On the performance of cooperative spectrum sensing of cognitive radio networks in AWGN and Rayleigh Fading environments.
Due to the rapid advances in a wireless communication system, there has been an increasing demand for the new wireless services in both the used and unused frequency spectrum. However, this increasing demand faces a great barrier which is the limitation of radio resources. In attempting to overcome this challenging problem, cognitive radio (CR) has been cited in as one of the most promising technologies that can offer a support for the increasing demand for spectrum availability and it is capable of increasing the spectral efficiency . Thus, providing opportunities for researchers in obtaining further understanding and exploring the opportunities presented by idle frequencies as the first concept of opportunistic spectrum access based on the CR technology. A CR is also capable of adapting to the dynamic radio environment and the network parameters with the aim of maximizing the extent to which the limited radio resources are utilized, while at the same time making wireless access more flexible. CR technology is recommended for researching the unlicensed use of free bands. Thus, one of the core functions of CR is detecting the free bands through the spectrum sensing functionality. Spectrum sensing is known as a key enabling practicality in cognitive radio networks (CRNs) which performs detection of existence of primary user (PU) signals in the concerned bands, as well as identification the available channels that are useable. In determining the free and employed bands, the unlicensed systems analyze the signals received from the licensed system [2-3]. In cognitive radio with spectrum sensing, when the licensed user (LU) abruptly wishes to have an access to the frequency band already allocated to the LU, the cognitive user (CU) starts the process of searching for the idle spectrum again. According to , it is suggested that enhancing radio RF front-end sensitivity or digital signal processing techniques including energy detection, matched filtering, and cyclostationary feature detection can be one way of improving the execution of spectrum sensing. To achieve high performance for cognitive radio, collaborative spectrum sensing is required to improve the detection probability and diminish the detection time, thereby improving the sensitivity of the cognitive receiver . in , the examined optimizing the cooperative spectrum sensing using energy detection for the purpose of minimizing the total error rate in cognitive radio networks (CRNs) was studied. Another investigation of the cooperative spectrum sensing using an improved energy detector in multiple antenna based CRNs along with Rayleigh fading primary user (PU-CR) links and imperfect reporting channels for enhancing the reliability in detecting a spectrum hole was also carried out by . However, the study described in the current paper used different fusion rules (e.g. AND and OR) and closed form expressions as to provide a more realistic picture of cooperative energy detection in Rayleigh fading channel. This paper also attempted to provide an explanation of the performance degradation of the CRNs in fading and low SNR environments.
Thus, this paper is organized as follows: Section 2 offers the analysis of the deployment of CRNs including the spectrum sensing concept and energy detector. In Section 3, we derive of detection and false alarm probabilities for local sensing. Section 4 provided a discussion on the performance of the energy detection with numerical and simulation results. Section 5 presents brief concluding remarks of the study.
2. Deployment of Cognitive Radio Network
This section introduces information about the spectrum sensing concept and then, it provides a survey of the energy detection scheme so that analyzing how the probability of detection and probability of false alarm are related can be described in the next section.
2.1 Spectrum Sensing Concept
Fig. 1 displays the system model of the present study, and it is noticed that it is probable for some of the CR users to make detection of the primary signal whereas some other CR users cannot detect the presence of the primary signal due to the impact of deep fading and shadowing.
