| Language: | Slovenian |
|---|---|
| Year of publishing: | 2020 |
| Typology: | 2.09 - Master's Thesis |
| Organization: | UL PEF - Faculty of Education |
| Publisher: | [J. Puntar] |
| UDC: | 517.9(043.2) |
| COBISS: |
25916931
|
| Views: | 2070 |
| Downloads: | 182 |
| Average score: | 0 (0 votes) |
| Metadata: |
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| Secondary language: | English |
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| Secondary title: | Partial differential equations and traffic flow |
| Secondary abstract: | In this masters thesis we analyze the movement of vehicles on a one lane road using a mathematical model. Our traffic model will depend on two quantities: velocity field and traffic density. Using a conservation law, we derive the traffic equation. The traffic equation is a quasilinear partial differential equation that we can solve using the method of characteristics. In the last part of the thesis, we study a few examples of different traffic situations. |
| Secondary keywords: | mathematics;matematika; |
| File type: | application/pdf |
| Type (COBISS): | Master's thesis/paper |
| Thesis comment: | Univ. v Ljubljani, Pedagoška fak., Poučevanje, Predmetno poučevanje: Matematika-računalništvo |
| Pages: | 40 str. |
| ID: | 11976524 |