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Erschienen in: Complex & Intelligent Systems 1/2020

Open Access 31.08.2019 | Original Article

Evaluating the sustainability of a smart technology application to mobile health care: the FGM–ACO–FWA approach

verfasst von: Tin-Chih Toly Chen

Erschienen in: Complex & Intelligent Systems | Ausgabe 1/2020

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Abstract

Smart technologies present numerous opportunities for enhancing mobile health care. However, existing applications of smart technologies to mobile health care face several difficulties. As a result, whether a smart technology application to mobile health care will be sustainable is questionable. To address this issue, the fuzzy geometric mean (FGM)–α-cut operations (ACO)–fuzzy weighted average (FWA) approach is proposed in this study. In the proposed methodology, at first FGM is applied to aggregate multiple experts’ opinions on the relative importance of a critical factor. Then, ACO is applied to derive the absolute fuzzy importance level of the critical factor. At last, FWA is applied to assess the sustainability of the smart technology application to mobile health care. The proposed methodology has been applied to assess the sustainability of thirteen smart technology applications to mobile health care. According to the experimental results, the most and least sustainable smart technology applications to mobile health care were smart mobile service and smart clothes, respectively. In addition, the ranking result using the proposed methodology was somewhat different from those using existing methods based on approximation.
Hinweise

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Introduction

Smart technologies are technologies that use electronic devices or systems that can be connected to the Internet, used interactively, and are to some extent intelligent [19]. Smart technologies have been applied to provide superior health care services to mobile users [22, 27]. For example, mobile guides such as Google Maps direct users after detecting their locations through the global positioning system (GPS) to enable users to reach destinations as soon as possible, thereby increasing their comfort and reducing their tiredness [11, 13]. Smart watches have full mobile phone capability and are equipped with many sensors, such as thermometers and heart rate monitors, to monitor and help maintain users’ physical conditions, which are then conveyed to the backend server for further diagnosis [35]. Apps have been developed to guide a mobile patient to the nearest clinic that provides the required treatment and satisfies the patient’s preferences [12]. In a smart hospital, wireless sensors are attached to mobile patients to collect real-time information such as their pulses and oxygen saturation readings [17]. The location of a patient with a smart phone can be detected by comparing the WiFi signal strengths in different zones [43].
In summary, smart technologies have the following benefits:
1.
Smart technologies can be applied to provide health care assistance to mobile users in both indoor and outdoor environments.
 
2.
Some smart technologies can overcome the limitations of existing technologies.
 
3.
Smart technologies are more effective in guiding a user to lead healthy lifestyles than in providing health care services or health care resource information to the user.
 
However, existing applications of smart technologies to mobile health care face several difficulties. First, some smart technologies are obtrusive, which discourages users, particularly mobile users, from applying such smart technologies. For example, monitoring autonomic nervous system activities requires a large wrist device to be worn by a user, which is obviously obtrusive [4]. Smart glasses are heavy and striking to put on despite their advantages in providing real-time information and instructions. Smart clothes are uncomfortable to wear even if they can detect the most real-time health conditions. In addition, it is still a challenging task to aggregate the collected heterogeneous data from multiple sources [2]. As a result, the applications of some smart technologies to mobile health care may not sustain. To address this issue, the fuzzy geometric mean (FGM)–α-cut operations (ACO)–fuzzy weighted average (FWA) approach is proposed in this study to evaluate the sustainability of a smart technology application to mobile health care. The motives for this study include the following:
1.
A systematic way for evaluating the sustainability of a smart technology application to mobile health care is still lacking [31]. In the literature, only [18] modeled the improvement in the successful recommendation rate of a clinic recommendation system with a learning process, so as to evaluate the sustainability of the clinic recommendation system.
 
2.
The critical factors for ensuring the sustainability of a smart technology application to mobile health are usually subjective [15], which can be properly handled using FAHP.
 
3.
Existing FAHP methods are usually based on approximation [1, 6]. However, the precise weights of critical factors can provide more information than approximated weights.
 
To address these issues, the following treatments are taken in this study:
1.
Factors critical to the sustainability of smart technology applications to mobile health care are discussed.
 
2.
Multiple experts compare the relative importance levels of critical factors using a FAHP method that is composed of FGM and ACO.
 
3.
FGM is applied to aggregate experts’ opinions. In contrast, most of the past studies (e.g., [24, 29, 33]) applied fuzzy arithmetic mean (FAM), which led to an inappropriate aggregation result if the pairwise comparison results by two experts were contrary to each other.
 