As shown in Fig. 1, there is a potential realization of enabling CR users who are WRAN users or secondary users (SUs) to opportunistically access to unused TV bands of primary users (PUs). In such a case, the possibility of enhancing the signal detection probability through the cooperative signal detection is high. In reality, detecting the PUs which receives the data in the communication range for the user is considered as the most effective means of detecting the spectrum holds. It becomes difficult for any SU to directly measure the channel between the primary transmitter and receiver, and therefore, the detection of the primary transmitter has become the major focus of the recent work is dependent on the local nodes of users. Thus, each CR has to make a distinction between employed and non- employed spectrum bands . In the cooperative spectrum sensing scheme, every secondary user SU is able to make several executions of the local spectrum sensing and then, sends a binary local decision to the base station. Following this, the base station fuses the local decisions and makes a final decision in order to make determine the absence or presence of the primary user PU. In general, the sampled received signals of the secondary users contain two different hypotheses, [H.sub.1] and [H.sub.0] in CRNs . The function of the energy detector is measuring the existing energy on the licensed channel during a notice interval and announces a white space if the measured energy is less than a threshold. Thus, the spectrum sensing problem can be designed as a binary hypothesis problem illustrated as follows:
[H.sub.1]: primary user PU does exist and [H.sub.0]: primary user PU does not exist
For simplicity of the implementation, the work is limited to the energy detection in the spectrum sensing. The local spectrum sensing provides options to be selected between the following two hypotheses :
[MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] (1)
Where [y.sub.i](t) refers to the signal which is received by the secondary user (SU), x(t) refers to the signal transmitted to the primary user's (PU's), [n.sub.i](t) is the additive white Gaussian noise (AWGN) received by i-th SU, and [h.sub.p] is the channel gain. Thus, after the energy detection is used for cooperative spectrum sensing, the results of the sensing for the secondary users (SUs) are transferred to a fusion center by using decision fusion. Therefore, each secondary user has to make a decision on the primary user activity, and all these decisions produced by the secondary users are reported to the fusion center by using the reporting channel. The fusion rules generalized as the "k-out-of-n rule" (where k is the number of the users utilized for cooperation and n is the total number of users in the network). Where if there is k or more cognitive relays that separately decide the presence of the primary activity, therefore, the fusion centre decide the presence of primary user (PU). Where, if k = 1(e.g., the central unit decides a PU is utilizing the channel if more than one SU's result are 1), k = n (e.g., the central unit decides that the observed channel is occupied by a PU if all sensing results for the SU's should be 1), and k = n/2 (e.g., the fusion central decides a PU is utilizing the channel if half of or more secondary users results is 1), the "k-out-of-n rule" represents OR rule, AND rule, and Majority rule, respectively [11-12].
2.2 Energy Detector
Energy detection is represent the most well-known spectrum sensing schemes, aims at determining whether [H.sub.0] or [H.sub.1] is true; this is achieved by sensing the energy of signal y. Fig. 2 displays the block diagram of the typical energy detector.
Fig. 2(a) illustrates the traditional energy detector in time domain, and as reported by , the application of a band-pass filter to the objective signal is made first and this is followed by squaring the received signal and integrating it in the integrator so that the test statistic can be obtained. Fig. 2(b) shows how the A/D converter replaces the band pass filter while maintaining the M points of FFT and the others as they are at the same time. After that, the last result is compared with the threshold and gave the decision. So, the output of energy detector is:
[MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] (2)
Thus, based on the central limit theorem, when N is large enough (e.g. N > 100), the value of Z approximates Gaussian distribution. The mean and variance of Z is given as :
[MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] (3)
[MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] (4)
Where E(.) and Var(.) denote mean and variance, and P = 1/N [absolute value of [h.sup.2]][summation.supp.n.sub.j=1][[absolute value of x(t)].sup.2] is the signal energy detected by the cognitive sensing node. Although Gaussian distribution provides a good approximation in general, it might not be practically the choice as assuming large number of samples, N, might not be correct when short sensing time is targeted. This is because in time-varying fading environments, the sensing time cannot be too long (and thus the number of samples cannot be too large) as this makes the process of monitoring PU activities inefficient. Therefore, in the subsequent sections, chi-square distribution is used and is not approximated by a Gaussian distribution to ensure a more practical scenario that can benefit the readers.
