Predictability — Delivering more consistent and reliable operational outcomes through structured decision logic.
Scenario evaluation — Enabling fast comparison of alternative plans under different assumptions or constraints.
Decision quality — Replacing intuition-based choices with data-driven recommendations grounded in mathematical analysis.
STEP 1
A short conversation to understand the operational context, decision problem, constraints, and objectives. The goal is to determine whether the problem has a structure suitable for mathematical optimization.
STEP 2
Mapping the operational decision process, identifying variables, constraints, data sources, and performance metrics. This step translates the business problem into a formal optimization framework.
STEP 3
Designing the mathematical model and implementing an initial solver prototype to test feasibility and solution quality. This validates the approach before committing to full-scale development.
STEP 4
Connecting the optimizer with real operational data, workflows, or internal planning systems. The model becomes part of the organization’s decision-making infrastructure.
STEP 5
Delivering a usable optimization tool or decision-support system and improving it through iterative refinement. As operational conditions evolve, the model adapts accordingly.
Optimization projects typically result in practical tools that support recurring operational decisions — not just reports or theoretical models.
An optimization prototype solving the core decision problem
A decision-support tool for planners and operations teams
An optimization API integrated with internal systems
Simulation models for evaluating operational scenarios
Documentation explaining the decision logic and model structure
The goal is that optimization becomes a practical decision tool embedded in the organization — not a one-time consulting artifact, but a system that generates value with every planning cycle.
Companies usually reach out when operational decisions become too complex to manage through manual planning, spreadsheets, or simple heuristics.
Coordinating hundreds of daily field service visits across multiple teams
Scheduling production across constrained machines and changing demand
Planning logistics across multiple facilities or distribution centers
Allocating limited resources across competing operational priorities
Evaluating expansion decisions such as new facilities or service areas
Managing operations where small changes in demand create large disruptions
In many situations, the core challenge is not data availability — it is the difficulty of evaluating a very large number of possible operational decisions.
Mathematical optimization provides a structured way to explore these alternatives and identify better solutions.
Optimization systems in industrial environments require both mathematical modeling and engineering implementation.
Ricardo Leão works at the intersection of Operations Research, decision systems, and operational deployment, leading optimization initiatives across logistics, manufacturing, financial services, and large-scale operational environments.
This experience informs the approach used in OR-Path optimization projects.