| Multivariate Point Process Package
    0.1
    | 
The Power-Law triggering kernel. More...
#include "include/PowerlawKernel.h"
 
  
 | Public Member Functions | |
| PowerlawKernel (double beta, double sigma) | |
| virtual double | operator() (double t) | 
| virtual double | Integral (double from, double to) | 
| virtual double | Upper (double from, double duration) | 
The Power-Law triggering kernel.
The Power-Law triggering kernel is defined as: \(\gamma(t,t_i) = \frac{\beta}{\sigma}\bigg(\frac{t-t_i}{\sigma}\bigg)^{-\beta-1}\), \(t - t_i\geq\sigma\).
Definition at line 16 of file PowerlawKernel.h.
| 
 | inline | 
Definition at line 27 of file PowerlawKernel.h.
| 
 | virtual | 
Integral of the triggering kernel.
| [in] | from | start time of the integral. | 
| [in] | to | end time of the integral. | 
Implements TriggeringKernel.
Definition at line 15 of file PowerlawKernel.cc.
| 
 | virtual | 
Get the value of the triggering kernel at time \(t\).
| [in] | t | a given time | 
Implements TriggeringKernel.
Definition at line 10 of file PowerlawKernel.cc.
| 
 | virtual | 
Upper bound of the triggering kernel in a given interval.
| from | start time of the interval. | 
| duration | length of the interval. | 
Implements TriggeringKernel.
Definition at line 30 of file PowerlawKernel.cc.
 1.8.11
 1.8.11