4.
ACO is applied to derive the fuzzy eigenvalue and eigenvector. The fuzzy eigenvector is normalized to derive the absolute fuzzy importance level of each critical factor. In contrast, in most of the past studies, FGM and fuzzy extent analysis (FEA) were applied to fulfill the same purpose [24, 40]. However, FGM and FEA are approximation techniques, and may overestimate or underestimate the absolute fuzzy importance level of a critical factor.
 
5.
From the FAHP results, FWA is applied to assess the sustainability of a smart technology application to mobile health care.
 
The novelty and originality of the proposed methodology reside in the following:
1.
The sustainability of smart technology applications to mobile health care has rarely been discussed in the past. Most of the past studies on similar topics were focused on the acceptance (or adoption) of a limited number of smart devices such as smart phone, smart home, and smart watch. For example, Chen et al. [10] applied innovation diffusion theory (IDT), technology acceptance model (TAM), and self-efficacy theory to find out the factors affecting the adoption of smart phones in the logistics industry. For the same purpose, Chen et al. [9] applied TAM and self-efficacy theory in the delivery service industry. Gaul and Ziefle [23] applied TAM to find out factors affecting the acceptance of a smart medical stent for monitoring health status in a smart home. After a TAM analysis, Kim and Shin [28] concluded that the determinants of smart watch adoption included affective quality, relative advantage, mobility, availability, and subcultural appeal. However, the topic discussed in this study is not limited to specific smart devices. In addition, sustainability, unlike technology acceptance, is a long-term concept.
 
2.
In addition, most of the past studies on similar topics were based on questionnaires [10, 23], while the proposed methodology is based on experts’ pairwise comparison results.
 
3.
Although FGM, ACO, and FWA have been applied in the past FAHP studies [5, 39], the combination of FGM, ACO, and FWA has rarely been investigated. This combination ensures a precise deriving of the absolute fuzzy importance of a critical factor.
 
The remainder of this paper is organized as follows. Section 2 is dedicated to a literature review. Section 3 details the FGM–ACO–FWA approach for assessing the sustainability of a smart technology application to mobile health care. A case study has been conducted to illustrate the applicability of the FGM–ACO–FWA approach, as described in Sect. 4. Some existing methods are also applied to the case for a comparison. Finally, Sect. 5 presents concluding remarks and provides some directions for future research.

Literature review

Classification of smart technologies

Smart technologies and systems can be classified into four categories [44]:
1.
Wirelessly connected smart systems, such as Internet of things, smart TV, smart baby monitor, smart phone, smart watch, smart wallet, smart motion sensor, smart smoke alarm, smart glasses, spectacles and contact lenses, smart body analyzer, smart thermostat, and smart city.
 
2.
Interactive smart systems, such as smart table, smart board, smart burglar alarm, smart fridge, smart cooker, smart washing machine, smart light bulb, smart meter, and smart plug.
 
3.
Predictive smart systems, such as smart hard drive, smart connected vehicle, smart building, smart traffic light, smart surveillance camera, smart toilet, smart wig, smart farm, smart grid, and smart shelf.
 
4.
Intelligent smart systems, such as smart WiFi, smart mobile service, smart restart, smart defense, smart pajama, smart vacuum cleaner, smart travel card, smart wheelchair, and sleep-monitoring system.
 
According to Demirkan [21], the three types of smart technologies that can be applied to mobile health care are biosensor, wearable device, and intelligent software agent. According to Chen and Chiu (2016), smart technologies suitable for supporting mobile health care include smart watch, smart motion sensor, smart body analyzer, smart connected vehicle, smart wig, smart mobile service, smart defense technology, and smart wheelchair. Obviously, not all of existing smart technologies are applicable in a mobile environment.

