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ORCIDLuc Knockaert
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2010 – 2019
- 2017
[j35]Arun Kaintura, Domenico Spina
, Ivo Couckuyt, Luc Knockaert, Wim Bogaerts, Tom Dhaene:
A Kriging and Stochastic Collocation ensemble for uncertainty quantification in engineering applications. Eng. Comput. 33(4): 935-949 (2017)- 2015
- [j34]Elizabeth Rita Samuel, Luc Knockaert, Tom Dhaene:
Matrix-Interpolation-Based Parametric Model Order Reduction for Multiconductor Transmission Lines With Delays. IEEE Trans. Circuits Syst. II Express Briefs 62-II(3): 276-280 (2015) - 2014
- [j33]Elizabeth Rita Samuel, Luc Knockaert, Tom Dhaene:
Model Order Reduction of Time-Delay Systems Using a Laguerre Expansion Technique. IEEE Trans. Circuits Syst. I Regul. Pap. 61-I(6): 1815-1823 (2014) - [c5]Elizabeth Rita Samuel, Luc Knockaert, Tom Dhaene:
Passivity Preserving Multipoint Model Order Reduction using Reflective Exploration. ICINCO (1) 2014: 483-491 - 2013
- [j32]Luc Knockaert:
Matrix nearness-based guaranteed passive system approximation. Syst. Control. Lett. 62(9): 795-804 (2013) - [c4]Elizabeth Rita Samuel, Luc Knockaert, Tom Dhaene:
Parametric Macromodeling using Interpolation of Sylvester based State-space Realizations. ICINCO (1) 2013: 319-325 - 2012
- [c3]Elizabeth Rita Samuel, Francesco Ferranti, Luc Knockaert, Tom Dhaene:
Robust Passivity Preserving Parametric Model Order Reduction Using Matrix Interpolation. ROCOND 2012: 717-722 - [i1]Luc Knockaert:
Global passive system approximation. CoRR abs/1209.5108 (2012) - 2011
- [j31]Luc Knockaert, Tom Dhaene, Francesco Ferranti, Daniel De Zutter:
Model order reduction with preservation of passivity, non-expansivity and Markov moments. Syst. Control. Lett. 60(1): 53-61 (2011) - [j30]Luc Knockaert:
A Class of Scaled Bessel Sampling Theorems. IEEE Trans. Signal Process. 59(10): 5082-5086 (2011) - [c2]Huu Minh Nguyen, Ivo Couckuyt, Luc Knockaert, Tom Dhaene, Dirk Gorissen, Yvan Saeys:
An alternative approach to avoid overfitting for surrogate models. WSC 2011: 2765-2776 - 2010
- [j29]Luc Knockaert:
Reply to "Comments on 'A Simple and Accurate Algorithm for Barycentric Rational Interpolation'". IEEE Signal Process. Lett. 17(1): 112 (2010) - [c1]Alessandro Chinea, Stefano Grivet-Talocia, Dirk Deschrijver, Tom Dhaene, Luc Knockaert:
On the construction of guaranteed passive macromodels for high-speed channels. DATE 2010: 1142-1147
2000 – 2009
- 2009
- [j28]Dries Vande Ginste, Luc Knockaert, Daniel De Zutter:
Error control in the perfectly matched layer based multilevel fast multipole algorithm. J. Comput. Phys. 228(13): 4811-4822 (2009) - [j27]Wouter Hendrickx, Dirk Deschrijver, Luc Knockaert, Tom Dhaene:
Magnitude Vector Fitting to interval data. Math. Comput. Simul. 80(3): 572-580 (2009) - 2008
- [j26]Luc Knockaert:
A Simple and Accurate Algorithm for Barycentric Rational Interpolation. IEEE Signal Process. Lett. 15: 154-157 (2008) - [j25]Luc Knockaert, Daniel De Zutter, Tom Dhaene:
Adaptive Interpolation Based on PÓlya Frequency Functions. IEEE Trans. Signal Process. 56(10-1): 4683-4691 (2008) - 2006
- [j24]Maïza Bekara, Luc Knockaert, Abd-Krim Seghouane, Gilles Fleury:
A model selection approach to signal denoising using Kullback's symmetric divergence. Signal Process. 86(7): 1400-1409 (2006) - [j23]Luc Knockaert:
