Allocate Scarce Resources
Optimization is a powerful technique that provides organizations with the means to make the “best possible” decision for complex, real-world problems. Optimization determines the best way to allocate scarce resources while considering business objectives and resource constraints. Resources can include people, raw materials, machine time, money, or anything else in limited supply. The “best possible” or optimal solution may mean maximizing profits, minimizing costs, minimizing risks, or achieving the best possible quality.
Capabilities
Emprata’s mathematicians are well versed in the modeling and optimization of complex real-world problems. Our mathematical modeling expertise spans all major sub-fields of optimization including linear programming, mixed integer programming, non-linear programming, stochastic programming, constraint programming, multi-objective optimization, and combinatorial optimization. Emprata is skilled in the use of open-source solvers (such as SCIP and lp-solve), as well as commercial solvers (including CPLEX and Gurobi).
Optimization enables organizations to:
- Build a replica of a real-world systems on which to experiment
- Balance competing objectives/interests subject to limited resources
- Narrow choices to the very best when there are virtually innumerable feasible options and comparing them is difficult
- Provide a systematic, quantitative way to evaluate and make decisions
- Uncover solutions to tough challenges by exploring alternatives in a matter of minutes
- Determine solutions that ultimately minimize costs, manage risks, and maximize profits
Applications of mathematical optimization include:
- Minimizing travel distances in transportation networks
- Maximizing pharmaceutical yield
- Improving advertising sales plans
- Scheduling constrained resources
- Optimizing supply chains