Applications of smart technologies to mobile health care

Smart phones are the handiest and prevalent smart technology for mobile health care. In addition to cameras and a global positioning system (GPS) receiver, a smart phone is equipped with a variety of sensors such as accelerometer, proximity sensor, compass (or magnetometer), gyroscope, barometer, photometer, and thermometer. These sensors are either hardware or software [34], and can be divided into motion sensors, environmental sensors, and position sensors [3]. There have been sufficient evidences supporting the effectiveness of smart phone applications to mobile health care. For example, messaging services help to prevent the risk factors for cardiovascular diseases, cancer, diabetes, and chronic respiratory diseases, and improve the perceived self-care [22, 47]. However, simple text messaging may not lower the mortality rate [22]. The trend is towards the usage of apps and online social networks. Most of existing apps are intended for use by consumers or patients. Only few of them are targeted at health care professionals [36]. In addition, some health care professionals are reluctant to use mobile health care apps [46].
A wrist-worn device is usually equipped with sensors such as compass, GPS, heart rate monitor, gyroscope, accelerometer, barometer, vibration motor, and photoplethysmography sensor. These devices can be applied to track the energy expenditure (EE) (i.e., the calories burned), steps taken, distance traveled, and heart rate (HR) [42]. Shcherbina et al. [38] assessed the accuracy of seven commercially available wrist-worn devices in estimating HR and EE. The results were compared with those measured with continuous telemetry and indirect calorimetry. According to the experimental results, the error rate was the lowest when a user was cycling, and was the highest when the user was walking, which seemed to be a big problem since walking is the most common motion in our daily lives. In addition, a higher error rate was associated with male, darker skin color, and higher body mass index. On average, the error rates of estimating HR and EE using wrist-worn devices were 5% and up to 20%, respectively. The most representative wrist-worn device is smart watch. The combination of a smart watch (with an accelerometer) and a smart phone (with a vibration feedback) has been demonstrated to be a convenient and effective means for developing user–system interaction based on gesture recognition [7, 32]. For this purpose, an app based on existing application program interfaces (APIs) must be installed on a smart phone in advance to preprocess the collected data, perform client-side reasoning, transmit the collected data to the backend server, and receive a recommendation message. Porzi et al. [32] observed that an accelerometer on a smart watch usually samples at a rate much higher than the rate that can be handled by the APIs on a smart phone, which makes the preprocessing step essential. The compatibility of a smart watch with various types of apps is, therefore, critical [42].
A smart motion sensor is an essential device for a smart home for detecting the motion of a resident and comparing the detection result with normal motions or the resident’s routine. Sixsmith and Johnson [41] used a smart motion sensor to detect the possible falls of an elderly person. Isken et al. [26] demonstrated the feasibility of using a sensor network for collecting the data of patient flows through health care clinics. However, according to the survey conducted by Demiris et al. [20], a smart motion sensor was more valuable for elderly people in detecting intruders, which reduced anxiety. Moreover, compared with other smart home devices, smart motion sensors were less intrusive.
However, a major barrier hampering existing applications of smart technologies is the related laws that restrict the possibility of distant medical care [25].

