Application of Grouped MCDM Technique for Ranking and Selection of Laptops in the Current Scenario of COVID-19

Document Type : Research Paper

Author

Ph.D., Department of Engineering, Muscat College of Technology, University of Technology and Applied Sciences, Sultanate of Oman.

10.22059/jitm.2023.93620

Abstract

 
In the modern technological age, laptops are widely used for doing various day-to-day activities and getting updates all around us. The COVID-19 situation is playing a vital role in a dynamic shift in buyer behavior with multiple personal computing devices at home. Prioritizing and selecting appropriate laptop devices is difficult because there are several options of laptops that are available in the market, and these are equipped with the latest features to do gaming, designing, attending online classes, and performing office and other everyday tasks. There are multiple selection criteria that are complex in nature. MCDM (Multiple Criteria Decision Making) approaches can handle and analyze these complicated criteria. By using MCDM techniques, decision-making can be done to select the top-ranked alternative from among the available alternatives. This paper exhibits a group of two MCDM techniques; Best Worst Method (BWM) and Analytical Hierarchy Process (AHP), which have been used to evaluate relative weights of considered conflicting criteria such as brand, price, storage capacity, RAM, processor, weight, touch screen, Bluetooth, and screen size, and these weights are used in the Technique for Order Preference by Similarity to Ideal Solution (TOPSIS) for ranking and selecting the best product of laptops.

Keywords


Introduction

The COVID-19 pandemic has increased people's dependency on digital technologies in the last two years. The easiest thing to do in such a scenario is to sit in front of a computer to connect with people, for work, education, enjoyment, or shopping. Everyone is spending more time than ever on screens, alternating between smartphones, tablets, television, and computers. The versatility, portability, and adaptability of a laptop computer are all important reasons in their widespread use. Last year, the demand for laptops increased drastically. However, the extremely competitive laptop computer market makes it difficult for customers to make an informed decision. All the laptop computer manufacturers provide extensive information on the features and specs of their models. Purchasing a laptop is a difficult and confusing task because you must examine several variables and evaluate various models with the finest features.

According to worldwide laptop shipment figures, 218 million (a 26% increase) laptop devices were sold during the pandemic in 2020. It has reached 225 million in 2021. As a result, there is a large demand for laptops, and it is necessary to research which factors are most important.

Multiple-Criteria Decision Making (MCDM) methods can deal with such complex and conflicting real-life problems. By using MCDM techniques, decision-making can be done for selecting or ranking available finite alternatives. The Analytical Hierarchy Process (AHP) has been used in a variety of real-world scenarios. This is a structured method to organize and analyze decisions that are complex in nature. Mathematics is combined with psychology in AHP. (Saaty, 1990; 1994). This refers to a method for calculating the weights of assessment criteria that is fairly accurate. Opinions of the individual experts are used for assessing the comparative weights of factors by making pairwise comparisons. In recent years, several researchers have focused on evaluating the criteria of laptop ranking and selecting the best one. Rezaei, (2015) introduced the Best Worst Method (BWM) model as a MCDM method which enables decision makers to determine weights of criteria by selecting best and worst criteria.

The purpose of this study is to use an integrated approach of two MCDM techniques; AHP and BWM, to calculate the relative weights of the criteria for buying laptops; and the Technique for Order Preference by Similarity to Ideal Solution (TOPSIS), to evaluate and calculate the ranking of laptop models. It is straightforward to distinguish the laptops from one another by using the TOPSIS technique on the alternatives. The actual numerical outcomes of the findings have also been shown. This study demonstrated that group MCDM models (AHP-BWM and TOPSIS) can be used to select the best laptop based on a variety of factors such as brand, price, storage capacity, RAM, processor, weight, touch screen, Bluetooth, and screen size.

The list of the paper's remnants is exhibited in Table 1. The related literature review is described in Section 2. The research problem is described in Section 3 along with the steps of the MCDM techniques that were used. Section 4 contains the case study, numerical experiment, and discussion. Section 5 discusses conclusions and recommendations for future research.

Literature Review 

This section is divided into two sub-sections. The first is a brief description of identifying criteria as a fundamental stage in MCDM. Then nine research papers are examined to compile a list of appropriate criteria. A short-term review (Table 1) of recent studies in laptop, computer, or mobile selection is offered in another sub-section, in which these studies are undertaken utilizing various MCDM approaches.

