First‐order rounded integer‐valued autoregressive (RINAR(1)) process

By Maher Kachour, Jianfeng Yao. 2009

61 citations recorded by the source corpus.

Subfields: Control and Systems Engineering, Finance, Statistics and Probability

View Paper: https://www.semanticscholar.org/paper/dbf305dd42aa83a46bc1a89f289c130aa9744da8

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Control and Systems Engineering

1. L. Truquet
2. Gyula Pap
3. Mátyás Barczy
4. Marton Ispany
5. Maher Kachour

In Finance

1. L. Truquet
2. Gyula Pap
3. Mátyás Barczy
4. Marton Ispany
5. Maher Kachour

In Statistics and Probability

1. L. Truquet
2. Mátyás Barczy
3. Marton Ispany
4. Gyula Pap
5. Maher Kachour

Citations in the corpus

• Asymptotic behavior of unstable INAR(p) processes (2009, methodology): “utoregression parameters and innovation distributions. Recently, the so called p-order Rounded INteger-valued AutoRegressive (RINAR(p)) time series model was introduced and studied by Kachour and Yao [39] and Kachour [38]. The broad scope of the empirical literature in which INAR models are applied ”
• A p‐Order signed integer‐valued autoregressive (SINAR(p)) model (2011, methodology): “An exception is the so-called pth order rounded integervalued autoregressive [RINAR(p)] model introduced and studied by Kachour and Yao (2009) and Kachour (2010).”