The proposed methodology

FGM for aggregating multiple experts’ evaluation results

The proposed methodology uses a group of K experts. First, each expert performs a pairwise comparison of the relative importance levels of factors critical to the sustainability of a smart technology application. The results are put in a fuzzy pairwise comparison matrix:
$$ {\tilde{\mathbf{A}}}_{n \times n} (k) = [\tilde{a}_{ij} (k)];\quad i,j = { 1 }\sim n;\quad k = { 1 }\sim K, $$
(1)
where
$$ \tilde{a}_{ij} (k) = \left\{ {\begin{array}{*{20}l} 1 \hfill &\quad {{\text{if}}\quad i = j} \hfill \\ {\frac{1}{{\tilde{a}_{ji} (k)}}} \hfill &\quad {\text{otherwise}} \hfill \\ \end{array} ;\quad i,j = { 1 }\sim n;\quad k = { 1 }\sim K} \right. $$
(2)
\( \tilde{a}_{ij} (k) \) is the fuzzy pairwise comparison result by expert k for the relative importance of criterion i over criterion j. Equation (2) is the reciprocal requirement for a fuzzy judgement matrix. The following linguistic terms, all in triangular fuzzy numbers (TFNs), are provided for the experts to choose from (Stefanini et al. 2008):
  • As important as: \( \tilde{a}_{ij} (k) \) = (1, 1, 3)
  • Slightly more important than: \( \tilde{a}_{ij} (k) \) = (1, 3, 5)
  • Considerably more important than: \( \tilde{a}_{ij} (k) \) = (3, 5, 7)
  • Extremely more important than: \( \tilde{a}_{ij} (k) \) = (5, 7, 9)
  • Absolutely more important than: \( \tilde{a}_{ij} (k) \) = (7, 9, 9)
These TFNs can be tailored to a specific expert group [14]. It is also possible to choose a value between two neighboring linguistic terms. \( \tilde{a}_{ij} (k) \) is a positive comparison if \( \tilde{a}_{ij} (k) \ge 1 \). To aggregate the results by all experts, FGM is applied:
$$ \tilde{a}_{ij} = \sqrt[K]{{\prod\limits_{k = 1}^{K} {\tilde{a}_{ij} (k)} }};\quad k = { 1 }\sim K. $$
(3)
Theorem 1
Equation (3) meets the reciprocal requirement for a pairwise comparison matrix.
Proof
Substituting Eqs. (2) into (3) gives
$$ \begin{aligned} \tilde{a}_{ij} = & \sqrt[K]{{\prod\limits_{k = 1}^{K} {\tilde{a}_{ij} (k)} }} \\ = & \sqrt[K]{{\prod\limits_{k = 1}^{K} {\frac{1}{{\tilde{a}_{ji} (k)}}} }};\quad k = { 1 }\sim K \\ = & \sqrt[K]{{\frac{1}{{\prod\nolimits_{k = 1}^{K} {\tilde{a}_{ji} (k)} }}}} \\ = & \frac{1}{{\sqrt[k]{{\prod\nolimits_{k = 1}^{K} {\tilde{a}_{ji} (k)} }}}} \\ = & \frac{1}{{\tilde{a}_{ji} }} \\ \end{aligned} $$
(4)
Theorem 1 is proved.
It is well known that theoretically the product of K TFNs is not a TFN anymore. Nevertheless, after taking the K-th root, the FGM of K TFNs can be approximated with a TFN.
Subsequently, the fuzzy eigenvalue and eigenvector of \( {\tilde{\mathbf{A}}} \), indicated, respectively, with \( \tilde{\lambda } \) and \( {\tilde{\mathbf{x}}} \), are derived by solving the following two equations [37]:
$$ \det ({\tilde{\mathbf{A}}}( - )\tilde{\lambda }{\mathbf{I}}) = 0 $$
(5)
and
$$ ({\tilde{\mathbf{A}}}( - )\tilde{\lambda }{\mathbf{I}})( \times ){\tilde{\mathbf{x}}} = 0, $$
(6)
where (−) and (×) denote fuzzy subtraction and multiplication, respectively. However, the two equations are not easy to solve. For this reason, most of the past studies applied approximation techniques such as FGM (not the FGM for aggregation) [48] and FEA. In contrast, in the proposed methodology, ACO is applied to derive the values of \( \tilde{\lambda } \) and \( {\tilde{\mathbf{x}}} \) precisely, which will be described in the next section.
Based on the values of \( \tilde{\lambda } \) and \( {\tilde{\mathbf{x}}} \), the fuzzy maximal eigenvalue and the fuzzy weight of each critical factor are derived, respectively, as
$$ \tilde{\lambda }_{\hbox{max} } = \hbox{max} \tilde{\lambda }, $$
(7)
$$ \tilde{w}_{i} = \frac{{\tilde{x}_{i} }}{{\sum\nolimits_{j = 1}^{n} {\tilde{x}_{j} } }}. $$
(8)
Based on \( \tilde{\lambda }_{{\rm max} } \), the consistency among the fuzzy pairwise comparison results is evaluated as
$$ {\text{Consistency index}}\quad \widetilde{C.I.} = \frac{{\tilde{\lambda }_{{\rm max} } - n}}{n - 1}, $$
(9)
$$ {\text{Consistency ratio}}\;\widetilde{C.R.} = \frac{{\widetilde{C.I.}}}{R.I.}, $$
(10)
where R.I. is the random index [37]. The fuzzy pairwise comparison results are inconsistent if \( \widetilde{C.I.} > 0.1\sim 0.3 \) or \( \widetilde{C.R.} > 0.1\sim 0.3 \), depending on the matrix size ([37]; Wedley 1993; Business Performance Management Singapore, 2013).

ACO for deriving the fuzzy eigenvalue and eigenvector

Complicated operations on fuzzy variables can be performed via their α cuts. For this reason, fuzzy parameters and variables in Eqs. (5) and (6) are replaced with their α cuts, which leads to
$$ \det ({\mathbf{A}}(\alpha ) - \lambda (\alpha ){\mathbf{I}}) = 0, $$
(11)
$$ ({\mathbf{A}}(\alpha ) - \lambda (\alpha ){\mathbf{I}}){\mathbf{x}}(\alpha ) = 0, $$
(12)
where each α cut is an interval:
$$ a_{ij} (\alpha ) = \left[ {a_{ij}^{L} (\alpha ),\;a_{ij}^{R} (\alpha )} \right], $$
(13)
$$ \lambda (\alpha ) = \left[ {\lambda^{L} (\alpha ),\;\lambda^{R} (\alpha )} \right], $$
(14)
$$ {\mathbf{x}}(\alpha ) = \left[ {{\mathbf{x}}^{{\mathbf{L}}} (\alpha ),\;{\mathbf{x}}^{{\mathbf{R}}} (\alpha )} \right], $$
(15)
where L and R indicate the left and right α cuts of a fuzzy variable, respectively. If α takes 11 possible values (0, 0.1, …, 1), Eqs. (11) and (12) need to be solved 10·\( 2^{{\text{C}_{2}^{n} }} + 1 \) times to derive the membership functions of fuzzy eigenvalue and eigenvector. In the past studies like Csutora and Buckley (2001), only the results when α = 0 or 1 were derived to simplify the computation.
Substituting Eqs. (15) into (8) gives
$$ \begin{aligned} w_{i} (\alpha ) = & \left[ {w_{i}^{L} (\alpha ),\;w_{i}^{R} (\alpha )} \right] \\ = & \left[ {\mathop {\hbox{min} }\limits_{*} \frac{{x_{i}^{*} (\alpha )}}{{\sum\nolimits_{j = 1}^{n} {x_{j}^{*} (\alpha )} }},\;\mathop {\hbox{max} }\limits_{*} \frac{{x_{i}^{*} (\alpha )}}{{\sum\nolimits_{j = 1}^{n} {x_{j}^{*} (\alpha )} }}} \right], \\ \end{aligned} $$
(16)
which is a normalization process. The process of deriving fuzzy eigenvalue and eigenvector involves many fuzzy multiplications. Therefore, the fuzzy maximal eigenvalue and weights may not be well approximated with TFNs.