3. Derivation of Detection and False Alarm Probability for Local Sensing
At each SU, the decision statistic of energy detection, Z, has the following distribution:
[MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] (5)
Where Z means the collected energy by a cognitive user, m refers to the time- bandwidth product of the energy detector. For simplicity, it is assumed to be an integer, and [x.sup.2.sub.2m] represents a central chi-square distribution with 2m degrees of freedom while [x.sup.2.sub.2m] (2[delta]) represents a non-central chi-square distribution with 2m degrees of freedom and a non-centrality parameter 2[delta] for [H.sub.1] and [[delta].sub.i] is the instantaneous SNR received at the i-th SU [14-15]. In this paper, we use the chi-square distribution in the subsequent discussion. The probability density function (pdf) of [Z.sub.i] can be formulated as the following:
[MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] (6)
Where [GAMMA](*) is the gamma function and [I.sub.u](*) is the uth-order modified Bessel function of the first kind. There are two probabilities regarding in spectrum sensing: under hypothesis [H.sub.1], probability of detection, according to which, the probability of the algorithm correctly detecting the exits of primary signal, and under hypothesis [H.sub.0], the probability of false alarm, which defines the probability of the algorithm as a process of incorrectly pronouncing the presence of the primary signal. From the primary user's PU's perspective, the higher probability of detection means the best protection received by it. From the secondary user's SU's perspective, the lower probability of false alarm indicates that the secondary users have more opportunities to use it when the frequency bands are available. It is obvious that in obtaining a better detection algorithm, it is important that the probability of detection to be as high as possible when the probability of false alarm is low [5, 16]. The following equations illustrate probabilities of detection, miss detection, and false alarm for S[U.sub.i] over non-fading channels in the case of the CR users with the energy detector when the detecting channels are presumed to be the AWGN channels :
[MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] (7)
[P.sub.m,i] = P([Z.sub.i] [less than or equal to] [[mu].sub.i]\[H.sub.1]) = 1 - [P.sub.d,j] (8)
[MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] (9)
where [[mu].sub.i] refers to the detection threshold for the i-th SU which is, for simplicity, assumed to be the same for all users. The probability of detection can be obtained from Eq. (6) to evaluate Eq. (7). This evaluation of the cumulative distribution function (cdf) of [Z.sub.i] for even degrees of freedom, which in our case is 2m, can be illustrated as follows:
[MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] (10)
[P.sub.d,i] = [Q.sub.m] ([square root of 2[[delta].sub.i]], [square root of [[mu].sub.i]] (11)
[P.sub.m,i] = 1 - [P.sub.d,i] (12)
Using Eq. (6) to evaluate Eq. (9), the probability of false alarm over an AWGN channel is given as :
[P.sub.f,i] = [GAMMA] [(m, [[mu].sub.i]/2)]/[GAMMA](m) (13)
We note that Eq. (9) is derived due to the fact that [GAMMA] [(m, [[mu].sub.i]/2)] / [GAMMA](m)is freelancer of [[delta].sub.i], [GAMMA](*) and [GAMMA](*,*) are complete and upper incomplete gamma function, [[delta].sub.i] the instantaneous signal-to-noise-ratio of the detecting channel (SNR), [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] (x) is the pdf of [[delta].sub.i] under certain fading model, and [Q.sub.m] (a, b) refers to the generalized Marcum Q-function defined as follows:
[MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] (14)
Where [I.sub.m-1] refers to the modified Bessel function of the first type and order (m-1). When the complex received signal consists of a large number of plane waves, for some types of scattering environments, the received signal has a Rayleigh distribution. [[delta].sub.i] would have an exponential distribution under Rayleigh fading as follows:
f ([[delta].sub.i]) = [1/ [[bar.[delta]].sub.i]] [[e.sup. [[delta].sub.i]/ [[bar.[delta]].sub.i]]] [[delta].sub.i], [greater than or equal to] 0 (15)
Besides, the instantaneous SNR of a wireless channel between transmitter and receiver is also identified as:
[[delta].sub.i] = SN[R.sub.i] = [h.sup.2][E.sub.s] / [N.sub.0] (16)
Where, [E.sub.s] is the transmit energy, [N.sub.0] is the variance of additive white Gaussian noise (AWGN) and h is the channel gain. Thus, the average SNR is referred as:
[bar.[delta]] = SN[R.sub.avg] = E([h.sup.2][E.sub.s] / [N.sub.0]) = E([h.sup.2])[E.sub.s] / [N.sub.0] (17)
The detecting channels in wireless propagation environments are affected by fading, thus, the sensing execution of a single SU should be denoted by the average [P.sub.d] of a single SU over Rayleigh fading detecting channel and a closed-form formula for the probability of detection over Rayleigh fading channel can be found by substituting Eq. (15) in Eq. (7),
[MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] (18)
Since [P.sub.f,i] is assumed for the case [H.sub.0] and hence free-lancer of the SNR of detecting channel, so that, [P.sub.f,i] of Eq. (13) remains the same .
