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JournalISSN: 1220-1766

Studies in Informatics and Control 

ICI Bucharest
About: Studies in Informatics and Control is an academic journal. The journal publishes majorly in the area(s): Fuzzy logic & Decision support system. It has an ISSN identifier of 1220-1766. Over the lifetime, 507 publications have been published receiving 3841 citations.


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Journal ArticleDOI
TL;DR: The results showed that perceived usefulness and perceived enjoyment have a significant impact on the behavioural intention to use ARTP, while perceived ease of use is not a significant direct antecedent.
Abstract: Motivation is an important factor in modern education and it is claimed that a high level of motivation is a prerequisite for success. Augmented reality (AR) technologies are creating a new kind of user experience (UX) able to increase students’ interest and engagement in the learning process. This study is one of the few attempts to investigate the role of perceived enjoyment in the students’ acceptance of an augmented reality teaching platform (ARTP). Our model captures both extrinsic (perceived usefulness and ease of use) and intrinsic (perceived enjoyment) motivators so that students’s intention to use a new learning environment may be explained.. The model was tested by employing structural equation modelling. The results showed that perceived usefulness and perceived enjoyment have a significant impact on the behavioural intention to use ARTP, while perceived ease of use is not a significant direct antecedent. The perceived enjoyment has been proved to be the key influencing factor of intention to use the ARTP.

117 citations

Journal ArticleDOI
TL;DR: The proposed technique, due to its capabilities of handling imprecise information because of applied grey relations and capabilities of providing decisions of enhanced accuracy when aggregating two methods, could also be used to sustain the ranking of development strategies, selecting the most effective investment or management decisions.
Abstract: Selecting the right contractor in construction industry is an important problem for an organization while the competition in global markets increases. Evaluating contractors’ performance is a multiple attribute decision making process consisting of vagueness and imprecision. It is based on a set of hardly exact measurable attributes: capability and skills, occupational health and safety, technical capacity, managerial capability, bid amount, past performance and experience, financial soundness. The goals and interests of the stakeholders should be taken into consideration when selecting the attributes and their importance for the evaluation of contractors. In this context, the paper presents a novel method based on multiple attribute Weighted Aggregated Sum Product Assessment with the grey attributes scores – WASPAS-G method. The proposed method was applied in a case study of evaluation and selection of a right construction contractor, which has to be the most appropriate to stakeholders. The proposed technique, due to its capabilities of handling imprecise information because of applied grey relations and capabilities of providing decisions of enhanced accuracy when aggregating two methods, could also be used to sustain the ranking of development strategies, selecting the most effective investment or management decisions.

114 citations

Journal ArticleDOI
TL;DR: Modifications to the ABC algorithm for constrained optimization problems that improve performance of the algorithm are introduced based on genetic algorithm (GA) operators and are applied to the creation of new candidate solutions.
Abstract: Artificial bee colony (ABC) is a relatively new swarm intelligence based metaheuristic. It was successfully applied to unconstrained optimization problems and later it was adjusted for constrained problems as well. In this paper we introduce modifications to the ABC algorithm for constrained optimization problems that improve performance of the algorithm. Modifications are based on genetic algorithm (GA) operators and are applied to the creation of new candidate solutions. We implemented our modified algorithm and tested it on 13 standard benchmark functions. The results were compared to the results of the latest (2011) Karaboga and Akay’s ABC algorithm and other state-of-the-art algorithms where our modified algorithm showed improved performance considering best solutions and even more considering

96 citations

Journal ArticleDOI
TL;DR: In order to make these methods more efficient for solving a great number of complex real-world problems, a number of their specific extensions for the use of grey and fuzzy numbers are also proposed.
Abstract: The authors of a few papers published in scientific and technical journals, have proposed more MCDM methods and discussed their usage for solving various MCDM problems in a number of areas such as the economy [9], education [26], management [20, 25], production [29, 30], sustainable development [10], construction [40, 41], and so on. Also, in order to make these methods more efficient for solving a great number of complex real-world problems, a number of their specific extensions for the use of grey and fuzzy numbers are also proposed.

