Ghent University Academic Bibliography

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The wavelet transforms in Gelfand-Shilov spaces

Stevan Pilipović, Dušan Rakić, Nenad Teofano and Jasson Vindas Diaz (UGent)

(2016) COLLECTANEA MATHEMATICA. 67(3). p.443-460
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An inverse source problem for a damped wave equation with memory

Marian Slodicka (UGent) and Lukas Seliga (UGent)

(2016) JOURNAL OF INVERSE AND ILL-POSED PROBLEMS. 24(2). p.111-122
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The largest Erdős-Ko-Rado sets in 2-(v,k,1) designs

Maarten De Boeck (UGent)

(2015) DESIGNS CODES AND CRYPTOGRAPHY. 75(3). p.465-481
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Diversity analysis, code design, and tight error rate lower bound for binary joint network-channel coding

Dieter Duyck (UGent) , Michael Heindlmaier, Daniele Capirone and Marc Moeneclaey (UGent)

(2012) EURASIP JOURNAL ON WIRELESS COMMUNICATIONS AND NETWORKING. p.1-20
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Simulation of biological evolution under attack, but not really: a response to Meester

Stefaan Blancke (UGent) , Maarten Boudry (UGent) and Johan Braeckman (UGent)

(2011) BIOLOGY & PHILOSOPHY. 26(1). p.113-118
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Low-density graph codes for coded cooperation on slow fading relay channels

Dieter Duyck (UGent) , Joseph Boutros and Marc Moeneclaey (UGent)

(2011) IEEE TRANSACTIONS ON INFORMATION THEORY. 57(7). p.4202-4218
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Wavelet expansions and asymptotic behavior of distributions

Katerina Saneva and Jasson Vindas Diaz (UGent)

(2010) JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS. 370(2). p.543-554
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How to avoid Peres' 'incompatible results of quantum measurements'

Willy De Baere

(1996) FOUNDATIONS OF PHYSICS LETTERS. 9(1). p.67-78

Academic Bibliography

The wavelet transforms in Gelfand-Shilov spaces

An inverse source problem for a damped wave equation with memory

The largest Erdős-Ko-Rado sets in 2-(v,k,1) designs

Diversity analysis, code design, and tight error rate lower bound for binary joint network-channel coding

Simulation of biological evolution under attack, but not really: a response to Meester

Low-density graph codes for coded cooperation on slow fading relay channels

Wavelet expansions and asymptotic behavior of distributions

How to avoid Peres' 'incompatible results of quantum measurements'

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