<p><STRONG><P>In the last decade, convolution operators of matrix functions have received unusual attention due to their diverse applications. This monograph presents some new developments in the spectral theory of these operators. The setting is the L<SUP>p </SUP>spaces of matrix-valued functions o
Matrix convolution operators on groups
β Scribed by Cho-Ho Chu (auth.)
- Publisher
- Springer-Verlag Berlin Heidelberg
- Year
- 2008
- Tongue
- English
- Leaves
- 118
- Series
- Lecture Notes in Mathematics 1956
- Edition
- 1
- Category
- Library
No coin nor oath required. For personal study only.
β¦ Subjects
Operator Theory; Abstract Harmonic Analysis; Non-associative Rings and Algebras; Potential Theory; Differential Geometry
π SIMILAR VOLUMES
<p><span>In the last decade, convolution operators of matrix functions have received unusual attention due to their diverse applications. This monograph presents some new developments in the spectral theory of these operators. The setting is the L</span><span><sup>p </sup></span><span>spaces of matr
<p>This volume is devoted to a systematic study of the Banach algebra of the convolution operators of a locally compact group. Inspired by classical Fourier analysis we consider operators on Lp spaces, arriving at a description of these operators and Lp versions of the theorems of Wiener and Kaplans
<p>This volume is devoted to a systematic study of the Banach algebra of the convolution operators of a locally compact group. Inspired by classical Fourier analysis we consider operators on Lp spaces, arriving at a description of these operators and Lp versions of the theorems of Wiener and Kaplans
<p>Many problems of the engineering sciences, physics, and mathematics lead to conΒ volution equations and their various modifications. Convolution equations on a half-line can be studied by having recourse to the methods and results of the theory of Toeplitz and Wiener-Hopf operators. Convolutions
<span>This volume is devoted to a systematic study of the Banach algebra of the convolution operators of a locally compact group. Inspired by classical Fourier analysis we consider operators on Lp spaces, arriving at a description of these operators and Lp versions of the theorems of Wiener and Kapl