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2020 – today
- 2024
[j54]Tian-Bo Deng:
Variable-bandwidth recursive-filter design employing cascaded stability-guaranteed 2nd-order sections using coefficient transformations. J. Inf. Telecommun. 8(2): 149-166 (2024)- [j53]Tian-Bo Deng:
Stability-guaranteed odd-order variable-bandwidth filters using stabilized odd-order transfer function. J. Inf. Telecommun. 8(3): 384-398 (2024) - [j52]Tian-Bo Deng:
High-order allpass cascade-connected phase-system design utilizing fractional polynomial errors. J. Inf. Telecommun. 8(4): 570-586 (2024) - [j51]Tian-Bo Deng:
Cascade-form odd-order stability-guaranteed tunable-bandwidth digital filter. Signal Image Video Process. 18(3): 2773-2781 (2024) - [j50]Tian-Bo Deng:
Quintic fractional error function for designing cascade-type phase compensators. Signal Image Video Process. 18(10): 7247-7254 (2024) - [j49]Tian-Bo Deng:
Typical Benchmark Specifications for Designing Stable Variable Filters Using Novel Unity-Bounded Functions. Vietnam. J. Comput. Sci. 11(1): 53-74 (2024) - [c37]Tian-Bo Deng:
Odd-Order Variable-Bandwidth Digital Filter Using Lp-Norm-Error Minimization. ICOIN 2024: 274-278 - [c36]Tian-Bo Deng:
Regularized Linear Fractional Programming for Implementing Digital Phase Compensators. JCSSE 2024: 600-603 - 2023
- [j48]Tian-Bo Deng
:
Various Unity-Bounded Functions for Designing Recursive Digital Filters with Variable Notch-Frequency and Guaranteed Stability. J. Circuits Syst. Comput. 32(6): 2350095:1-2350095:22 (2023) - [c35]Tian-Bo Deng:
Unique Functions for the Stability-Guarantee of Variable Digital Filters. ICAIIC 2023: 448-451 - [c34]Tian-Bo Deng:
Phase-Compensating-Circuit Design Utilizing Linear-Nonlinear Joint Optimizations. ICOIN 2023: 588-591 - [c33]Tian-Bo Deng:
Design and Stability Guarantee of Variable Center-Frequency Bandpass Filters. JCSSE 2023: 37-42 - [c32]Tian-Bo Deng:
Variable Bandpass Filters with Full-Band Tunability and Absolutely Guaranteed Stability. TENCON 2023: 1004-1007 - 2022
- [c31]Tian-Bo Deng:
Novel Transformation Functions for the Stability Guarantee of Recursive Variable Digital Filters. GCCE 2022: 818-819
2010 – 2019
- 2019
- [j47]Tian-Bo Deng:
Biquadratic Digital Phase-Compensator Design with Stability-Margin Controllability. J. Circuits Syst. Comput. 28(4): 1950068:1-1950068:15 (2019) - [j46]Tian-Bo Deng:
Convergent method for designing high-accuracy bi-equiripple variable-delay filters using new delay-error expression. Multidimens. Syst. Signal Process. 30(1): 343-361 (2019) - [c30]Tian-Bo Deng:
Derivations and Relations of Various Cost Functions for Allpass Phase-Equalizing Filter Design. APCCAS 2019: 89-92 - [c29]Tian-Bo Deng:
Unconstrained Minimax Design of Cascade-Form Allpass Phase System. CISP-BMEI 2019: 1-4 - [c28]Tian-Bo Deng:
Simplified Structure for Parameterizing Lp-Norm-Minimized Variable Filters. CITS 2019: 1-4 - [c27]Tian-Bo Deng:
Generalized Stability Triangle and Robust Phase Compensator Design. ICSIPA 2019: 58-61 - [c26]Tian-Bo Deng:
Simplified Phase-Equalization System Design via Linearizing Nonlinear Design Constraints. KST 2019: 153-157 - 2018
- [j45]Tian-Bo Deng:
The Lp-Norm-Minimization Design of Stable Variable-Bandwidth Digital Filters. J. Circuits Syst. Comput. 27(7): 1850102:1-1850102:18 (2018) - [c25]Tian-Bo Deng:
Closed Stability-Margined Regions for the Second-Order System with Robust Stability. TENCON 2018: 536-539 - 2017
- [j44]Tian-Bo Deng:
Stability-Guaranteed Two-Phase Design of Odd-Order Variable-Magnitude Digital Filters. J. Circuits Syst. Comput. 26(2): 1750033:1-1750033:13 (2017) - [j43]Tian-Bo Deng:
Coefficient-relation development and low-complexity odd-order variable-fractional-delay filter design. J. Frankl. Inst. 354(2): 1195-1208 (2017) - [j42]Tian-Bo Deng:
Simple derivation and closed-form frequency-domain design of wideband length-8 interpolation kernel. Signal Process. 137: 135-148 (2017) - [j41]Parinya Soontornwong, Tian-Bo Deng, Sorawat Chivapreecha:
Low-Complexity and High-Modularity Structure for Implementing Transient-Free Pascal-Delay Filter. IEEE Trans. Signal Process. 65(23): 6233-6243 (2017) - [c24]Tian-Bo Deng:
Enhanced-accuracy phase-equalizer using conic-plus-nonlinear optimizations. CITS 2017: 50-53 - 2016
- [j40]Tian-Bo Deng:
Generalized Stability-Triangle for Guaranteeing the Stability-Margin of the Second-Order Digital Filter. J. Circuits Syst. Comput. 25(8): 1650094:1-1650094:13 (2016) - [j39]Tian-Bo Deng:
Stability trapezoid and stability-margin analysis for the second-order recursive digital filter. Signal Process. 118: 97-102 (2016) - [j38]Tian-Bo Deng, Parinya Soontornwong:
Delay-error-constrained minimax design of all-pass variable-fractional-delay digital filters. Signal Process. 120: 438-447 (2016) - 2014
- [j37]Tian-Bo Deng:
Novel iterative Second-order-cone-Programming Scheme for Designing High-accuracy phase-Circuits. J. Circuits Syst. Comput. 23(5) (2014) - [j36]Tian-Bo Deng, Wei Qin:
Improved bi-equiripple variable fractional-delay filters. Signal Process. 94: 300-307 (2014) - 2013
- [j35]Tian-Bo Deng, Wei Qin:
Coefficient relation-based minimax design and low-complexity structure of variable fractional-delay digital filters. Signal Process. 93(4): 923-932 (2013) - 2012
- [j34]Tian-Bo Deng, Sorawat Chivapreecha, Kobchai Dejhan:
Bi-Minimax Design of Even-Order Variable Fractional-Delay FIR Digital Filters. IEEE Trans. Circuits Syst. I Regul. Pap. 59-I(8): 1766-1774 (2012) - [c23]Tian-Bo Deng:
Low-complexity and high-accuracy odd-order variable fractional-delay digital filters. ICASSP 2012: 1589-1592 - [c22]Tian-Bo Deng:
Bi-minimax design of odd-order variable fractional-delay digital filters. ISCAS 2012: 786-789 - 2011
- [j33]Tian-Bo Deng:
Closed-Form Mixed Design of High-Accuracy All-Pass Variable Fractional-Delay Digital Filters. IEEE Trans. Circuits Syst. I Regul. Pap. 58-I(5): 1008-1019 (2011) - [j32]Tian-Bo Deng:
Minimax Design of Low-Complexity Even-Order Variable Fractional-Delay Filters Using Second-Order Cone Programming. IEEE Trans. Circuits Syst. II Express Briefs 58-II(10): 692-696 (2011) - [j31]Tian-Bo Deng:
Decoupling Minimax Design of Low-Complexity Variable Fractional-Delay FIR Digital Filters. IEEE Trans. Circuits Syst. I Regul. Pap. 58-I(10): 2398-2408 (2011) - [c21]Tian-Bo Deng:
Odd-order variable fractional-delay filters with generalized polygonal constraints. ICICS 2011: 1-5 - [c20]Tian-Bo Deng:
Linear programming-based minimax design of odd-order variable fractional-delay filters. APCC 2011: 748-751 - [c19]Tian-Bo Deng:
Accurate minimax design of variable fractional-delay filters using linearized octagonal constraints. EUSIPCO 2011: 1534-1538 - 2010
- [j30]Tian-Bo Deng:
High-Accuracy Length-6 Cubic Interpolators. IEEE Signal Process. Lett. 17(11): 925-928 (2010) - [j29]Tian-Bo Deng:
Hybrid Structures for Low-Complexity Variable Fractional-Delay FIR Filters. IEEE Trans. Circuits Syst. I Regul. Pap. 57-I(4): 897-910 (2010) - [j28]Tian-Bo Deng:
Minimax Design of Low-Complexity Allpass Variable Fractional-Delay Digital Filters. IEEE Trans. Circuits Syst. I Regul. Pap. 57-I(8): 2075-2086 (2010) - [c18]Tian-Bo Deng:
Wide-band length-6 cubic interpolator. ISCAS 2010: 445-448
2000 – 2009
