V. Pohl and V. Jungnickel and C. von Helmolt (2000). Integrating Sphere Diffuser for Wireless Infrared Communication [10]. IEE Proc.-Optoelectron, 281–285.

Holger Boche (2000). Verhalten der Cauchy-Transformation und der Hilbert-Transformation für auf dem Einheitskreis stetige Funktionen (On the behaviour of the Cauchy-transform and the Hilbert transform for continuous functions on the unit disk) [11]. Archive of Mathematics, 349–357.

Holger Boche and Enrico Jugl (2000). Restrictions of the voice activity gain and consequences for CDMA based mobile communication systems [12]. Intern. J. Electron. Commun. (AEÜ), 51–58.

Hermes-Collaboration (2000). The Q2-dependence of the generalised Gerasimov–Drell–Hearn integral for the proton [13]. Physics Letters B, 1-8.

Holger Boche (2000). Untersuchungen zum Verhalten des Hardy-Littlewood Maximaloperators (On the behaviour of the Hardy-Littlewood maximal operator) [14]. Illinois Journal of Mathematics, 221–229.

Slawomir Stanczak and Holger Boche (2000). Influence of periodic correlation properties of sequences on the sum capacity of CDMA systems [18]. Proc. 34th Asilomar Conf. on Signals, Systems, and Computers, 1288–1292.

S. Stanczak and H. Boche and F. Fitzek and A. Wolisz (2000). Design of spreading sequences for SMPT-based CDMA systems [19]. Proc. 34th Asilomar Conference on Signals, Systems and Computers, 1622–1626.

Holger Boche and Slawomir Stanczak (2000). Estimation of deviations between the aperiodic and periodic correlation functions of polyphase sequences in the vicinity of the zero shift [20]. 6th IEEE Intern. Symp. on Spread-Spectrum Techn. and Appl. (ISSSTA), 283–287.

Slawomir Stanczak and Holger Boche (2000). The L1-norm of out-of-phase peaks of the aperiodic autocorrelation function of binary sequences [21]. IEEE International Conference on Acoustics, Speech and Signal Processing (ICASSP), 2533–2536.

Slawomir Stanczak and Holger Boche (2000). Aperiodic properties of generalized binary Rudin-Shapiro sequences and some recent results on sequences with a quadratic phase function [22]. The International Zurich Seminar on Broadband Communications (IZS), 279–286.