The name is absent



CHAPTER 5. SIMULATION RESULTS

57


time

16

17

18

19

20

21

22

23

1

0.074

0.078

0.080

0.083

0.053

0.038

0.032

0.024

0.045

0.048

0.048

0.050

0.032

0.023

0.019

0.015

~

0.052

0.055

0.056

0.059

0.037

0.026

0.022

0.017

5

0

0

0

0

0

0

0

0-

-6

0.026

0.028

0.028

0.029

0.019

0.013

0.011

0.008

7

0.053

0.056

0.057

0.060

0.038

0.027

0.023

0.017

9

0.080

0.085

0.086

0.090

0.057

0.041

0.034

0.026

11

0.108

0.114

0.116

0.121

0.078

0.055

0.046

0.035

∏3

0.032

0.034

0.035

0.036

0.023

0.016

0.014

0.011

15+16

0.922

0.978

0.995

1.037

0.663

0.469

0.394

0.301

Table 5.9: Spawn frequencies Wetstraat - Part 3

Tweekerkenstraat (edge-node 5) was closed for traffic when the vehicle count
was done.

The traffic light controllers marching and optim are modified to a cycle of 90 sec-
onds with 65 seconds green time on the wetstraat and 25 seconds green time on the
crossing streets. In the previous simulations for scenarios 1 and 2, the cycle was
divided into 4 periods, one for each direction. For the Wetstraat the cycle can be
divided in 2 periods, one for the Wetstraat and one for the crossing streets. This is
because the crossing streets are single direction streets. (Those controllers are im-
plemented in MorevtsMarchingW etstraatT LC and MorevtsOptimW etstraatT LC).

5.3.1 Best parameters

The parameters θ and φmin can be optimized for sotl-phase and sotl-platoon. The
φmin is the minimal period of time a traffic light has to keep the green light. The
results show that smaller values for
φmin lead to better results (ATWT and waiting
queue). Suppose that one car is waiting on a crossing lane of the Wetstraat. After
a while he gets a green light for
φmin seconds. On the Wetstraat a lot of cars are
waiting and its threshold θ is already reached, but they have to wait until the
φmin
period is finished. This is why lower φmin values results in lower ATWT values.

The values of θ are also important to optimize the traffic flow. A higher θ
will result in a longer waiting time on the crossing lanes of the Wetstraat, because



More intriguing information

1. Indirect Effects of Pesticide Regulation and the Food Quality Protection Act
2. Computational Batik Motif Generation Innovation of Traditi onal Heritage by Fracta l Computation
3. Reversal of Fortune: Macroeconomic Policy, International Finance, and Banking in Japan
4. Critical Race Theory and Education: Racism and antiracism in educational theory and praxis David Gillborn*
5. Benchmarking Regional Innovation: A Comparison of Bavaria, Northern Ireland and the Republic of Ireland
6. International Financial Integration*
7. The name is absent
8. A Rare Case Of Fallopian Tube Cancer
9. The name is absent
10. THE RISE OF RURAL-TO-RURAL LABOR MARKETS IN CHINA