Research Article
A Hybrid Approach to Solve a Model of Closed-Loop Supply Chain
Table 1
Coding of literature review.
| Type of network | | Modeling | | Forward logistic | F | Continuous | | Reverse logistic | R | Continuous approximation | CA | Closed loop | C | Discrete | | Layers of network | | Mixed integer linear programming | MILP | Forward logistic stage | | Mixed integer nonlinear programming | MINLP | Supplier centers | SC | Stochastic mixed integer programming | SMIP | Manufacturing centers | MC | Fuzzy mixed integer programming | FMIP | Distribution centers | DC | Probabilistic mixed integer linear programming | PMILP | Reverse logistic stage | | Combined continuous and discrete | | Redistribution centers | RDC | Combined continuous and mixed integer programming | CMIP | Recycling centers | RyC | Objective of model | | Collection/inspection centers | CIC | Cost | Co | Disposal centers | DsC | Profit | Pr | Recovery centers | RoC | Quality | Qu | Disassembly center | DaC | Environmental impact | EI | Processing center | PrC | Social impact | SI | Returning center | RC | Flexibility | Fle | Remanufacturing centers | RMC | Service level | SL | Feature of model | | Tardiness | Td | Product | | Defect rate | DR | Single product | SP | Importance of external suppliers | IES | Multiproduct | MP | Capacity utilization | CU | Period | | Solution methodology | | Multiperiod | MPr | Exact (small sizes) | Ex | Single period | SPr | Lagrangian relaxation-based | LR | Demand | | Metaheuristic | MH | Deterministic | D | Interactive fuzzy solution approach | IF | Stochastic | S | -constraint method | EC | Fuzzy | Fu | Other heuristics | H | Random | Ra | | | Facility capacity | | | | Capacitated | Ca | | | Uncapacitated | UCa | | |
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