Structures for multidimensional FIR perfect reconstruction filter banks. - David B. H. Tay; Nick G. Kingsbury (ICASSP, 1992)

COPS: A Constraint Programming Approach to Resource-Limited Project Scheduling. - David B. H. Tay (Comput. J., 1992)

Flexible design of multidimensional perfect reconstruction FIR 2-band filters using transformations of variables. - David B. H. Tay; Nick G. Kingsbury (IEEE Trans. Image Process., 1993)

Design of Filter Banks/Wavelets Using TROV: A Survey. - David B. H. Tay (Digit. Signal Process., 1997)

Analytical design of 3-D wavelet filter banks using the multivariate Bernstein polynomial. - David B. H. Tay (ICASSP, 1998)

On the multiresolution enhancement of document images using fuzzy logic approach. - Farook Sattar; David B. H. Tay (ICPR, 1998)

Design of perfect reconstruction filter banks using transformation of variables and refactorization. - David B. H. Tay (Int. J. Circuit Theory Appl., 1998)

Design of filter banks using transformation of variables: new results. - David B. H. Tay (IEEE Trans. Signal Process., 1998)

Balanced-uncertainty optimized wavelet filters with prescribed regularity. - David B. H. Tay (ISCAS (3), 1999)

Enhancement of document images using multiresolution and fuzzy logic techniques. - Farook Sattar; David B. H. Tay (IEEE Signal Process. Lett., 1999)

On the McClellan transformation of 1-D even-length linear phase filterbanks. - David B. H. Tay (IEEE Signal Process. Lett., 1999)

Parametric Bernstein polynomial for least squares design of 3-D wavelet filter banks. - David B. H. Tay (ICASSP, 2000)

Two stage, least squares design of biorthogonal filter banks. - David B. H. Tay (ISCAS, 2000)

Families of binary coefficient biorthogonal wavelet filters. - David B. H. Tay (ISCAS, 2000)

Signal extraction and power spectrum estimation using wavelet transform scale space filtering and Bayes shrinkage. - Yuanjin Zheng; David B. H. Tay; Lemin Li (Signal Process., 2000)

Rationalizing the coefficients of popular biorthogonal wavelet filters. - David B. H. Tay (IEEE Trans. Circuits Syst. Video Technol., 2000)

A class of lifting based integer wavelet transform. - David B. H. Tay (ICIP (1), 2001)

Least squares design of the class of triplet halfband filter banks. - David B. H. Tay (ISCAS (2), 2001)

Balanced spatial and frequency localised 2-D nonseparable wavelet filters. - David B. H. Tay (ISCAS (2), 2001)

Decode to Channel Binary Block Codes Based on Neural Networks and Genetic Algorithm. - Yuanjin Zheng; Xiaoyan Tang; David B. H. Tay (Appl. Artif. Intell., 2001)

Time-varying parametric system multiresolution identification by wavelets. - Y. Zheng; Z. Lin; David Ban Hock Tay (Int. J. Syst. Sci., 2001)

Modeling general distributed nonstationary process and identifying time-varying autoregressive system by wavelets: theory and application. - Yuanjin Zheng; David B. H. Tay; Zhiping Lin 001 (Signal Process., 2001)

Lifting based integer wavelet transform with binary coefficients. - David B. H. Tay (ISCAS (4), 2002)

Design of variable Laguerre filters. - David B. H. Tay; Saman S. Abeysekera (ISCAS (4), 2002)

A parametric family of wavelet filters for diversity in watermarking application. - Slaven Marusic; David B. H. Tay; Guang Deng (ICASSP (3), 2003)

A method for predictive order adaptation based on model averaging. - Guang Deng; Hua Ye; Slaven Marusic; David B. H. Tay (ICIP (2), 2003)

A study of biorthogonal wavelets in digital watermarking. - Slaven Marusic; David B. H. Tay; Guang Deng; Marimuthu Palaniswami (ICIP (2), 2003)

Audio signal processing via harmonic separation using variable Laguerre filters. - David B. H. Tay (ISCAS (3), 2003)

Transforming 1-D even-length filterbanks into 2-D filterbanks. - David B. H. Tay (ISCAS (3), 2003)

A new class of even length wavelet filters. - David B. H. Tay (ISCAS (4), 2003)

