Geodesic
Recognition of a quasiperiodic sequence formed from a given number of truncated subsequences
Sibirskij žurnal industrialʹnoj matematiki, Tome 5 (2002) no. 1, pp. 85-104 
A. V. Kel'manov; S. A. Khamidullin. Recognition of a quasiperiodic sequence formed from a given number of truncated subsequences. Sibirskij žurnal industrialʹnoj matematiki, Tome 5 (2002) no. 1, pp. 85-104. http://geodesic.mathdoc.fr/item/SJIM_2002_5_1_a8/
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Voir la notice de l'article provenant de la source Math-Net.Ru

[1] Kelmanov A. V., Khamidullin S. A., “Optimalnoe obnaruzhenie zadannogo chisla odinakovykh podposledovatelnostei v kvaziperiodicheskoi posledovatelnosti”, Sib. zhurn. vychisl. matematiki, 2:4 (1999), 333–349 | MR

[2] Kelmanov A. V., Khamidullin S. A., “Aposteriornoe sovmestnoe obnaruzhenie i razlichenie zadannogo chisla posledovatelnostei v kvaziperiodicheskoi posledovatelnosti”, Sib. zhurn. industr. matematiki, 2:2(4) (1999), 106–119 | MR

[3] Kelmanov A. V., Khamidullin S. A., “Raspoznavanie kvaziperiodicheskoi posledovatelnosti, obrazovannoi iz zadannogo chisla odinakovykh podposledovatelnostei”, Sib. zhurn. industr. matematiki, 2:1 (1999), 53–74 | MR

[4] Kel'manov A. V., Khamidullin S. A., “Recognizing a quasiperiodic sequence composed of a given number of identical subsequences”, Pattern Recognition and Image Analysis, 10:1 (2000), 127–142 | MR

[5] Kelmanov A. V., Khamidullin S. A., “Aposteriornoe obnaruzhenie zadannogo chisla usechennykh podposledovatelnostei v kvaziperiodicheskoi posledovatelnosti”, Sib. zhurn. industr. matematiki, 3:1(5) (2000), 137–156 | MR

[6] Kelmanov A. V., “Granitsy veroyatnosti oshibki raspoznavaniya kvaziperiodicheskoi posledovatelnosti, obrazovannoi iz zadannogo chisla odinakovykh podposledovatelnostei”, Sib. zhurn. vychisl. matematiki, 3:4 (2000), 333–344