The 8th International Conference on Software, Knowledge, Information Management and Applications (SKIMA 2014) 2014
DOI: 10.1109/skima.2014.7083518
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Location based ATM locator system using OpenStreetMap

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Cited by 9 publications
(5 citation statements)
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“…In Mahmoud & Akkari [21], user location served as a yardstick to suggest the nearest location based on this algorithm. Other similar research (e.g., [23], [24], and [25]) show that the provision of accurate location information, judging by a significant reduction in navigation time, is hinged on two essential parameters -latitude and longitude coordinates -in the algorithm. Based on a Desk-based Literature Search (DLS), existing L-aS are implemented based on either functional or non-functional requirements.…”
Section: Shortest Path Computation and Functional And Non-functional ...mentioning
confidence: 84%
“…In Mahmoud & Akkari [21], user location served as a yardstick to suggest the nearest location based on this algorithm. Other similar research (e.g., [23], [24], and [25]) show that the provision of accurate location information, judging by a significant reduction in navigation time, is hinged on two essential parameters -latitude and longitude coordinates -in the algorithm. Based on a Desk-based Literature Search (DLS), existing L-aS are implemented based on either functional or non-functional requirements.…”
Section: Shortest Path Computation and Functional And Non-functional ...mentioning
confidence: 84%
“…When calculating spherical distance, the great‐circle distance or Haversine formula is generally used (Dordevic & Whitmeyer, 2015; Mahmoud & Akkari, 2016). Compared to the great‐circle distance, the Haversine formula uses a sinusoidal function to maintain enough effective numbers even at short distances (Das, Purohit, Alam, & Chowdhury, 2014). Considering that the distance between two POIs may be only a few meters or less, we use the Haversine formula written as: h=havφ2φ1+cosφ1cosφ2havλ2λ1where h is the great‐circle distance in radians, φ1 and φ2 represent the latitudes of two points, λ1 and λ2 represents the longitudes of the two points, and the Haversine function is calculated as: havθ=sin2θ/2=1cosθ/2…”
Section: Methodsmentioning
confidence: 99%
“…The application offers services in selected countries, but there are instances where the ATM may not be available, the database is outdated, and the information provided is incorrect [16], [17], [18].…”
Section: Literature Reviewmentioning
confidence: 99%