4. Hard Fusion Schemes for Cooperative Spectrum Sensing
Letting M denote the number of users who are cooperating, for simplifying this, all M users are presumed to experience independent and identically distributed (i.i.d) fading/shadowing with same average SNR. At the base station, all 1-bit decisions are combined together in accordance with the following logic rule.
[MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] (19)
The CR base station receiving the decisions from M other users are performed and deciding [H.sub.1] when there is at least (k-out-of-M) cognitive radios (CRs) which carries out, otherwise, the base station decides [H.sub.0] .
For distinction, conflating the local decisions and forming global decision in cooperative spectrum sensing for CRs can be conducted by some classical algorithms such as "OR" rule and "AND" rule, which are utilized in the common receiver as to minimize the harmful interference to primary user. Afterward, the probability of detection and the probability of false alarm of the final decision are presented by [15-16], respectively.
4.1 OR Fusion Rule
In OR fusion rule, the assumption that the final decision [H.sub.0] is true if the absence of the primary user PU is indicated by all the secondary users SUs whereas [H.sub.1] is true if the presence of a primary user is pronounced by at least 1 out of M secondary users. This means that evaluation of the OR fusion rule can be carried out by setting (k = 1) in expression Eq. (19), where as there are M users which employed in cooperative spectrum sensing among k users, Where 1 [less than or equal to] M [less than or equal to] k .
In assuming that all decisions are freelancer, so, for the final decision, the cooperative probability of detection [Q.sub.d] (M), the cooperative probability of missed detection [Q.sub.m] (M) and the cooperative probability of false alarm [Q.sub.f] (M )can be evaluated, respectively, as:
[MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] (20)
[MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] (21)
[MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] (22)
4.2 AND Fusion Rule
In AND fusion rule, the final decision [H.sub.1] is true only if the presence of the primary user PU is indicated by all the M secondary users SUs. Otherwise, the absence of the primary user is assumed. In other words, the AND rule is correspondent to the case of (k = M) in expression Eq. (19). If assuming that all decisions are freelancer, then, for the final decision, the cooperative probability of detection [Q.sub.d] (M), the cooperative probability of missed detection [Q.sub.m] (M) and the cooperative probability of false alarm [Q.sub.f] (M) can be evaluated as, respectively:
[MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] (23)
[MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] (24)
[MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] (25)
Where M is the number of SUs subscribing cooperation, and [P.sub.d,i] and [P.sub.f,i] the probabilities of detection and false alarm of the S[U.sub.i] derived from Eq. (12) and Eq. (17).
5. Simulation Results and Discussion
Assessment of the performance of cooperative spectrum sensing is usually performed through its complementary receiver operating characteristic (ROC) curve ([P.sub.f] vs [P.sub.d]), spectrum usage and SNR requirements for different situations of interest. In the computer simulation by using the Matlab program, the number of secondary users is set as (M = 6) and the sampling frequency of the received signal is assumed to be 12 MHZ and sensing time is set at 1 ms. Fig. 3 provides explanation of the complementary ROC curves for local spectrum sensing for various SNR values and the time-bandwidth product of the energy detector (m = 20) under AWGN and Rayleigh fading channels. It was noticed that as the SNR decrease, there is a gradual decrease of the probability of detection for a fixed probability of false alarm under both AWGN channel and Rayleigh fading channel.
Fig. 4, shows the executions of computer simulations to the complementary receiver operating characteristic (ROC) curves for Rayleigh fading channel over the average SNR, when [P.sub.f] varies from 0.01 to 1, where the sensing performance of one secondary user for different values of SNR, and the secondary user's SNR's are assumed to be SNR = [-18, -20, -22, -24] dB.
