Analisis Jaringan Petri pada Jalur Angkutan Umum di Jombang Menggunakan Aljabar Max-Plus
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Abstract
The aim of this research is to get a representation of public transport systems in max-plus algebra after the system is simulated into the timeless petri net function. The analysis includes how to simulate the model of public transport transportation on the petri net function and then convert it into the form of a max-plus algebra matrix and then compile a model that meets
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References
[1] N. Rakhmawati and R. Febriyanti, “Penerapan Aljabar Max-Plus Pada Permasalahan Penjadwalan Angkutan Perdesaan di Jombang,” vol. 03, no. 02, pp. 51–56, 2017.
[2] N. Rakhmawati, “Study of School Bus PlanningBy Using Max-Plus Interval Algebra,” pp. 252–255, 2015.
[3] F. Its, “ALJABAR MAXPLUS DAN APLIKASINYA : MODEL,” vol. 6, no. 1, pp. 51–61, 2009.
[4] S. Komsiyah, “( BATCH PLANT ) DAN SIMULASINYA DENGAN PIPE2 Notasi dan Definisi Petri net,” vol. 12, no. 9, pp. 152–164.
[5] N. A. S, “Pemodelan Sistem Pelayanan Penerbitan Surat Izin Mengemudi ( SIM ) Menggunakan Petri Net,” vol. 1, no. 2, pp. 128–139, 2017.
[6] “Aljabar Min-Max Plus dan Terapannya,” 2015.
[2] N. Rakhmawati, “Study of School Bus PlanningBy Using Max-Plus Interval Algebra,” pp. 252–255, 2015.
[3] F. Its, “ALJABAR MAXPLUS DAN APLIKASINYA : MODEL,” vol. 6, no. 1, pp. 51–61, 2009.
[4] S. Komsiyah, “( BATCH PLANT ) DAN SIMULASINYA DENGAN PIPE2 Notasi dan Definisi Petri net,” vol. 12, no. 9, pp. 152–164.
[5] N. A. S, “Pemodelan Sistem Pelayanan Penerbitan Surat Izin Mengemudi ( SIM ) Menggunakan Petri Net,” vol. 1, no. 2, pp. 128–139, 2017.
[6] “Aljabar Min-Max Plus dan Terapannya,” 2015.
