On sequences of ±1's defined by binary patterns

David W. Boyd, Janice Cook, and Patrick Morton. On sequences of ±1's defined by binary patterns. Warszawa: Instytut Matematyczny Polskiej Akademi Nauk, 1989. <http://eudml.org/doc/268620>.

@book{DavidW1989,
abstract = {CONTENTS1. Introduction..............................................................52. The matrix recursion................................................83. The characteristic polynomial of A.........................124. The autocorrelation tree........................................155. The roots of the period polynomials.......................196. A recurrence relation for $s_p(x)$..........................257. An explicit formula..................................................308. The limit function....................................................349. The case P = 111...................................................4210. The exceptional cases.........................................4511. The structure of the autocorrelation tree..............51Appendix....................................................................58References................................................................591980 Mathematics Subject Classification: Primary 10A30, 10H25},
author = {David W. Boyd, Janice Cook, Patrick Morton},
keywords = {binary patterns; partial sums; period polynomials autocorrelation tree; sum of digits; digit patterns; Rudin-Shapiro sequences; paper-folding sequences; binary expansion; autocorrelation tree},
language = {eng},
location = {Warszawa},
publisher = {Instytut Matematyczny Polskiej Akademi Nauk},
title = {On sequences of ±1's defined by binary patterns},
url = {http://eudml.org/doc/268620},
year = {1989},
}

TY - BOOK
AU - David W. Boyd
AU - Janice Cook
AU - Patrick Morton
TI - On sequences of ±1's defined by binary patterns
PY - 1989
CY - Warszawa
PB - Instytut Matematyczny Polskiej Akademi Nauk
AB - CONTENTS1. Introduction..............................................................52. The matrix recursion................................................83. The characteristic polynomial of A.........................124. The autocorrelation tree........................................155. The roots of the period polynomials.......................196. A recurrence relation for $s_p(x)$..........................257. An explicit formula..................................................308. The limit function....................................................349. The case P = 111...................................................4210. The exceptional cases.........................................4511. The structure of the autocorrelation tree..............51Appendix....................................................................58References................................................................591980 Mathematics Subject Classification: Primary 10A30, 10H25
LA - eng
KW - binary patterns; partial sums; period polynomials autocorrelation tree; sum of digits; digit patterns; Rudin-Shapiro sequences; paper-folding sequences; binary expansion; autocorrelation tree
UR - http://eudml.org/doc/268620
ER -