As displayed by Fig. 4, it can be noticed that when there is an increase in the local SNR, there is a steady decrease in the probability of missed detection. Moreover, it can be seen that the overall improvement of the performance is significant whereas roughly four time-improvement is detected from (-24) dB to (-18) dB. There will be also a degradation of the spectrum sensing execution when the SNR decreases. It can be observed that as there is a decrease in the SNR, the probability of miss detection becomes larger, and this will be the case when the SU tolerates heavy shadowing or fading, which will cause low SNR.
Fig. 5, shows how the cooperative spectrum sensing is executed to different numbers of SU with SNR = -15 dB. It indicates that there is a rapid degradation of the detection performance when there is an increase in the number of SU. Therefore, the increase in the number of SUs can enhance the detection capability dramatically. Moreover, a great decrease in the probability of missed detection can be seen as the secondary users (SUs) are cooperating for a given probability of false alarm. Thus, in case when the number of cooperative users M increases, the performance of the cooperative sensing performance can be enhanced under Rayleigh fading channel.
The aim of using the complementary ROC curves of one SU sensing over Rayleigh fading detecting channel is to evaluate the fading impact of detecting channel on the execution of local spectrum sensing at a one SU, and this is provided by the curves with M equal to (1, 2, 3, and 6). It indicates that fading on the detecting channel results into severely degrading the execution of the local spectrum sensing.
According to Fig. 5, and with increasing the number of M, the cooperative sensing performance can be improved under the Rayleigh fading channel, also, the probability of miss detection ([Q.sub.m]) is greatly reduced if the secondary users are cooperated.
Based on Fig. 6, it is obvious with the increase in the probability of false alarm, the curve of detection probability will increase, and detection probability is highly improved.
Fig. 7, shows the complementary ROC curves of cooperative spectrum sensing for various decision fusion rules when the conventional energy detector (ED) using OR and AND decision fusion rules are applied for the case M = 6 and SNR=15 dB. It is observed that, for the stationary [Q.sub.f], the probability of missing OR decision rule is the smallest in comparison to AND decision rule for the case M = 6, whereas it is the same for M = 1.
It also shows that OR fusion rule can limit the interference to the primary user. However, this paper concentrates on describing the receiver execution through its ROC curves ([Q.sub.d] vs [Q.sub.f]) or complementary ROC curves (([Q.sub.m] vs [Q.sub.f]) for dissimilar situation of interest.
Fig. 8 shows the complementary ROC over Rayleigh channel for different average SNR values and the number of cooperating users' M equal to (1, 2, 6, and 8). From [Q.sub.m] - [Q.sub.f] curve, low slopes for [Q.sub.f] < 0.1 can be deduced. With each step increase in SNR values starting from 12 to 22 dB, it can be noticed there is improvement in the probability of missed detection ([Q.sub.m]).
As displayed in Fig. 9 and Fig. 10, it is clear that the detection performance of cooperative spectrum sensing utilizing OR-rule and AND-rule at SNR value are equal to 15 dB and the time-bandwidth product of the energy detector (m = 20) under both AWGN and Rayleigh fading channels.
Moreover, a great improvement in the detection performance of cooperative spectrum sensing for Rayleigh fading channel compared with AWGN channel can be observed. For the cooperative spectrum sensing (e.g., M = 7 and 12), it does not show any kind of improvement as compared to the detection performance of local sensing (e.g., M=1).
The popular k-out-of-n fusion rule is taken into consideration in the cooperative spectrum sensing for the decision fusion strategy, and in particular, the focus is on the OR-rule and AND-rule. While OR-rule always outperforms AND-rule, and in detecting, it is also more capable than AND-rule with error-free reporting channels.