FWA for evaluating the sustainability of a smart technology application to mobile health care

According to the derived fuzzy weights, FWA is applied to evaluate the sustainability of a smart technology application to mobile health care as follows:
$$ \tilde{S}_{k} = \frac{{\sum\nolimits_{i = 1}^{n} {\tilde{w}_{i} ( \times )\tilde{p}_{ki} } }}{{\sum\nolimits_{i = 1}^{n} {\tilde{w}_{i} } }}, $$
(17)
where \( \tilde{S}_{k} \) is the sustainability of the k-th smart technology application to mobile health care; \( \tilde{p}_{ki} \) is the performance of the k-th smart technology application along the i-th dimension. Applying ACO to Eq. (17) gives
$$ S_{k}^{L} (\alpha ) = \mathop {\hbox{min} }\limits_{*,\# } \left( {\frac{{\sum\nolimits_{i = 1}^{n} {w_{i}^{*} (\alpha )p_{ki}^{\# } (\alpha )} }}{{\sum\nolimits_{i = 1}^{n} {w_{i}^{*} (\alpha )} }}} \right), $$
(18)
$$ S_{k}^{R} (\alpha ) = \mathop {\hbox{max} }\limits_{*,\# } \left( {\frac{{\sum\nolimits_{i = 1}^{n} {w_{i}^{*} (\alpha )p_{ki}^{\# } (\alpha )} }}{{\sum\nolimits_{i = 1}^{n} {w_{i}^{*} (\alpha )} }}} \right), $$
(19)
where the two symbols * and # can be R or L, representing a right or left α cut. Then, the center-of-gravity (COG) formula [45] is applied to defuzzify \( \tilde{S}_{k} \) to generate a crisp (or representative) value:
$$ D(\tilde{S}_{k} ) = \frac{{\sum\nolimits_{\alpha = 0}^{1} {\alpha \left( {\frac{{S_{k}^{L} (\alpha ) + S_{k}^{R} (\alpha )}}{2}} \right)} }}{{\sum\nolimits_{\alpha = 0}^{1} \alpha }}, $$
(20)
which is basically the weighted average of the α cuts of \( \tilde{S}_{k} \).

A case study

According to the results of the literature review, the following five factors seem to be more critical to the applicability of smart technologies to mobile health care:
1.
CF1: unobtrusiveness [7, 20, 32],
 
2.
CF2: supporting online social networking [22, 47],
 
3.
CF3: the relaxation of the related medical laws [25, 46],
 
4.
CF4: the size of the health care market [36, 46], and
 
5.
CF5: the correct identification of a user’s need and situation [7, 32, 38].
 
To determine the importance levels of critical factors, the proposed methodology was applied.
First, a group of three experts from medical and information science fields was formed. Each expert performed a pairwise comparison of the relative importance levels of critical factors. The results are summarized in Table 1.
Table 1
The results of pairwise comparisons
 
CF1
CF2
CF3
CF4
CF5
CF1
1
(3, 5, 7), (5, 7, 9), (5, 7, 9)
(7, 9, 9), (3, 5, 7), (5, 7, 9)
(5, 7, 9), (7, 9, 9), (5, 7, 9)
(3, 5, 7), (3, 5, 7), (1, 3, 5)
CF2
1
(1, 3, 5), (2, 4, 6), (1, 3, 5)
(3, 5, 7), (1, 3, 5), (2, 4, 6)
CF3
1
(3, 5, 7), (2, 4, 6), (3, 5, 7)
CF4
(1, 1, 3), (1, 3, 5), (1, 1, 3)
1
(5, 7, 9), (3, 5, 7), (4, 6, 8)
CF5
(1, 3, 5), (3, 5, 7), (2, 4, 6)
1
To aggregate the pairwise comparison results by experts, FGM was applied. The results are shown in Table 2. The FGM result was approximated with a TFN. It can be seen from Fig. 1 that a TFN fitted the FGM result well in the experiment.
Table 2
The aggregation results
 