Pekkaya et al. (2014) used DEA, TOPSIS, and VIKOR to perform a comparative study for laptop selection. Goswami et al. (2021) studied in his study to pick the finest laptop model out of six options on the market. In his study, seven factors are used in the selection process (RAM, brand, OS, processor, HDD capacity, screen size, and color). AHP determines the weights of the criteria. A preference ranking order of the six models is provided, indicating the best model to the worst.

Sanyoto et al. (2017) stated that a decision support system is one approach to assist the potential buyer in determining a laptop that will be purchased in line with the criteria. The AHP approach was employed in this decision support system to aid in the laptop selection. Çakır et al. (2020) employed the DEMATEL approach to find interactions that aren't seen in the literature, and fuzzy AHP for setting criteria priority. The price and brand image of a laptop have more interrelated actions than the other main criteria. According to the interaction matrices/diagrams, brand image, together with price, had a major effect on other factors.

Goswami et al. (2020) developed a research strategy for determining the optimum mobile device among a variety of options on the market. Two multiple criterion decision-making tools (MCDM) have been used for this selection, namely Complex Proportional Assessment (COPRAS) and Additive Ratio Assessment (ARAS). The recommended ranking order is compared using both methods, and it is discovered that the outcome results are the same using both techniques, except for a tiny difference in the ranking of the middle-order options.

Swain et al. (2018) explored the applicability of the popular analytic hierarchy process (AHP) for understanding consumer-buying behavior when shopping for goods. This study is conducted on the purchasing behavior of two popular products, such as a mobile handset and a laptop system. Yunita et al. (2019) emphasized the purpose of buying a laptop depending on the buyer's capabilities and requirements. In his study the Analytical Hierarchy Process (AHP) method was used. 

Table 1. Various MCDM applications

MCDM Method

Application

References

AHP

 

COVID-19/ Laptop selection/Road safety/shopping/ port location/ stock index/ Mining/ Selection of desktop computer/Mobile phone selection/ Computer hardware industry

Abdillah et al.,2022;  Ajrina et al., 2018; Çakır et al., 2020; Chowdhury et al., 2022; Gaur et al., 2021; [13]                Goswami et al., 2021; Goswami et al.,2020; Hota et al., 2018; Iqbal et al., 2020; Işıklar et al.,2007; Mitra et al.,2019; Moslem et al.,2020; Ravi,2012; Yunita et al.,2019

FAHP

 

Laptop/ Car selection/ notebook/ technical institution/ framework

Çakır et al., 2020; Chang, 1996; Chatterjee et al.,2010;Chou et sl.,2005;Mitra et al.,2019;Mitra S et al.,2019; Singh et al., 2019; Srichetta et al.,2011

DEMATEL

Laptop selection

Çakır et al., 2020

BWM

 

Laptop/ electric vehicle/ mining/ agriculture/ port location/ road safety/ Concept/ Power grid

Ajrina et al.,2018; Cheraghalipour et al.,2018; Chowdhury et al.,2022; Moslem et al.,2020; Rezaei, 2015; You et al.,2017

COPRAS

Mobile selection

Goswami et al,2020

VIKOR

Agriculture/ airport

Cheraghalipour et al.,2018

TOPSIS

Laptop selection/Car selection/Selection of desktop computer/ Mobile phone selection/ Computer hardware industry/ Healthcare/Power grid

Adalı et al.,2021; Goswami et al.,2021; Hota et al.,2018; Işıklar et al.,2007; Kecek et al.,2016; Kusnadi et al.,2017; Lakshmi et al.,2015; Mitra et al.,2019; Ravi,2012; Singh et al., 2019; You et al.,2017

ARAS

Mobile selection

Goswami et al,2020

SAW

Stock index/ Laptop selection

Harahap et al.,2021; Hota et al.,2018; Keek et al.,2016

MOORA

Laptop selection

Aytaç et al.,2017

PSI

Laptop marketing location

Sahir et al.,2018

Methodology

This section includes a summary of BWM, AHP, and TOSPIS, as well as the specified criteria and sub-criteria. In addition, Figure 1 depicts the proposed methodology for this paper.

 

 

Figure 1. Proposed framework

Contribution of the study

  • Globally, demand for Laptops has been increased although the supply is affected due to lockdown in unprecedented on-going COVID-19 pandemic situation. In current situation, a common man’s expectation with the laptop device has become higher. They need more specifications in laptops like Bluetooth and touch screen.
  • AHP-BWM and TOPSIS as important perceptions of consumer evaluation for decision support systems for selecting laptops are used in this hybrid MCDM approach.
  • By using the proposed approach, customers may select the best suited laptop

Analytical hierarchy process

Multi-criteria decision-making (MCDM) approaches are often used in nearly all sectors of life to simulate complicated real-world issues. In complicated and conflicted choice criteria, it refers to the best choice out of all the possible alternatives. The Analytic Hierarchy Process, which determines the relative weights among the multi-level criteria, is one of the very commonly used MCDM methods. The AHP technique is the most commonly employed in MCDM, and it has been effectively applied to a variety of practical decision-making issues. Saaty, 1990; 1994]. The AHP has a 3-layer hierarchy structure, as shown in Figure 2. The steps of the AHP technique are explained in Table 2.