This paper provided an evaluation of the detection performance for local spectrum sensing and cooperative spectrum sensing using OR-rule and AND-rule under AWGN and Rayleigh fading channel. Based on this evaluation, it was found that the cooperative spectrum sensing can hardly enhance the detection performance in low SNR environment. In CR perspectives, it is probable that the missed detection of PUs (licensees) by CR users cause severely interference while releasing false alarms by the CR users. This will definitely impact the spectrum accessibility, thus, reducing the throughput of the CR network. In this paper, the energy detector execution of spectrum sensing was evaluated under AWGN and Rayleigh fading environments. It has been found that the cooperative signal detection ensures the improvement of the detection execution by using different data fusion rules. Moreover, the channel behaviour can be more closely modelled by using a complex distribution which provides a description of shadowing and multipath fading. In these scenarios, ROC curve for the Rayleigh case provides a comprehensive picture of the detection performance of the cooperative spectrum sensing system. This paper also assessed the detection performance of a local-sensing CR user in low SNR environments. This assessment showed that the cooperation among CR users can result into significant improvement on the detection performance and compensating the degradation of the spectrum sensing execution caused by the possibly weak PU signals. Finally, the paper provided a verification of the validity of the OR- and AND-fusion schemes which were used for combining the individual decisions of CR users, where the deleterious impact for the fading effectively can be cancels by using these fusion decisions of various secondary users.
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Wasan Kadhim Saad received her B.Sc. in Electrical and Electronic Engineering/ Electronic& Communication from University of Technology, Baghdad, Iraq, and her M.Sc. in Satellite Communication Engineering from University of Technology, Baghdad, Iraq. She is currently PhD student in Department of Electronic, Electrical and System Engineering, Faculty of Engineering and Built Environment, University Kebangsaan Malaysia (UKM). Her main research interest is Cognitive radio networks, MIMO system, and Cognitive radio-MIMO system.
Mahamod I. is a full professor in the faculty of engineering at Universiti Kebangsaan Malaysia (Malaysia). He received his B.Sc. (Hons) from University of Strathclyde, UK, M.Sc. from UMIST, Manchester, UK, and His PhD from University of Bradford, UK. His main research interest is in mobile, personal and satellite communication, and wireless networking.
Rosdiadee Nordin received his B. Eng. from Universiti Kebangsaan Malaysia in 2001 and Ph.D. from University of Bristol, United Kingdom in 2011. He is currently a lecturer in Department of Electrical, Electronics and System Engineering in Universiti Kebangsaan Malaysia. His research interests include Multiple-Input Multiple-Output (MIMO), Orthogonal Frequency-Division Multiple Access (OFDMA), resource allocation, green radio, intercell interference, cooperative diversity and indoor wireless localization.
Ayman A. El-Saleh received his B.Sc. degree in Communications Engineering from Omar El-Mukhtar University (OMU), Libya, in 1999, his M.Sc. in Microelectronics Engineering and Ph.D. in Wireless Communications both from Universiti Kebangsaan Malaysia (UKM), in 2006 and 2012, respectively. He joined the Faculty of Engineering, Multimedia University (MMU) in October 2006 at which he is currently a Senior Lecturer. He is also a member of IEEE, IET, ICICE and IACSIT. His research interests include cognitive radio networks, cooperative spectrum sensing, resource allocation, FPGA-based digital system design, and applications of artificial intelligence and evolutionary algorithms in wireless communications.
Wasan Kadhim Saad (a b) *, Mahamod Ismail (a), Rosdiadee Nordin (a) and Ayman A. El-Saleh (c)
(a) Department of Electronics, Electrical and System Engineering, Faculty of Engineering and Build Environment, Universiti Kebangsaan Malaysia, 43600 Bangi, Selangor, Malaysia. [e-mail: wasan, mahamod, email@example.com]
(b) Department of Communications Engineering, Najaf Technical College, Foundation of Technical Education, Baghdad, Iraq.
(c) Faculty of Engineering, Multimedia University, 63100 Cyberjaya, Selangor, Malaysia. [e-mail: firstname.lastname@example.org]
* Corresponding author: Wasan Kadhim Saad
Received April 24, 2013; revised July 7, 2013; accepted August 8, 2013; published August 30, 2013
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|Author:||Saad, Wasan Kadhim; Ismail, Mahamod; Nordin, Rosdiadee; Saleh, Ayman A. El-|
|Publication:||KSII Transactions on Internet and Information Systems|
|Date:||Aug 1, 2013|
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