Loading optimization algorithm for solving assembly assignment problem in the final disposal of spent nuclear fuel in Finland

Suitable for loading and distributing modular containers

“…Both x ijk and y ijk follow a Boolean distribution. Using the above notation, the mathematical modeling of the scheduling optimization problem can be established as follows [7] :…”

“…In the above model, equation (7) is the objective function of the model, and the function requires that the total cost of time transportation generated by the scheme is minimal within the service window that meets the customer's requirements; Formula (8) indicates that M delivery vehicles have been working from beginning to end; Equation (9) means that each customer has and only one delivery vehicle k delivers to it; Formulas (10) and ( 11) indicate that a courier vehicle can only serve one service; Equations ( 12) and ( 13) indicate the vehicle's i load capacity and volume constraints; Equation (14) indicates the working time constraints of the courier vehicle and the staff [8] .…”