Casimir Operator and Wavelet Transform

Qingtang Jiang; Lizhong Peng

Casimir Operator and Wavelet Transform

Qingtang Jiang
, Lizhong Peng

University of Missouri-St. Louis

Research output: Chapter in Book/Report/Conference proceeding › Chapter

Original language	American English
Title of host publication	Harmonic Analysis in China
State	Published - 1995

Disciplines

Physical Sciences and Mathematics

Cite this

@inbook{353f8aedc9c8401398c95db19c643cee,

title = "Casimir Operator and Wavelet Transform",

author = "Qingtang Jiang and Lizhong Peng",

note = "Let D be the unit disk in the complex plane equipped with the Lebesque measure dm( z). The Moebius group G = SU(1,1) consists of all 2 × 2 complex matrices \$\$ g = \textbackslash{}left( \{\textbackslash{}begin\{array\}\{*\{20\}c\} a \textbackslash{}\textbackslash{} c...",

year = "1995",

language = "American English",

booktitle = "Harmonic Analysis in China",

}

TY - CHAP

T1 - Casimir Operator and Wavelet Transform

AU - Jiang, Qingtang

AU - Peng, Lizhong

N1 - Let D be the unit disk in the complex plane equipped with the Lebesque measure dm( z). The Moebius group G = SU(1,1) consists of all 2 × 2 complex matrices $$ g = \left( {\begin{array}{*{20}c} a \\ c...

PY - 1995

Y1 - 1995

UR - https://link.springer.com/chapter/10.1007%2F978-94-011-0141-7_6

M3 - Chapter

BT - Harmonic Analysis in China

ER -

Casimir Operator and Wavelet Transform

Disciplines

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