Design of approximate Hilbert transform pair of wavelets with exact symmetry [filter bank design]. - David B. H. Tay; Marimuthu Palaniswami (ICASSP (2), 2004)

Mathematical properties of the two-parameter family of 9/7 biorthogonal filters. - David B. H. Tay; Slaven Marusic; Marimuthu Palaniswami; Guang Deng (ISCAS (3), 2004)

A novel approach to the design of the class of triplet halfband filterbanks. - David B. H. Tay; Marimuthu Palaniswami (IEEE Trans. Circuits Syst. II Express Briefs, 2004)

Image denoising using over-complete wavelet representations. - Slaven Marusic; Guang Deng; David B. H. Tay (EUSIPCO, 2005)

Hilbert pair of wavelets via the matching design technique [matched filters]. - David B. H. Tay; Marimuthu Palaniswami (ISCAS (3), 2005)

Even-length biorthogonal wavelets for digital watermarking. - Slaven Marusic; David B. H. Tay; Guang Deng; Marimuthu Palaniswami (ISSPA, 2005)

EBFB: a new class of wavelet filters. - David B. H. Tay (IEEE Signal Process. Lett., 2005)

Zero-pinning the Bernstein polynomial: a simple design technique for orthonormal wavelets. - David B. H. Tay (IEEE Signal Process. Lett., 2005)

A Fast Watermarking System for H.264/AVC Video. - Cong-Van Nguyen; David B. H. Tay; Guang Deng (APCCAS, 2006)

Least Squares Design of Orthonormal Wavelets via the Zero-Pinning Technique. - David B. H. Tay (ICASSP (3), 2006)

ETHFB: a new class of even-length wavelet filters for Hilbert pair design. - David B. H. Tay (ISCAS, 2006)

On the regularity of orthonormal wavelets designed via the zero-pinning technique. - David B. H. Tay (ISCAS, 2006)

Orthonormal Hilbert-Pair of Wavelets With (Almost) Maximum Vanishing Moments. - David B. H. Tay; Nicholas G. Kingsbury; Marimuthu Palaniswami (IEEE Signal Process. Lett., 2006)

A signal denoising algorithm based on overcomplete wavelet representations and Gaussian models. - Guang Deng; David B. H. Tay; Slaven Marusic (Signal Process., 2007)

An FFT-Based Method for Blind Identification of FIR SIMO Channels. - Song Wang 003; Jonathan H. Manton; David B. H. Tay; Cishen Zhang; John C. Devlin (IEEE Signal Process. Lett., 2007)

Regression Using Multikernel and Semiparametric Support Vector Algorithms. - Cong-Van Nguyen; David B. H. Tay (IEEE Signal Process. Lett., 2008)

Daubechies Wavelets as Approximate Hilbert-Pairs? - David B. H. Tay (IEEE Signal Process. Lett., 2008)

ETHFB: A New Class of Even-Length Biorthogonal Wavelet Filters for Hilbert Pair Design. - David Ban Hock Tay (IEEE Trans. Circuits Syst. I Regul. Pap., 2008)

Hilbert Pair of Orthogonal Wavelet Bases: Revisiting the Condition. - David B. H. Tay (IEEE Trans. Signal Process., 2008)

Comments on "Design of Halfband Filters for Orthogonal Wavelets Via Sum of Squares Decomposition". - David B. H. Tay (IEEE Signal Process. Lett., 2009)

On Hilbert-pairs from non-minimum phase Daubechies filters. - David B. H. Tay; Jingxin Zhang 001 (ISCAS, 2010)

Design of orthonormal Hilbert-pair of wavelets using zero-pinning. - David B. H. Tay (Signal Process., 2010)

A New Approach to the Common-Factor Design Technique for Hilbert-Pair of Wavelets. - David B. H. Tay (IEEE Signal Process. Lett., 2010)

Direct design of phase factor in the common-factor technique for Hilbert-Pairs. - David B. H. Tay (ISCAS, 2011)

On the aliasing effect of the finer directional wavelet transform. - Selvaraaju Murugesan; David B. H. Tay (ISCAS, 2012)

Symmetric self-Hilbertian filters via extended zero-pinning. - David B. H. Tay (Signal Process., 2012)

