Abstract
Determination of the optimal input parameters for any of the machining processes plays a pivotal role in achieving the most suitable response values while fulfilling the requirements of both the manufacturers and end users. Among the present-day research community, different multi-criteria decision making (MCDM) techniques have become quite popular as effective multi-objective optimization tools to identify the most appropriate parametric combinations of different machining processes based on real-time experimental data. In this paper, more than 120 research articles (searched through Sciencedirect, Scopus and Web of Science) are reviewed while exploring the applications of different MCDM techniques in solving parametric optimization problems of turning, drilling and milling processes. This review paper would act as a knowledge-base to the decision making practitioners and process engineers in deciding the most appropriate experimental design plan to be deployed (Taguchi’s L9, L18 or L27 orthogonal array); difficult-to-cut advanced engineering materials to be machined (composites, and aluminum and titanium and their alloys); input parameters for turning, drilling and milling processes (cutting speed, feed rate and depth of cut), and corresponding responses (material removal rate and surface roughness) to study their interaction effects, MCDM tools (grey relational analysis and TOPSIS), and subjective (analytic hierarchy process) and objective (entropy method) criteria weighting techniques to be employed; and possibility of integration with other mathematical tools to deal with uncertain decision making environment. The essence of all the reviewed articles is concisely presented in succinct tabular forms, which would make this paper an asset to the researchers and practitioners. Future directions are also provided to help them in optimization of manufacturing processes leading to attainment of more pragmatic solutions.
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Abbreviations
- AHP:
-
Analytic hierarchy process
- ANN:
-
Artificial neural network
- ARAS:
-
Additive ratio assessment
- BWM:
-
Best worst method
- CCD:
-
Central composite design
- CFRP:
-
Carbon fiber reinforced polymer
- CNC:
-
Computer numerical control
- CODAS:
-
Combinative distanced-based assessment
- COPRAS:
-
Complex proportional assessment
- CRITIC:
-
Criteria importance through intercriteria correlation
- CSA:
-
Cuckoo search algorithm
- DF:
-
Desirability function
- DOC:
-
Depth of cut
- EDAS:
-
Evaluation based on distance from average solution
- FFD:
-
Full factorial design
- FUCOM:
-
Full consistency method
- GA:
-
Genetic algorithm
- GFRP:
-
Glass fiber reinforced polymer
- GRA:
-
Grey relational analysis
- GTMA:
-
Graph theory and matrix approach
- MCDM:
-
Multi-criteria decision making
- MMC:
-
Metal matrix composite
- MOORA:
-
Multi-objective optimization on the basis of ratio analysis
- MARICA:
-
Multi-attributive real–ideal comparative analysis
- MARCOS:
-
Measurement alternatives and ranking according to compromise solution
- MABAC:
-
Multi-attributive border approximation area comparison
- MRR:
-
Material removal rate
- NSGA-II:
-
Non-dominated sorting genetic algorithm-II
- OA:
-
Orthogonal array
- PSI:
-
Preference Selection Index
- PCA:
-
Principal component analysis
- PEEK:
-
Poly-ether-ether-ketone
- PSO:
-
Particle swarm optimization
- PTFE:
-
Poly tetra fluoro ethylene
- Ra:
-
Average surface roughness
- Rku:
-
Kurtosis of surface roughness distribution
- Rq:
-
Root-mean-square roughness
- Rt:
-
Maximum height of the profile
- Rsm:
-
Mean width of profile elements
- Rz:
-
Distance between the highest peak and the deepest valley
- RIM:
-
Reference ideal method
- SD:
-
Standard deviation
- SR:
-
Surface roughness
- TOPSIS:
-
Technique for order of preference by similarity to ideal solution
- WASPAS:
-
Weighted aggregated sum product assessment
- WSM:
-
Weighted sum method
- VIKOR:
-
Vlsekriterijumska optimizacija I kompromisno resenje
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Chakraborty, S., Chakraborty, S. A Sco** Review on the Applications of MCDM Techniques for Parametric Optimization of Machining Processes. Arch Computat Methods Eng 29, 4165–4186 (2022). https://doi.org/10.1007/s11831-022-09731-w
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DOI: https://doi.org/10.1007/s11831-022-09731-w