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On periodic time-varying bilinear processes: structure and asymptotic inference

https://doi.org/10.1007/s10260-015-0344-5
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17/17 checkable references clean · checked 2026-08-09

Every reference with a DOI in the deposited reference list resolved to a known work in Crossref or DataCite at the dated check, and none carried a retraction, withdrawal, or removal notice.

10 without a DOI — not checked. A reference deposited without a DOI is never matched by title or guessed at; it stays outside the checked set, and this line discloses that.

The 17 checked references that resolve
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A CONDITIONAL LEAST SQUARES APPROACH TO BILINEAR TIME SERIES ESTIMATION
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The 10 references without a DOI — listed, not checked
no DOI — not checkedBibi A, Francq C (2003) Consistent and asymptotically normal estimators for cyclically time-dependent linear model. Ann Inst Stat Math 55(1):41–68
no DOI — not checkedBillingsley P (1995) Probability and measure, 3rd edn. Wiley, Hoboken
no DOI — not checkedGardner WA (ed) (1994) Cyclostationarity in communications and signal processing. IEEE Press, New York
no DOI — not checkedGladyshev EG (1961) Periodically correlated random sequences. Sov Math 2(385):388
no DOI — not checkedGonçalves E, Martins CM, Mondes-Lopes N (2014) Taylor property in non-negative bilinear models. arXiv:1401.6349v1
no DOI — not checkedGranger CWJ, Anderson A (1978) An introduction to bilinear time series models. Vandenhoeck and Ruprecht, Gottingen
no DOI — not checkedHa Y, Lee O (2006) A study on some periodic time varying bilinear model. Commun Korean Math Soc 21(2):376–384
no DOI — not checkedHarris D (1999) GMM estimation of time series models. In: LÁSZLÓ M (ed) In generalized method of moments estimation. Cambridge university press, Cambridge
no DOI — not checkedSchott JR (1997) Matrix analysis for statistics. Wiley, New York
no DOI — not checkedSubba Rao T, da Silva MEA (1992) Identification of bilinear time series models BL( p,0, p,1). Stat Sin 2:465–478
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