CF1
CF2
CF3
CF4
CF5
CF1
1
(4.22, 6.26, 8.28)
(4.72, 6.80, 8.28)
(5.59, 7.61, 9.00)
(2.08, 4.22, 6.26)
CF2
1
(1.06, 3.30, 5.31)
(1.82, 3.91, 5.94)
CF3
1
(2.62, 4.64, 6.65)
CF4
(1.00, 1.44, 3.56)
1
(3.91, 5.94, 7.96)
CF5
(1.82, 3.91, 5.94)
1
Subsequently, ACO was applied to derive the fuzzy maximal eigenvalue and weights from the aggregation result. The value of α ranged from 0, 0.1, …, to 1, so the maximal eigenvalue and eigenvector needed to be derived \( 1 + 10 \cdot 2^{{C_{2}^{5} }} = 10{,}241 \) times. The ACO method was implemented using MATLAB 2017 on a PC with i7-7700 CPU 3.6 GHz and 8 GB RAM. The execution time was less than 11 s. The results are summarized in Figs. 2 and 3. Among the result, \( \tilde{w}_{3} \) and \( \tilde{w}_{5} \) could not be very well approximated with TFNs, as illustrated in Fig. 4.
Thirteen smart technologies, shown in Table 3, were considered. The performances of smart technologies along five dimensions were evaluated by the same expert group using the following linguistic terms [16]:
Table 3
The performances of thirteen smart technologies along the four dimensions
Requirement smart technology
CF1 (unobtrusiveness)
CF2 (online social networking)
CF3 (relaxation of law)
CF4 (market size)
CF5 (correct identification)
Smart clothes
(0, 1, 2)
(0, 1, 2)
(0, 1, 2)
(0, 1, 2)
(3.17, 4.17, 4.5)
Smart glasses
(1, 1.33, 2.33)
(3.33, 4.33, 5)
(3.17, 4.17, 4.5)
(0, 1, 2)
(3.17, 4.17, 4.5)
Smart watch
(3.67, 4.67, 5)
(3.17, 4.17, 4.5)
(3.67, 4.67, 5)
(3.17, 4.17, 4.5)
(3.67, 4.67, 5)
Smart phone
(3.67, 4.67, 5)
(3.67, 4.67, 5)
(3.17, 4.17, 4.5)
(3.67, 4.67, 5)
(3.67, 4.67, 5)
Smart motion sensor
(2.33, 3.33, 4.00)
(0, 1, 2)
(2, 3, 4)
(2.33, 3.33, 4.00)
(3.67, 4.67, 5)
Smart smoke alarm
(2.33, 3.33, 4.00)
(0, 1, 2)
(3.67, 4.67, 5)
(2.33, 3.33, 4.00)
(3.67, 4.67, 5)
Smart body analyzer
(2, 2.67, 3.67)
(2, 2.67, 3.67)
(2.33, 3.33, 4.00)
(2, 2.67, 3.67)
(3.17, 4.17, 4.5)
Smart connected vehicle
(2.67, 3.67, 4)
(3.33, 4.33, 5)
(2, 2.67, 3.67)
(2, 2.67, 3.67)
(2.33, 3.33, 4.00)
Smart toilet
(2, 2.67, 3.67)
(0, 1, 2)
(2.33, 3.33, 4.00)
(0, 1, 2)
(2.33, 3.33, 4.00)
Smart wig
(2.67, 3.33, 3.67)
(0, 1, 2)
(3.17, 4.17, 4.5)
(0, 1, 2)
(3.17, 4.17, 4.5)
Smart mobile service
(3.67, 4.67, 5)
(3.67, 4.67, 5)
(3.67, 4.67, 5)
(3.67, 4.67, 5)
(3.33, 4.33, 5)
Smart defense technology
(2, 2.67, 3.67)
(0, 1, 2)
(3.17, 4.17, 4.5)
(2.83, 3.83, 4.5)
(2.33, 3.33, 4.00)
Smart wheelchair
(3.17, 4.17, 4.5)
(0.5, 0.83, 1.83)
(2, 2.67, 3.67)
(0, 1, 2)
(2, 2.67, 3.67)
$$ \begin{aligned} & {\text{Very poor: }}\left( {0, \, 0,{ 1}} \right) \\ & {\text{Poor:}} \, \left( {0,{ 1},{ 2}} \right) \\ & {\text{Moderate:}} \, \left( { 1. 5,{ 2}. 5,{ 3}. 5} \right) \\ & {\text{Good:}} \, \left( { 3,{ 4},{ 5}} \right) \\ & {\text{Very good:}} \, \left( { 4,{ 5},{ 5}} \right) \\ \end{aligned} $$
The evaluations by experts were averaged. The results are summarized in Table 3.
FWA was then applied to evaluate the sustainability of each smart technology application to mobile health care. The results are summarized in Fig. 5.
Subsequently, COG was applied to defuzzify the fuzzy sustainability of each smart technology application to mobile health care. The results are summarized in Table 4.
Table 4
The defuzzification results
Smart technology
Defuzzified sustainability
Smart clothes
1.36
Smart glasses
2.40
Smart watch
4.31
Smart phone
4.50
Smart motion sensor
3.03
Smart smoke alarm
3.20
Smart body analyzer
2.94
Smart connected vehicle
3.42
Smart toilet
2.32
Smart wig
2.75
Smart mobile service
4.52
Smart defense technology
2.81
Smart wheelchair
2.84
According to the experimental results,
1.
Among thirteen smart technology applications to mobile health care, the application of smart mobile service achieved the highest sustainability, while the application of smart clothes was considered the least sustainable.
 