Table 2. Stepwise process of AHP technique

Step No

Step

1

Problem definition

2

Identification of Criteria and alternatives

3

Prepare and float questionnaire

4

Construct pairwise comparison based on Saaty’s scale of relative importance Table 3

5

Normalization

6

and calculate CI

 

the number of criteria is represented by n and RI (Table 4)

7

Calculate CR using formula

 

8

If CR < 0.1 then calculated criteria are accepted otherwise asked the experts to revise opinion until CR < 0.1

 

Goal

Criteria 1

Criteria 2

Criteria n

Alternative 1

Alternative 2

Alternative 3

Alternative 4

Alternative m

Top layer

Middle layer

Bottom layer

 

 

 

 

 

 

Figure 2. Analytical three-layer hierarchy structure

 

 

 

The value of Lambda max (eigenvalue) is the average of criteria weights. The CR is checked to see whether it is less than 0.1 or not. If it is less than 0.1, then do a ranking of criteria and sub-criteria using weights calculated using AHP. If not, then reconsider data by requesting participants to rethink and repeat and get CR until you get the CR < 0.1

Table 3. Saaty scale of relative importance

Scale of importance

Rating, reciprocal

Equally

1,1

Equally to moderately

2,1/2

Moderately

3,1/3

Moderately to strongly

4,1/4

Strongly

5,1/5

Strongly to very strongly

6,1/6

Very strongly

7,1/7

Very strongly to Extremely

8,1/8

Extremely

9,1/9

 

Table 4. Saaty scale of random index

n

1

2

3

4

5

6

7

8

9

10

11

RI

0

0

0.58

0.9

1.12

1.24

1.32

1.41

1.45

1.49

1.51

Best- worst method

Rezaeri (2015) introduced the BWM model as a MCDM method which enables decision makers to determine weights of criteria through mathematical models by selecting best and worst criteria. The criteria for laptop selection were finalized by literature research and a panel discussion with specialists. BWM is a popular MCDM technique that is both powerful and time-consuming. For instance, in the fields of electric vehicles (Van de Kaa, 2017), supply chains (Cheraghalipour et al., 2018), quality assessment (Salimi, 2017), airports (Kumar et al., 2020), online retail shopping (Torkayesh et al., 2020), mining (Ajrina et al., 2018) and road safety (Moslem et al., 2020).

The steps of best-worst method as given by Rezaei (2015; 2016) are explained in Table 5.

TOPSIS method

TOPSIS is another MCDM technique that was proposed by Hwang and Yoon (1981). Several researchers integrated it with AHP and BWM to solve many real problems. The step wise procedure of TOPSIS is mentioned in Table 7.

 

 

 

Table 5. Step wise procedure of BWM

Step No

Step

1

Defining set of criteria C={c1, c2, c3,. cn}

2

Determining best (cbest) and worst (cworst) criterions from C

3

Construction of pairwise comparison of best criterion with respect to others

Best to others

c1

c2

….

cn

cbest

aB1

aB2

….

aBn

4

Constructing a pairwise assessment of others based on the worst criterion

Others to worst

cworst

c1

 

c2

 

.

.

 

cn

 

5

In this, optimal weightings of criteria are calculated

Solve the linear model

 

s.t

,

s.t.  ,

 

6

Calculate   

 

Table 6. BWM consistency index

 

1

2

3

4

5

6

7

8

9

CI

0

0.44

1

1.63

2.3

3

3.73

4.47

5.23

 

Table 7. Step wise procedure of TOPSIS

Step No

Step

Calculation

1

Input the aggregated weights received from AHP-BWM

Geomean of  weights calculated using AHP and BWM

2

Prepare normalized decision matrix R =[rij] by using numerical scale

 

3

Mention beneficiary and no-beneficiary criteria

 

4

Calculate weighted decision matrix

Multiply each column of R by the corresponding weight

5

Compute the ideal best (vi*) and the ideal worst (vi-) solutions from V from last step (no 4)

 

