CELLULAR USER THROUGHPUT PREDICTION USING STATISTICAL AND MACHINE LEARNING MODELS
A survey conducted by Ericsson in November 2019 found that there are 5.9 billion mobile phone users and mobile traffic is expected to grow 27% annually from 2019 to 2025. This is highlighted by the upcoming Ericsson report for November 2021 which shows that mobile phone users will reach 6.7 billi...
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Format: | Final Project |
Language: | Indonesia |
Online Access: | https://digilib.itb.ac.id/gdl/view/65841 |
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Institution: | Institut Teknologi Bandung |
Language: | Indonesia |
Summary: | A survey conducted by Ericsson in November 2019 found that there are 5.9 billion
mobile phone users and mobile traffic is expected to grow 27% annually from 2019
to 2025. This is highlighted by the upcoming Ericsson report for November 2021
which shows that mobile phone users will reach 6.7 billion users by the end of the
year. This scenario has a causal effect on mobile traffic estimates reaching 65
EB/month and 11.4 GB/month per smartphone. Knowing the significant growth in
network capacity mentioned above, it is necessary to adapt to the situation by
making optimal use of mobile network capacity. The subject of optimization to be
discussed is the downlink and uplink throughput of mobile users which fluctuates
significantly over time. For observation, the observed physical objects are BTSs
and their capacity to provide the required network capacity. Proper network
capacity planning is essential to help network administrators evaluate the most
cost-effective operations. Thus, this network planning can be facilitated using
throughput prediction which will be the focus. During development, predictions are
designed using statistical and machine learning models. However, since the number
of BTS stations is unlimited, it is necessary to automate the calculation instead of
doing the work manually one by one, so web development visualizes the dashboard
to provide more calculations and a better planning experience. The details of the
combined model will be decided on the basis of observing the model's performance
through predictive objectives and measures for continuous data or regression
problems. |
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