SARI, INTAN PERMATA and Cahyono, Endro Setyo and Puspita, Fitri Maya (2022) OPTIMASI MODEL SKEMA PEMBIAYAAN LAYANAN INTERNET UNTUK FUNGSI UTILITAS CONSTANT ELASTICITY OF SUBSTITUTION (CES) DAN FUNGSI UTILITAS ISOELASTIC DENGAN BIAYA MARJINAL DAN BIAYA PENGAWASAN. Undergraduate thesis, Sriwijaya University.
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Abstract
The internet has become an important need for global humans. In order to access the internet network, the device must be connected to an Internet Service Provider (ISP). This study aims to maximize profits for ISPs by establishing a model of internet service financing scheme using three financing schemes, namely flat fee, usage-based and two-part tariff, based on the level of heterogeneous consumer satisfaction based on customer preference. The modified model was developed by adding marginal costs and monitoring costs to the Constant Elasticity of Substitution (CES) utility function and the Isoelastic utility function to obtain optimal results by considering the quality of the services provided. The data used is the local server digilib traffic data in the city of Palembang, precisely the Sriwijaya Polytechnic (POLSRI), which is divided into busy and non busy hours. This research was completed in two ways. First, by optimizing the addition of bundling, it is completed with the help of LINGO 13.0 software. Second, differentially, by adding consumer interest and payment options. Optimally, the optimal solution is obtained in the flat-fee financing scheme, which is IDR 31,405.5/kbps while differentially, the optimal solution is obtained when using the CES utility function with the two-part tariff financing scheme, which is IDR 33.77385/kbps.
| Item Type: | Thesis (Undergraduate) |
|---|---|
| Uncontrolled Keywords: | Internet Service Provider, fungsi utilitas, Constant Elasticity Of Substitution, Isoelastic, bundling, biaya marjinal, biaya pengawasan |
| Subjects: | Q Science > QA Mathematics > QA1-43 General Q Science > QA Mathematics > QA1-939 Mathematics > QA21 Calculus. MATHEMATICS Q Science > QA Mathematics > QA1-939 Mathematics > QA641 Geometry, Differential. Geometry, Riemannian. EDUCATION / General. bisacsh. |
| Divisions: | 08-Faculty of Mathematics and Natural Science > 44201-Mathematics (S1) |
| Depositing User: | INTAN PERMATA SARI |
| Date Deposited: | 21 Dec 2022 03:06 |
| Last Modified: | 21 Dec 2022 03:06 |
| URI: | http://repository.unsri.ac.id/id/eprint/83832 |
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