2.
The ranking result is shown in Fig. 6. By setting a threshold of three for the derived sustainability, only five smart technology applications to mobile health care, including smart mobile service, smart phone, smart watch, smart connected vehicle, and smart smoke alarm, were sufficiently sustainable.
 
3.
Two existing methods, FGMi-FWA and FEAi-WA, were also applied in the experiment for a comparison. The weights estimated using FEAi were crisp. Therefore, WA, instead of FWA, was subsequently applied. The results obtained using the two existing methods are compared with that obtained using the proposed methodology in Fig. 7. Although the results looked similar, there were significant differences between those of some smart technology applications to mobile health care, e.g., smart clothes, smart mobile service, and smart phone.
 
4.
The ranking results using various methods are not the same, as illustrated by Table 5, showing that approximation methods such as FGMi and FEAi were subject to inaccuracy that might mislead the decision-making process.
Table 5
The ranking results using various methods
Rank
The proposed methodology
FGMi-FWA
FEAi-WA
1
Smart mobile service
Smart mobile service
Smart mobile service
2
Smart phone
Smart phone
Smart phone
3
Smart watch
Smart watch
Smart watch
4
Smart connected vehicle
Smart connected vehicle
Smart connected vehicle
5
Smart smoke alarm
Smart smoke alarm
Smart smoke alarm
6
Smart motion sensor
Smart body analyzer
Smart wheelchair
7
Smart body analyzer
Smart wheelchair
Smart motion sensor
8
Smart wheelchair
Smart motion sensor
Smart body analyzer
9
Smart defense technology
Smart defense technology
Smart defense technology
10
Smart wig
Smart wig
Smart wig
11
Smart glasses
Smart glasses
Smart toilet
12
Smart toilet
Smart toilet
Smart glasses
13
Smart clothes
Smart clothes
Smart clothes
 
5.
The fuzzy consistency index is shown in Fig. 8, revealing that there was some inconsistency among experts’ judgments. In addition, the range of the fuzzy consistency index was a bit wide, showing that there was considerable uncertainty behind the fuzzy consistency index. It was not strange since smart technology applications to mobile health care were still in their infancy.
 
6.
To ascertain whether the advantage of the FGM–ACO–FWA approach over the FGMi method in improving the precision of deriving fuzzy weights was significant, the paired t test was conducted:
H0: In improving the precision in terms of the average range of fuzzy weights, the performance of the FGM–ACO–FWA approach is the same as that of the FGMi method.
H1: In improving the precision in terms of the average range of fuzzy weights, the performance of the FGM–ACO–FWA approach is higher than that of the FGMi method.
Table 6 presents a summary of the results. The null hypothesis H0 was rejected at α = 0.15, indicating that the FGM–ACO–FWA approach was statistically superior to the FGMi method in improving the precision of deriving fuzzy weights.
Table 6
Results of paired t test
 
FGMi
FGM–ACO–FWA
Mean
0.29
0.19
Variation
0.07
0.01
Observations
5
5
Pearson correlation coefficient
0.99
 
