Table of Links
3. The GAR(1) Model
3.1. Model and Stationary Solution
4. Estimation of model parameters and 4.1. Fréchet mean
5. Testing for the absence of serial dependence
6.1. R with multiplicative noise
6.2. Univariate distributions with a density
Appendix A. General results in Hadamard spaces
3. The GAR(1) Model
3.1. Model and Stationary Solution
Unfortunately, this condition does not hold in every Hadamard space. Thus, we will assume the following.
Furthermore, if the condition holds for a Hadamard space (Ω, d), then it also holds for a Hadamard space constructed by taking the image of a bijection ω as described in the second part of Example 2.3.
Authors:
(1) Matthieu Bult´e, Department of Mathematical Sciences, University of Copenhagen, and Faculty of Business Administration and Economics, Bielefeld University;
(2) Helle Sørensen, Department of Mathematical Sciences, University of Copenhagen.
This paper is