6

Euclidean distance from ideal best (Si+) and Euclidian distance from ideal worst (Si-)

 ,

7

Compute the performance score of each alternative

 

8

Ranking the performance scores in descending order

 

 

Case Study and Numerical Experiment

In the year 2020, due to the pandemic, a technological shift has occurred, and people are now more dependent on digital devices. Laptops are a good choice for doing work, attending classes, or doing entertainment. Because of the enhancement in demand and high expectations regarding specifications, it is more complicated and time-consuming to rank and select the most suitable laptop device for individuals. Based on experts and customers from a variety of domains, criteria are selected (Table 8), and a few shortlisted laptop alternatives are listed (Table 9). A hierarchy structure for selecting a laptop is also depicted in Figure 3.

Data collection

The questionnaire was constructed after discussion with some technical people and customers. Then this questionnaire is floated to 45 experts who either belong to the computer software industry, academicians, or students. The criteria are chosen based on the customers’ requirements for the device. The criteria that are finally considered are listed in Table 8. The data is collected and aggregated using the geometric mean, which is then used to build pair-wise comparison matrices for AHP (Table 10) and BWM (Table 11,12) calculations.

 

Figure 3. Hierarchy structure of selecting laptop alternative

            

Table 8. Identified criteria description

Criteria

Criteria index

Type

References

Brand

Br

B

Pekkaya et al., 2014; Adalı et al.,2021; Wichapa et al.,2019

Price

P

NB

Sumi et al.,2010; Pekkaya et al.,2014; Lakshmi  et al.,2015; Stanujkić et al.,2018; Wichapa et al.,2019

Storage capacity

S

B

Düzakinet al., 2005; Pekkaya et al.,2014; Wichapa et al.,2019; Rayhan et al.,2016; Stanujkić et al.,2018

RAM

R

B

Düzakinet al., 2005; Pekkaya et al., 2014; Wichapa et al.,2019; Stanujkić et al.,2018

Processor

P

B

Düzakinet al., 2005; Pekkaya et al., 2014; Wichapa et al.,2019; Stanujkić et al.,2018; Rayhan et al.,2016

Weight

W

NB

Sumi et al., 2010; Pekkaya et al., 2014; Wichapa et al.,2019; Stanujkić et al.,2018

Screen size

Ss

B

Sumi et al., 2010; Pekkaya et al., 2014; Lakshmi et al.,2015; Wichapa et al.,2019; Stanujkić et al.,2018

Bluetooth

Bt

B

-

Finger scan

F

B

-

B-Beneficiary, NB- Non-Beneficiary

Table 9. Shortlisted alternatives of laptops

Laptop Alternative

HP

Lenovo

Dell

Accer

Asus

Index

L1

L2

L3

L4

L5

Laptop Alternative

Microsoft

MSI

Apple

Ikon

 

Index

L6

L7

L8

L9

 

 

Pairwise comparison matrix for AHP

Following the pairwise comparison, tables have been constructed based on the data collected from respondents. For the calculations, MS Excel worksheets have been used by applying formulas to compute the weights of the criteria and check the consistency. In the table, CR<0.1, which is a threshold value (Saaty, 1990).

Table 10. Pairwise comparison matrix for AHP

Criteria

Br

S

P

R

W

Ss

P

T

Bt

Br

1

1/3

1/5

1/7

1/2

1/3

1/4

2

¼

S

3

1

1/4

1/8

1

1/2

1/3

1/2

1/3

P

5

4

1

1

6

5

1

4

2

R

7

8

1

1

3

3

2

4

5

W

2

1

1/6

1/3

1

1/2

1/2

2

½

Ss

3

2

1/5

1/3

2

1

1/6

2

1/6

P

4

3

1

½

2

6

1

2

1

T

1/2

2

1/4

¼

1/2

1/2

1/2

1

1/6

Bt

4

3

1/2

1/5

2

6

1

6

1

 

Construction of preference matrices for BWM

First, the best and worst criteria are defined and selected. From the respondent’s survey, preference of the best criteria over others (Table 11) and preference of the worst criteria over others (Table 12) are computed.

Table 11. Best to others vector

Best to others

Br

S

P

R

W

Ss

P

T

Bt

P

2

5

1

2

9

3

4

6

3

 

Table 12. Others to worst vector

Others to worst

Br

S

P

R

W

Ss

P

T

Bt

W

8

4

9

6

1

3

5

3

4

Results

Weights of criteria using AHP and BWM are mentioned in Table 13. Aggregated weights are computed for AHP and BWM by using the geometric mean statistical formula also in the same table.