- 2009
- [j27]Tian-Bo Deng:
Robust Structure Transformation for Causal Lagrange-Type Variable Fractional-Delay Filters. IEEE Trans. Circuits Syst. I Regul. Pap. 56-I(8): 1681-1688 (2009) - [j26]Tian-Bo Deng:
Generalized WLS Method for Designing All-Pass Variable Fractional-Delay Digital Filters. IEEE Trans. Circuits Syst. I Regul. Pap. 56-I(10): 2207-2220 (2009) - [j25]Tian-Bo Deng, Sorawat Chivapreecha, Kobchai Dejhan:
Unified pascal matrix for first-order s-z domain transformations. IEEE Trans. Signal Process. 57(6): 2130-2139 (2009) - 2008
- [j24]Tian-Bo Deng, Sorawat Chivapreecha, Kobchai Dejhan:
Generalized Pascal Matrices, Inverses, Computations and Properties Using One-to-One Rational Polynomial s-z Transformations. IEEE Trans. Circuits Syst. I Regul. Pap. 55-I(9): 2650-2663 (2008) - [c17]Tian-Bo Deng:
Generalized structure for designing odd-order variable fractional-delay filters. ISCAS 2008: 2657-2660 - 2007
- [j23]Tian-Bo Deng:
Symmetric Structures for Odd-Order Maximally Flat and Weighted-Least-Squares Variable Fractional-Delay Filters. IEEE Trans. Circuits Syst. I Regul. Pap. 54-I(12): 2718-2732 (2007) - [j22]Tian-Bo Deng:
Coefficient-Symmetries for Implementing Arbitrary-Order Lagrange-Type Variable Fractional-Delay Digital Filters. IEEE Trans. Signal Process. 55(8): 4078-4090 (2007) - [c16]Tian-Bo Deng:
High-Speed and Low-Cost Structures for Implementing Odd-Order Lagrange-Type Variable Fractional-Delay Filters. ISCAS 2007: 3435-3438 - 2006
- [j21]Tian-Bo Deng:
Noniterative WLS design of allpass variable fractional-delay digital filters. IEEE Trans. Circuits Syst. I Regul. Pap. 53-I(2): 358-371 (2006) - [j20]Tian-Bo Deng, Yong Lian:
Weighted-Least-Squares Design of Variable Fractional-Delay FIR Filters Using Coefficient Symmetry. IEEE Trans. Signal Process. 54(8): 3023-3038 (2006) - [c15]Tian-Bo Deng:
Symmetry Development for Implementing Odd-Order Lagrange-Type Variable Fractional-Delay Filters. APCCAS 2006: 57-60 - [c14]Tian-Bo Deng:
Coefficient Symmetry for Implementing Odd-Order Lagrange-Type Variable Fractional-Delay Filters. ICASSP (3) 2006: 564-567 - 2005
- [j19]Tian-Bo Deng:
Design of arbitrary-phase variable digital filters using SVD-based vector-array decomposition. IEEE Trans. Circuits Syst. I Regul. Pap. 52-I(1): 148-167 (2005) - [j18]Tian-Bo Deng:
Design of complex-coefficient variable digital filters using successive vector-array decomposition. IEEE Trans. Circuits Syst. I Regul. Pap. 52-I(5): 932-942 (2005) - [c13]Tian-Bo Deng:
Complex-coefficient variable filter design using successive vector-array-decomposition. ISCAS (1) 2005: 500-503 - [c12]Tian-Bo Deng:
Non-iterative WLS design of allpass variable fractional-delay digital filters. ISCAS (1) 2005: 504-507 - [c11]Tian-Bo Deng, Yong Lian:
Symmetry-based analytically closed-form design of variable fractional-delay FIR digital filters. ISCAS (3) 2005: 2004-2007 - 2004
- [j17]Tian-Bo Deng:
Closed-form design and efficient implementation of variable digital filters with simultaneously tunable magnitude and fractional delay. IEEE Trans. Signal Process. 52(6): 1668-1681 (2004) - [j16]Tian-Bo Deng, Yuko Nakagawa:
SVD-based design and new structures for variable fractional-delay digital filters. IEEE Trans. Signal Process. 52(9): 2513-2527 (2004) - [c10]Tian-Bo Deng:
Design of variable fractional-delay digital filters using weighted-least-squares singular-value-decomposition. EUSIPCO 2004: 137-140 - [c9]Tian-Bo Deng:
SVD-based theorem for designing variable digital filters. EUSIPCO 2004: 965-968 - 2003
- [j15]Tian-Bo Deng:
Design and parallel implementation of FIR digital filters with simultaneously variable magnitude and non-integer phase-delay. IEEE Trans. Circuits Syst. II Express Briefs 50(5): 243-250 (2003) - [j14]Tian-Bo Deng:
Design of linear-phase variable 2-D digital filters using matrix-array decomposition. IEEE Trans. Circuits Syst. II Express Briefs 50(6): 267-277 (2003) - [j13]Tian-Bo Deng, Eiji Okamoto:
SVD-based design of fractional-delay 2-D digital filters exploiting specification symmetries. IEEE Trans. Circuits Syst. II Express Briefs 50(8): 470-480 (2003) - [c8]Tian-Bo Deng:
Efficient design of SVD-based 2-D digital filters using specification symmetry and order-selecting criterion. ISCAS (4) 2003: 177-180 - [c7]Tian-Bo Deng:
Vector-array decomposition-based design of variable digital filters. ISCAS (3) 2003: 550-553 - 2002
- [c6]Tian-Bo Deng:
Optimal design and parallel implementation of FIR filters with variable magnitude and fractional-delay responses. ISCAS (1) 2002: 401-404 - 2001
- [j12]Tian-Bo Deng:
Design of separable-denominator variable 2-D digital filters with guaranteed stability. Signal Process. 81(1): 219-225 (2001) - [j11]Tian-Bo Deng:
An improved method for designing variable recursive digital filters with guaranteed stability. Signal Process. 81(2): 439-446 (2001) - [c5]Tian-Bo Deng:
Design of linear-phase variable 2-D FIR digital filters using matrix-array decomposition. ICECS 2001: 697-700 - [c4]Tian-Bo Deng:
Design of variable 2-D digital filters with perfect linear-phase using matrix-array decomposition. ISCAS (2) 2001: 437-440 - [c3]Tian-Bo Deng:
Discretization-free design of variable fractional-delay FIR filters. ISCAS (2) 2001: 625-628 - [c2]Tian-Bo Deng:
Optimal design of variable fractional-delay digital filters. ISSPA 2001: 25-28 - 2000
- [j10]Tian-Bo Deng:
Weighted least-squares method for designing arbitrarily variable 1-D FIR digital filters. Signal Process. 80(4): 597-613 (2000)
1990 – 1999
- 1999
- [c1]Wu-Sheng Lu, Tian-Bo Deng:
An improved weighted least-squares design of FIR digital filters with variable fractional delay. ISCAS (3) 1999: 383-386 - 1998
- [j9]Tian-Bo Deng:
New method for designing stable recursive variable digital filters. Signal Process. 64(2): 197-207 (1998) - [j8]Tian-Bo Deng:
Design of arbitrarily variable 2-D digital filters using array-array decomposition. Signal Process. 66(1): 95-110 (1998) - 1997
- [j7]Tian-Bo Deng:
Completely Parallel Realizations for Multidimensional Digital Filters. Digit. Signal Process. 7(3): 188-198 (1997) - 1996
- [j6]Tian-Bo Deng:
Decomposition-based design of linear phase 3-D digital filters. Signal Process. 54(2): 119-128 (1996) - 1995
- [j5]Tian-Bo Deng, Takashi Soma:
Design of zero-phase recursive 2-D variable filters with quadrantal symmetries. Multidimens. Syst. Signal Process. 6(2): 137-158 (1995) - [j4]Tian-Bo Deng, Takashi Soma:
Design of 2-D variable digital filters with arbitrary magnitude characteristics. Signal Process. 43(1): 17-27 (1995) - 1994
- [j3]Tian-Bo Deng, Takashi Soma, Jun Murakami, Yoshiaki Tadokoro:
A novel nonnegative decomposition method and its application to 2-D digital filter design. Multidimens. Syst. Signal Process. 5(1): 97-119 (1994) - 1993
- [j2]Tian-Bo Deng, Masayuki Kawamata, Tatsuo Higuchi:
Design of 2-d Digital filters Based on the Optimal Decomposition of Magnitude Specifications. J. Circuits Syst. Comput. 3(3): 733-756 (1993) - 1992
- [j1]Tian-Bo Deng, Masayuki Kawamata:
Design of separable-denominator 2-D digital filters using the reduced-dimensional decomposition model. Multidimens. Syst. Signal Process. 3(1): 89-96 (1992)
Coauthor Index
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