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easykf-2.04
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| Structure holding the parameters of the statistical linearization | |
| Mother class from which the evolution noises inherit | |
| Annealing type evolution noise | |
| Forgetting type evolution noise | |
| Robbins-Monro evolution noise | |
| Mother class from which the evolution noises inherit | |
| Annealing type evolution noise | |
| Forgetting type evolution noise | |
| Robbins-Monro evolution noise | |
| Structure holding the parameters of the Unscented Kalman Filter | |
| Pointer to the function to approximate in the scalar case | |
| Structure holding the matrices manipulated by the unscented kalman filter in the vectorial case, for Parameter estimation | |
| Generate 1D samples according to a discrete vectorial distribution | |
| Generate 2D samples according to a discrete matricial distribution | |
| Extract the indexes of the nb_samples highest values of a vector Be carefull, this function is extracting the indexes as, the way it is used, it doesn't not to which sample a vector index corresponds | |
| Extract the indexes of the nb_samples highest values of a matrix Be carefull, this function is extracting the indexes as, the way it is used, it doesn't not to which sample a vector index corresponds | |
| Generate 1D samples according to a uniform distribution : | |
| Generate 2D samples according to a uniform distribution and put them alternativaly at the odd/even positions | |
| Generate 3D samples according to a uniform distribution and put them alternativaly at the odd/even positions | |
| Structure holding the parameters of the statistical linearization | |
| Structure holding the matrices manipulated by the statistical linearization in the vectorial case for state estimation | |
| Mother class from which the evolution noises inherit | |
| Annealing type evolution noise | |
| Forgetting type evolution noise | |
| Robbins-Monro evolution noise | |
| Structure holding the parameters of the statistical linearization | |
| Structure holding the matrices manipulated by the statistical linearization in the vectorial case for state estimation |
1.8.6