List of publications of Tang Wai Shing

• W. S. Tang, On positive linear maps between matrix algebras, Linear Algebra and its Applications, 79 (1986), 34-44.
• W. S. Tang, A topological characterisation of finite dimensionality of C^*-algebras, Bulletin of the Australian Mathematical Society, 38 (1988), 329-333.
• S. L. Lee and W. S. Tang, Complex homogeneous splines on the torus, Approximation Theory and Its Applications, 5 (1989), 31-42.
• S. L. Lee and W. S. Tang, Approximation and spectral properties of periodic spline operators, Proceedings of the Edinburgh Mathematical Society, 34 (1991), 363-382.
• W. S. Tang, Symmetrically completely bounded linear maps between C^*-algebras, Canadian Mathematical Bulletin, 35 (1992), 278-286.
• S. L. Lee, R. C. E. Tan and W. S. Tang, L²-approximation by the translates of a function and related attenuation factors, Numerische Mathematik 60 (1992), 549-568.
• S. L. Lee, H. H. Tan and W. S. Tang, Orthonormal and non-orthonormal wavelet algorithms, Proceedings of the Second International Conference on Automation, Robotics and Computer Vision, pp. CO-3.3.1 - CO-3.3.5, Singapore, 1992.
• T. N. T. Goodman, S. L. Lee and W. S. Tang, Wavelets in wandering subspaces, Transactions of the American Mathematical Society 338 (1993), 639-654.
• T. N. T. Goodman, S. L. Lee and W. S. Tang, Wavelet bases for a set of commuting unitary operators, Advances in Computational Mathematics, 1 (1993), 109-126.
• S. L. Lee, H. H. Tan and W. S. Tang, Wavelet transformations and matrix compression, Proceedings of the Conference on Advances in Computational Mathematics (New Delhi, 1993), pp. 171-198, World Scientific, 1994.
• S. L. Lee, H. H. Tan and W. S. Tang, Wavelet bases for a unitary operator, Proceedings of the Edinburgh Mathematical Society, 38 (1995), 233-260.
• S. L. Lee and W. S. Tang, Characterizations of wavelet bases and frames in Hilbert Spaces, Proceedings of SPIE, 3169 (1997), 282-290.
• S. S. Goh, S. L. Lee, Z. Shen and W. S. Tang, Multilevel projections on spaces of periodic functions, Proceedings of the Second Asian Mathematical Conference 1995, pp. 22-29, World Scientific, 1998.
• S. S. Goh, S. L. Lee, Z. Shen and W. S. Tang, Construction of Schauder decomposition on Banach spaces of periodic functions, Proceedings of the Edinburgh Mathematical Society, 41 (1998), 61-91.
• S. S. Goh, S. L. Lee and W. S. Tang, From cardinal hermite splines to multiwavelets, in "Advances in Wavelets", Ka-Sing Lau (editor), pp. 163-185, Springer-Verlag, 1999.
• W. S. Tang, Oblique projections, biorthogonal Riesz bases and multiwavelets in Hilbert spaces, Proceedings of the American Mathematical Society, 128 (2000), 463-473.
• W. S. Tang, Oblique multiwavelets in Hilbert spaces, Proceedings of the American Mathematical Society, 128 (2000), 2017-2031.
• W. S. Tang, Biorthogonality and multiwavelets in Hilbert spaces, Proceedings of SPIE, 4119 (2000), 356-362.
• A. Aldroubi, Q. Sun and W. S. Tang, Connection between p-frames and p-Riesz bases in locally finite SIS of L^p(R), Proceedings of SPIE, 4119 (2000), 668-673.
• A. Aldroubi, Q. Sun and W. S. Tang, p-frames and shift invariant subspaces of L^p, Journal of Fourier Analysis and Applications, 7 (2001), 1-21.
• A. Aldroubi, Q. Sun and W. S. Tang, Non-uniform sampling in multiply generated shift-invariant subspaces of L^p(R^d ), Proceedings of an International Conference on Wavelet Analysis and its Applications (Guangzhou, 1999), pp. 1-8, AMS/IP Stud. Adv. Math. 25, Amer. Math. Soc., 2002.
• D. Larson, W. S. Tang and E. Weber, Riesz wavelets and multiresolution structures, Proceedings of SPIE, 4478 (2001), 254-262.
• D. Larson, W. S. Tang and E. Weber, Multiwavelets associated with countable groups of unitary operators in Hilbert spaces, International Journal of Pure and Applied Mathematics, Volume 6, No. 2 (2003), 123-144.
• A. Aldroubi, Q. Sun and W. S. Tang, Non-uniform average sampling and reconstruction in multiply generated shift-invariant spaces, Constructive Approximation, 20 (2004), 173-189.
• A. Aldroubi, Q. Sun and W. S. Tang, Localization of Calderon convolution in the Fourier domain, Proceedings of International Conference on Advances in Constructive Approximation, 14 -17 May 2003, Vanderbilt University, Nashville, USA, edited by M Neamtu and E Saff, pp. 25 - 35, Nashboro Press, USA, 2004.
• A. Aldroubi, D. Larson, W. S. Tang and E. Weber, Geometric aspects of frame representations of abelian groups, Transactions of the American Mathematical Society, 356 (2004), 4767-4786.
• A. Aldroubi, Q. Sun and W. S. Tang, Convolution, average sampling, and a Calderon resolution of the identity for shift-invariant spaces, Journal of Fourier Analysis and Applications, 11 (2005), 215-244.
• W. S. Tang and E. Weber, Frame vectors for representations of Abelian groups, Applied and Computational Harmonic Analysis, 20 (2006), 283-297.
• D. Larson, W. S. Tang and E. Weber, Robertson-type theorems for countable groups of unitary operators, Operator theory, operator algebras, and applications, pp. 289-295, Contemporary Mathematics 414, Amer. Math. Soc., 2006.

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