Symmetric Self-Hilbertian Wavelets via Orthogonal Lattice Optimization. - David B. H. Tay (IEEE Signal Process. Lett., 2012)

New Techniques for Rationalizing Orthogonal and Biorthogonal Wavelet Filter Coefficients. - Selvaraaju Murugesan; David B. H. Tay (IEEE Trans. Circuits Syst. I Regul. Pap., 2012)

Design of Almost Symmetric Orthogonal Wavelet Filter Bank Via Direct Optimization. - Selvaraaju Murugesan; David B. H. Tay (IEEE Trans. Image Process., 2012)

Energy optimized orthonormal wavelet filter bank with prescribed sharpness. - David B. H. Tay; Selvaraaju Murugesan (Digit. Signal Process., 2014)

A new class of almost symmetric orthogonal Hilbert pair of wavelets. - Selvaraaju Murugesan; David B. H. Tay (Signal Process., 2014)

Sharper Symmetric Self-Hilbertian wavelets. - David B. H. Tay; Selvaraaju Murugesan (Signal Process., 2014)

Orthogonal Wavelet Filters with Minimum RMS Bandwidth. - David B. H. Tay; Zhiping Lin 001; Selvaraaju Murugesan (IEEE Signal Process. Lett., 2014)

Graph QMF with flatness constraints. - David B. H. Tay; Zhiping Lin 001 (ISCAS, 2015)

Application of dual tree complex wavelet transform in tandem mass spectrometry. - Selvaraaju Murugesan; David B. H. Tay; Ira Cooke; Pierre Faou (Comput. Biol. Medicine, 2015)

A class of rational coefficients biorthogonal Hilbert-pairs. - David B. H. Tay; Selvaraaju Murugesan (Int. J. Circuit Theory Appl., 2015)

Design of Near Orthogonal Graph Filter Banks. - David B. H. Tay; Zhiping Lin 001 (IEEE Signal Process. Lett., 2015)

Techniques for Constructing Biorthogonal Bipartite Graph Filter Banks. - David B. H. Tay; Jingxin Zhang 001 (IEEE Trans. Signal Process., 2015)

Biorthogonal filter banks constructed from four halfband filters. - David B. H. Tay; Zhiping Lin 001 (ISCAS, 2016)

Systematic review of virtual speech therapists for speech disorders. - Yi-Ping Phoebe Chen; Caddi Johnson; Pooia Lalbakhsh; Terry Caelli; Guang Deng; David B. H. Tay; Shane Erickson; Philip Broadbridge; Amr El Refaie; Wendy Doube; Meg E. Morris (Comput. Speech Lang., 2016)

Near Orthogonal Oversampled Graph Filter Banks. - David B. H. Tay; Yuichi Tanaka 001; Akie Sakiyama (IEEE Signal Process. Lett., 2016)

Tree-structured filter banks for M-block cyclic graphs. - Aamir Anis; David B. H. Tay; Antonio Ortega (ACSSC, 2017)

Design of orthogonal filterbanks with rational coefficients using Grobner bases. - Nhu Y. Le; Zhiping Lin 001; David B. H. Tay; Li Xu 004; Jiuwen Cao (ISCAS, 2017)

Almost Tight Spectral Graph Wavelets With Polynomial Filters. - David B. H. Tay; Yuichi Tanaka 001; Akie Sakiyama (IEEE J. Sel. Top. Signal Process., 2017)

On minimal realizations of first-degree 3D systems with separable denominators. - Thi Loan Nguyen; Li Xu 004; Zhiping Lin 001; David B. H. Tay (Multidimens. Syst. Signal Process., 2017)

Critically sampled graph filter banks with polynomial filters from regular domain filter banks. - David B. H. Tay; Yuichi Tanaka 001; Akie Sakiyama (Signal Process., 2017)

Bipartite Graph Filter Banks: Polyphase Analysis and Generalization. - David B. H. Tay; Antonio Ortega (IEEE Trans. Signal Process., 2017)

Cascade and Lifting Structures in the Spectral Domain for Bipartite Graph Filter Banks. - David B. H. Tay; Antonio Ortega; Aamir Anis (APSIPA, 2018)