Multinomial Lagrange-Bernstein approximants. IEEE Signal Process. Lett. 13(6): 333-336 (2006) - [j22]Luc Knockaert, Tom Dhaene:
Orthonormal bandlimited Kautz sequences for global system modeling from piecewise rational models. IEEE Trans. Comput. Aided Des. Integr. Circuits Syst. 25(7): 1377-1381 (2006) - [j21]Luc Knockaert, Gunther Lippens, Daniel De Zutter:
Reduced-order modeling via oblique projections on a bandlimited Kautz basis. IEEE Trans. Circuits Syst. I Regul. Pap. 53-I(7): 1544-1555 (2006) - 2005
- [j20]Luc Knockaert:
A note on strict passivity. Syst. Control. Lett. 54(9): 865-869 (2005) - 2003
- [j19]Luc Knockaert:
On scale and concentration invariance in entropies. Inf. Sci. 152: 139-144 (2003) - 2002
- [j18]Luc Knockaert:
Equivalent formulations of the Müntz-Szász completeness condition for systems of complex exponentials. J. Frankl. Inst. 339(1): 103-109 (2002) - [j17]Luc Knockaert:
A class of positive isentropic time-frequency distributions. IEEE Signal Process. Lett. 9(1): 22-25 (2002) - 2001
- [j16]Luc Knockaert:
On orthonormal Muntz-Laguerre filters. IEEE Trans. Signal Process. 49(4): 790-793 (2001) - 2000
- [j15]Luc Knockaert:
The Strang-Fix interpolation error bound in an operator setting. IEEE Signal Process. Lett. 7(5): 114-115 (2000) - [j14]Luc Knockaert:
Fast Hankel transform by fast sine and cosine transforms: the Mellin connection. IEEE Trans. Signal Process. 48(6): 1695-1701 (2000) - [j13]Luc Knockaert:
Comments on "Resolution in time-frequency". IEEE Trans. Signal Process. 48(12): 3585-3586 (2000)
1990 – 1999
- 1999
- [j12]Luc Knockaert, Frank Olyslager:
Modified B-splines for the sampling of bandlimited functions. IEEE Trans. Signal Process. 47(8): 2328-2332 (1999) - [j11]Luc Knockaert, Bernard De Backer, Daniel De Zutter:
SVD compression, unitary transforms, and computational complexity. IEEE Trans. Signal Process. 47(10): 2724-2729 (1999) - 1998
- [j10]Luc Knockaert, Daniel De Zutter:
An exponential truncation bound for analytic Fourier series. IEEE Trans. Signal Process. 46(3): 788-790 (1998) - 1997
- [j9]Luc Knockaert:
Maximum a posteriori maximum entropy order determination. IEEE Trans. Signal Process. 45(6): 1553-1559 (1997) - [j8]Luc Knockaert:
The Barankin bound and threshold behavior in frequency estimation. IEEE Trans. Signal Process. 45(9): 2398-2401 (1997) - 1996
- [j7]Luc Knockaert:
A generalized Mobius transform, arithmetic Fourier transforms, and primitive roots. IEEE Trans. Signal Process. 44(5): 1307-1310 (1996) - 1994
- [j6]Luc Knockaert:
A generalized Mobius transform and arithmetic Fourier transforms. IEEE Trans. Signal Process. 42(11): 2967-2971 (1994) - 1993
- [j5]Luc Knockaert:
A class of statistical and spectral distance measures based on Bose-Einstein statistics. IEEE Trans. Signal Process. 41(11): 3171-3174 (1993) - 1992
- [j4]Luc Knockaert:
Stability of linear predictors and numerical range of shift operators in normed spaces. IEEE Trans. Inf. Theory 38(5): 1483-1486 (1992)
1980 – 1989
- 1987
- [j3]Luc Knockaert:
An order-recursive algorithm for estimating pole-zero models. IEEE Trans. Acoust. Speech Signal Process. 35(2): 154-157 (1987) - 1986
- [j2]Luc Knockaert:
Comment on "An upper bound on run-length coding entropy". Proc. IEEE 74(9): 1284-1285 (1986) - [j1]Luc Knockaert:
A recursive algorithm for linear system identification. IEEE Trans. Acoust. Speech Signal Process. 34(3): 492-498 (1986)
Coauthor Index
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