Description Usage Arguments Value Author(s) See Also Examples
Simulate a non-homogeneous Poisson process scenario, with sample paths, expected value process, and quantile processes.
1 2 | nhpp.scenario(rate, num.events, prob.func, num.sims = 100, t0 = 0, t1 = NULL,
num.points = 100, quantiles = c(0.025, 0.975), ...)
|
rate |
the rate at which events occur in the equivalent homogeneous Poisson process, aka lambda |
num.events |
Number of event times to simulate in each process |
prob.func |
aka intensity function, function that takes time as sole argument and returns value between 0 and 1 |
num.sims |
Number of simulated paths to plot |
t0 |
Start time |
t1 |
End time |
num.points |
Number of points to use in estimating mean and quantile processes |
quantiles |
plot these quantile processes |
... |
further arguments to be passed to or from methods |
Instance of PoissonProcessScenario
Kristian Brock - Author, Daniel Slade - Contributor
hpp.scenario
, PoissonProcessScenario
1 2 3 4 5 6 |
[1] 0.00000000 0.04591219 0.18364877 0.41320974 0.73459510
[6] 1.14780484 1.65283897 2.24969748 2.93838039 3.71888768
[11] 4.59121935 5.55537542 6.61135587 7.75916071 8.99878993
[16] 10.33024354 11.75352154 13.26862393 14.87555070 16.53491530
[21] 18.19473552 19.85449822 21.51425085 23.17398343 24.83378112
[26] 26.49345459 28.15318599 29.81295588 31.47267501 33.13243259
[31] 34.79211781 36.45183601 38.11163927 39.77135066 41.43110761
[36] 43.09065995 44.75049378 46.41002445 48.06994521 49.72976068
[41] 51.38950385 53.04925378 54.70903188 56.36875111 58.02848414
[46] 59.68823292 61.34796702 63.00771806 64.66750312 66.32703073
[51] 67.98691501 69.64665285 71.30638483 72.96611745 74.62589696
[56] 76.28498258 77.94523694 79.60400922 81.26484667 82.92453283
[61] 84.58432748 86.24351304 87.90373598 89.56347901 91.22326860
[66] 92.88296987 94.54297705 96.20214916 97.86221378 99.52186412
[71] 100.00000000 100.00000000 100.00000000 100.00000000 100.00000000
[76] 100.00000000 100.00000000 100.00000000 100.00000000 100.00000000
[81] 100.00000000 100.00000000 100.00000000 100.00000000 100.00000000
[86] 100.00000000 100.00000000 100.00000000 100.00000000 100.00000000
[91] 100.00000000 100.00000000 100.00000000 100.00000000 100.00000000
[96] 100.00000000 100.00000000 100.00000000 100.00000000 100.00000000
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