Graph polynomial filter for signal denoising. - Waseem Waheed; David B. H. Tay (IET Signal Process., 2018)

Almost Tight Rational Coefficients Biorthogonal Wavelet Filters. - David B. H. Tay; Zhiping Lin 001 (IEEE Signal Process. Lett., 2018)

An Alternating Variable Technique for the Constrained Minimax Design of Frequency-Response-Masking Filters. - Ruijie Zhao 002; Xiaoping Lai; David B. H. Tay; Zhiping Lin 001 (Circuits Syst. Signal Process., 2019)

Decentralised signal processing on graphs via matrix inverse approximation. - Junzheng Jiang; David B. H. Tay (Signal Process., 2019)

M-Channel Graph Filter Banks: Polyphase Analysis and Structures. - David B. H. Tay; Antonio Ortega (IEEE Signal Process. Lett., 2019)

Augmenting Graph Convolutional Neural Networks with Highpass Filters. - Fatemeh Ansarizadeh; David B. H. Tay; Dhananjay R. Thiruvady; Antonio Robles-Kelly (S+SSPR, 2020)

Design of Nonsubsampled Graph Filter Banks via Lifting Schemes. - Junzheng Jiang; David B. H. Tay; Qiyu Sun; Shan Ouyang 001 (IEEE Signal Process. Lett., 2020)

Filter Design for Two-Channel Filter Banks on Directed Bipartite Graphs. - David B. H. Tay (IEEE Signal Process. Lett., 2020)

Recovery of Time-Varying Graph Signals via Distributed Algorithms on Regularized Problems. - Junzheng Jiang; David B. H. Tay; Qiyu Sun; Shan Ouyang 001 (IEEE Trans. Signal Inf. Process. over Networks, 2020)

Design of Orthogonal Wavelet Filters with Minimum RMS Bandwidth Using A Symbolic Approach. - Ziwang Luo; David B. H. Tay; Xiaoping Lai; Zhiping Lin 001 (ISCAS, 2021)

Sensor network data denoising via recursive graph median filters. - David B. H. Tay (Signal Process., 2021)

Time-Varying Graph Signal Denoising via Median Filters. - David B. H. Tay; Junzheng Jiang (IEEE Trans. Circuits Syst. II Express Briefs, 2021)

Theory and Design of Joint Time-Vertex Nonsubsampled Filter Banks. - Junzheng Jiang; Hairong Feng; David B. H. Tay; Shuwen Xu 001 (IEEE Trans. Signal Process., 2021)

Distributed reconstruction of time-varying graph signals via a modified Newton's method. - Fang Zhou; Junzheng Jiang; David B. H. Tay (J. Frankl. Inst., 2022)

Spectral Mappings for Graph Wavelets. - David B. H. Tay (IEEE Trans. Signal Process., 2022)

Median Autoregressive Graph Filters. - David B. H. Tay (IEEE Signal Process. Lett., 2023)

Nonlinear Graph Wavelets via Medianfication. - David B. H. Tay (IEEE Trans. Signal Process., 2023)

A Complex Exponential Structure for Low-Complexity Variable Fractional Delay FIR Filters. - Ruijie Zhao 002; David B. H. Tay (Circuits Syst. Signal Process., 2023)

Deterministic sampling in heterogeneous graph neural networks. - Fatemeh Ansarizadeh; David B. H. Tay; Dhananjay R. Thiruvady; Antonio Robles-Kelly (Pattern Recognit. Lett., 2023)

Minimax design of two-channel critically sampled graph QMF banks. - Ruijie Zhao 002; David B. H. Tay (Signal Process., 2023)

Distributed Graph Regularized Denoising via Constrained Chebyshev Polynomials. - David B. H. Tay (IEEE Signal Process. Lett., 2024)

Dual frames of localized spectral graph wavelets. - David B. H. Tay (Digit. Signal Process., 2025)

Graph neural network using unrolled ARMA recursions. - Fatemeh Ansarizadeh; David B. H. Tay; Dhananjay R. Thiruvady (J. Frankl. Inst., 2025)

MPHR: A Robust Algorithm for Estimating Nodal Head in Water Networks. - Amin A. Maggang; David B. H. Tay; Jinzhe Gong; Brendan M. Josey (IEEE Signal Process. Lett., 2025)