Table 13. Weights calculated by using AHP and BWM

Criteria

AHP

BWM

AHP-BWM

Rank

Br

0.0352

0.1554

0.0739

5

S

0.0455

0.0622

0.0532

6

P

0.2081

0.2658

0.2352

1

R

0.2541

0.1554

0.1987

2

W

0.0573

0.0245

0.0375

8

Ss

0.0660

0.1036

0.0827

5

P

0.1455

0.0777

0.1063

4

T

0.0445

0.0518

0.0480

7

B

0.1437

0.1036

0.1220

3

Key indicators

=9.966

CI=0.1208

CR=0.08

=0.04

CR=0.009

 

 

 

As the CR <0.1 in the case of AHP technique applied to obtain weights of the criteria, calculated weights of the respective criteria are acceptable. The results are showing that criteria R (RAM) is on top of the criteria and the criteria Br (Brand) is at the bottom of the preferences. In the results, using BWM, CR is also near to zero and  is 0.04. The final weights of criteria are calculated by aggregating the weights obtained by using AHP and BWM. These aggregated weights (Figure 4) of the criteria are to be used for further analysis for the ranking of laptop alternatives.

 

Figure 4. Computed criteria weights using AHP and BWM

After finalizing the weights of all the criteria, a pairwise normalized decision matrix for laptop alternatives is constructed and the criteria are tagged to be beneficiary (B) or non-beneficiary (NB). Table 14.

Table 14. Pairwise comparison of alternatives

B/NB

B

B

B

B

NB

B

NB

B

B

AHP-BWM

0.0739

0.0532

0.2352

0.1987

0.0375

0.0827

0.1063

0.0480

0.1220

Laptops

Br

S

P

R

W

Ss

P

T

Bt

L1

3

512

3

4

2

14

107

3

3

L2

4

1000

3

4

1.5

14

152

4

4

L3

4

512

7

16

1.5

14

440

4

4

L4

2

512

3

4

1.5

15

150

2

2

L5

3

512

7

4

1.5

14

280

4

3

L6

3

1000

5

8

1.5

14

350

2

4

L7

2

1000

5

8

1.5

15

349

2

3

L8

5

1000

7

8

1.5

13

490

4

4

L9

1

512

3

4

2

13

100

2

2

In the next step of the TOPSIS procedure, by multiplying each column by the corresponding weight of criteria, then computation is done for ideal best and ideal worst, and then the Euclidean distance from ideal best and ideal worst is calculated. Performance scores are also calculated using the formula mentioned in Table 15.

Table 15. Ranking of laptops using AHP-BWM-TOPSIS

Laptops

Euclidean distance from ideal best

Euclidean distance from ideal worst

Performance Score

Rank

Si+

Si-

Pi

L1

0.1252

0.0500

0.2855

7

L2

0.1231

0.0558

0.3117

6

L3

0.0426

0.1284

0.7509

1

L4

0.1288

0.0414

0.2430

9

L5

0.1101

0.0716

0.3941

4

L6

0.0847

0.0598

0.4137

3

L7

0.0875

0.0538

0.3809

5

L8

0.0841

0.0846

0.5015

2

L9

0.1306

0.0460

0.2606

8

The weight of the laptop L3 (Dell) puts it at the top of the list. In case the best one is not available in the market, then customers can move to the next ranked laptop (Apple) from the sequence L3<L8<L6<L5<L7<L2<L1<L9

 

 

Figure 5. Ranking of laptops using TOPSIS

Conclusion

Global digitalization is the key factor driving the huge demand for laptop devices. The same reason is behind the change in the preferences criteria of customers for selecting the most appropriate and suitable device. Prioritization of laptop alternates based on preferred criteria weights is really a complex and time-consuming task for buyers.

In this paper, by analyzing available literature (Table 1), an attempt has been made to successfully identify laptop selection criteria. The criteria's relative weights are calculated using a combination of two MCDM techniques (AHP and BWM). These weights are exported to another MCDM technique; TOPSIS, for obtaining the ranks of alternatives. Finally, the best suitable laptop is selected.

This work can be enhanced by including more categories or by splitting categories into more layers of hierarchy. The decision support system may be developed by integrating other MCDM techniques.

Conflict of interest

The authors declare no potential conflict of interest regarding the publication of this work. In addition, the ethical issues including plagiarism, informed consent, misconduct, data fabrication and, or falsification, double publication and, or submission, and redundancy have been completely witnessed by the authors.

Funding

The author(s) received no financial support for the research, authorship, and/or publication of this article

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