91 citations

Journal ArticleDOI
TL;DR: A bi-resolution algorithm for rigid image registration based on recent fireworks algorithm is proposed, which succeeded in registering images in all cases, and was more accurate than other compared methods.
Abstract: Image registration is an important problem in image processing, especially in medical imaging. It is a hard optimization problem with objective function that is not appropriate for deterministic mathematical optimization. In this paper we propose a bi-resolution algorithm for rigid image registration based on recent fireworks algorithm. We tested our approach on retinal images from standard benchmark datasets and compared the results with other approaches from literature. Our proposed algorithm succeeded in registering images in all cases, and was more accurate than other compared methods. Studies in Informatics and Control, Vol. 26, No. 1, March 2017 http://www.sic.ici.ro 33 optimize the control points collected by directional finding algorithm to retrieve the binary registered result. In [31], particle swarm optimization algorithm was adjusted for optimization of transformation parameters with hybrid mutual information as a similarity measurement. Revised quantum-behaved particle swarm optimization and diversity-controlled quantum PSO were applied to medical image registration in [41]. In [36] a PSO algorithm was combined with sequential quadratic programming for rigid image registration. In [30] the artificial bee colony, more recent stochastic optimization algorithm, was used for rigid image registration. Another relatively new swarm intelligence algorithm, firefly algorithm, was used for searching maximal similarity measurement in [37] and [35]. Paper [5] deals with the time complexity issue by using multithreading parallel processing technique. In this paper we propose to use one of the latest swarm intelligence algorithms, the fireworks algorithm (FWA), for finding optimal parameters of rigid transformation for retinal image registration of 2D images. The resolution of retinal images from the used dataset is 565x584 pixels. This resolution is too large for finding the optimal parameters for wide search range so we proposed one resolution reduction in order to narrow the search range. In this paper the optimal reduction factor for retinal images as well as optimal parameters for the fireworks algorithm were empirically determined. The rest of the paper is organized as follows. A mathematical model for image registration is presented in Section 2. In Section 3 bi-resolution image technique is explained. Section 4 provides details about fireworks algorithm. Our proposed algorithm and para-meter settings are presented in Section 5. Experimental results and comparative analysis are given in Section 6. At the end, in Section 7 conclusions and future work are presented. 2. Mathematical Model for Image Registration Algorithms for image registration start with two images, one labelled as reference and one as floating image. Floating image should be transformed to align with the reference image. Next, it is necessary to choose criterion function that determines the similarity between two images. The last step is to optimize the transformation so that the stopping criteria are satisfied. Stopping criteria can be the number of iterations for optimization algorithm or desired similarity between images. Image registration refers to the mapping that is the best match between two or more images of the same scene taken at different times or taken by different sensors. Assuming that B is a floating image that should to be aligned with the reference image A, mathematically mapping can be defined as: )) , ( ( ( ) , ( y x T B y x A α ζ = (1) where ζ is the intensity calibration function and Tα is transformation function that maps spatial coordinates x and y to new spatial coordinates x’ and y’ with the transformation parameters α: ) , ( ) ' , ' ( y x T y x α = . (2) Image registration determines spatial transformation which maximizes similarity of the reference and floating images. Previous description of image registration can be represented by the following equation: )), ( , ( max arg * B T A O T α = (3) where Tα is one possible transformation and O represents the objective function which is actually the similarity measurement. In this case, represents transformation with parameters α which maximizes the value of the objective function over all possible transformations. For different purposes different transformations are used. One type of transformations T are linear transformations that include translation, rotation, scaling and other affine transformations. Common name for these transformations is rigid transformations. On the other hand, there are non-linear transformations, also called elastic or non-rigid transformations, which include radial basis functions, physical continuum models and large deformation models. Elastic transformations map curve lines to other curve lines. In this paper we used rigid transformations that include translation and rotation. These transformations are defined by two translation parameters tx and ty and angle of rotation θ . Transformation formula can be written in the matrix form: 1 0 0 ) cos( ) sin( ) sin( ) cos(

81 citations

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Performance
Metrics
No. of papers from the Journal in previous years
YearPapers
202111
202032
201954
201837
201749
201650