Degree of freedom
4
 
t statistics
1.14
 
P (T ≤ t) one-tail
0.15
 
t critical one-tail
2.13
 
P (T ≤ t) two-tail
0.32
 
t critical two-tail
2.78
 
 
7.
The case of selecting contaminated site remedial countermeasures [33] was adopted to further elaborate the effectiveness of the proposed methodology. Four remedial countermeasures, environmental effectiveness, financial affordability, implementability, and social acceptability, were considered. There were two scenarios that were aggregated using FGM into the following fuzzy judgement matrix:
$$ {\tilde{\mathbf{A}}} = \left[ {\begin{array}{*{20}l} { (1,\;1,\;1)} \hfill & { ( 0. 41,\;0.87,\;1.58)} \hfill & { ( 0. 4 5,\;0.82,\;2.00)} \hfill & { ( 1,\;2,\;4)} \hfill \\ { ( 0. 6 3,\;1.15,\;2.45)} \hfill & { (1,\;1,\;1)} \hfill & { ( 0. 5 0,\;1.00,\;2.00)} \hfill & { ( 0. 4 5,\;0.82,\;2.00)} \hfill \\ { ( 0. 5 0,\;1.22,\;2.24)} \hfill & { ( 0. 5 0,\;1.00,\;2.00)} \hfill & { (1,\;1,\;1)} \hfill & { ( 0. 4 5,\;0.82,\;2.00)} \hfill \\ { ( 0. 2 0,\;0.50,\;1.00)} \hfill & { ( 0. 5 0,\;1.22,\;2.24)} \hfill & { ( 0. 5 0,\;1.22,\;2.24)} \hfill & { (1,\;1,\;1)} \hfill \\ \end{array} } \right] $$
which was processed using ACO. The derived fuzzy maximal eigenvalue and fuzzy weights are shown in Figs. 9 and 10. Obviously, the proposed methodology achieved a very high precision, especially in deriving \( \tilde{\lambda }_{\hbox{max} } \) and \( \tilde{w}_{3} \). In contrast, existing approaches that approximated the results with TFNs would be imprecise.
 

Conclusions

Smart technologies have been widely applied to mobile health care. However, existing applications of smart technologies to mobile health care face several difficulties. For example, there is a shortage of workforce for providing health care services, even in high-income countries. In addition, some smart technologies are obtrusive, which discourages mobile users from applying them. Further, aggregating heterogeneous data from multiple sources is a challenging task. As a result, some smart technology applications to mobile health care may not be sustainable. It is also a critical task to evaluate the sustainability of a smart technology application to mobile health care. To address these issues, the FGM–ACO–FWA approach is proposed in this study. In the proposed methodology, FGM is first applied to aggregate multiple experts’ opinions on the relative importance of a factor critical to the sustainability of a smart technology application to mobile health care. Subsequently, ACO is applied to derive the absolute fuzzy importance level of each critical factor. Finally, FWA is applied to assess the sustainability of a smart technology application to mobile health care.
After applying the FGM–ACO–FWA approach to a real case, the following conclusions were drawn:
1.
Five factors critical to the applications of smart technologies to mobile health care were identified as unobtrusiveness, supporting online social networking, relaxation of the related medical laws, the size of the health care market, and the correct identification of a user’s need and situation.
 
2.
Among thirteen smart technology applications to mobile health care, the most and least sustainable applications were smart mobile service and smart clothes, respectively.
 
3.
The ranking result using the proposed methodology was somewhat different from those using two existing methods based on approximation.
 
There are other ways to evaluate the sustainability of a smart technology application to mobile health care that can be explored in future studies to confirm the conclusions drawn in this study. In addition, experts’ pairwise comparison results were aggregated before deriving fuzzy weights in this study, which assumed that experts could reach a consensus on the derived fuzzy weights. In a future study, fuzzy weights can be derived based on each expert’s pairwise comparison result. Then, whether the fuzzy weights derived for all experts overlap implies the existence of a consensus. Further, the efficiency of the proposed methodology can be enhanced with computational intelligence techniques [8, 30]. These constitute some directions for future research.

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Conflict of interest

The author declare no conflict of interest.
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Metadaten
Titel
Evaluating the sustainability of a smart technology application to mobile health care: the FGM–ACO–FWA approach
verfasst von
Tin-Chih Toly Chen
Publikationsdatum
31.08.2019
Verlag
Springer International Publishing
Erschienen in
Complex & Intelligent Systems / Ausgabe 1/2020
Print ISSN: 2199-4536
Elektronische ISSN: 2198-6053
DOI
https://doi.org/10.1007/s40747-019-00119-1

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