On the equivalence of brushlet and wavelet bases

Publikation: Forskning › Rapport

Standard

On the equivalence of brushlet and wavelet bases. / Borup, Lasse ; Nielsen, Morten.

Aalborg : Department of Mathematical Sciences, Aalborg University, 2004. 18 s. (Research Report Series; Nr. R-2004-20).

Publikation: Forskning › Rapport

Harvard

Borup, L & Nielsen, M 2004, On the equivalence of brushlet and wavelet bases. Department of Mathematical Sciences, Aalborg University, Aalborg. Research Report Series, nr. R-2004-20

APA

Borup, L., & Nielsen, M. (2004). On the equivalence of brushlet and wavelet bases. Aalborg: Department of Mathematical Sciences, Aalborg University. (Research Report Series; Nr. R-2004-20).

CBE

Borup L , Nielsen M 2004. On the equivalence of brushlet and wavelet bases. Aalborg: Department of Mathematical Sciences, Aalborg University. 18 s. (Research Report Series; Nr. R-2004-20).

MLA

Borup, Lasse og MortenNielsen On the equivalence of brushlet and wavelet bases Aalborg: Department of Mathematical Sciences, Aalborg University. 2004. (Research Report Series; ???journalNumber??? R-2004-20).

Vancouver

Borup L , Nielsen M. On the equivalence of brushlet and wavelet bases. Aalborg: Department of Mathematical Sciences, Aalborg University, 2004. 18 s. (Research Report Series; Nr. R-2004-20).

Author

Borup, Lasse ; Nielsen, Morten / On the equivalence of brushlet and wavelet bases.

Aalborg : Department of Mathematical Sciences, Aalborg University, 2004. 18 s. (Research Report Series; Nr. R-2004-20).

Publikation: Forskning › Rapport

Bibtex

@book{a5a78c00278b11db8514000ea68e967b,

title = "On the equivalence of brushlet and wavelet bases",

publisher = "Department of Mathematical Sciences, Aalborg University",

author = "Lasse Borup and Morten Nielsen",

year = "2004",

series = "Research Report Series",

}

RIS

TY - RPRT

T1 - On the equivalence of brushlet and wavelet bases

A1 - Borup,Lasse

A1 - Nielsen,Morten

AU - Borup,Lasse

AU - Nielsen,Morten

PB - Department of Mathematical Sciences, Aalborg University

PY - 2004

Y1 - 2004

N2 - We prove that the Meyer wavelet basis and a class of brushlet systems associated with exponential type partitions of the frequency axis form a family of equivalent (unconditional) bases for the Besov and Triebel-Lizorkin function spaces. This equivalence is then used to obtain new results on nonlinear approximation with brushlets in Triebel-Lizorkin spaces.

AB - We prove that the Meyer wavelet basis and a class of brushlet systems associated with exponential type partitions of the frequency axis form a family of equivalent (unconditional) bases for the Besov and Triebel-Lizorkin function spaces. This equivalence is then used to obtain new results on nonlinear approximation with brushlets in Triebel-Lizorkin spaces.

BT - On the equivalence of brushlet and wavelet bases

T3 - Research Report Series

T3 - en_GB

ER -