Pages that link to "Item:Q626609"
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The following pages link to Chaos communication performance: theory and computation (Q626609):
Displaying 23 items.
- Ultimate boundary estimation and topological horseshoe analysis on a parallel 4D hyperchaotic system with any number of attractors and its multi-scroll (Q783398) (← links)
- A methodology for bit error rate prediction in chaos-based communication systems (Q849021) (← links)
- Accurate bit error rate calculation for asynchronous chaos-based DS-CDMA over multipath channel (Q965291) (← links)
- Theoretical performance for asynchronous multi-user chaos-based communication systems on fading channels (Q994205) (← links)
- Chaos communication: a case of statistical engineering (Q1790372) (← links)
- Chaos-based digital communication systems. Operating principles, analysis methods, and performance evaluation (Q1812305) (← links)
- Performance of chaos-based digital communication systems in the presence of a pulsed-noise jammer (Q1882633) (← links)
- Digital underwater communication with chaos (Q2207399) (← links)
- Bit error probability and bit outage rate in chaos communication (Q2508453) (← links)
- Performance limit of chaotic digital waveform communication systems: approach of maximizing a posteriori probability (Q2508465) (← links)
- Stochastic-calculus-based numerical evaluation and performance analysis of chaotic communication systems (Q2724353) (← links)
- Theoretical noise performance of correlator-based chaotic communications schemes (Q2724355) (← links)
- Statistical aspects of chaotic maps with negative dependence in a communications setting (Q2773212) (← links)
- \(M\times N\)-ary chaotic pulse-width-position modulation: an effective combination method for improving bit rate (Q2842713) (← links)
- Communication-Based on Topology Preservation of Chaotic Dynamics (Q3046550) (← links)
- (Q3159742) (← links)
- (Q4511621) (← links)
- THE DYNAMICS AND STATISTICS OF BIVARIATE CHAOTIC MAPS IN COMMUNICATIONS MODELING (Q4655623) (← links)
- APPROXIMATE-OPTIMAL DETECTOR FOR CHAOS COMMUNICATION SYSTEMS (Q4669158) (← links)
- In What Sense is the Kolmogorov-Sinai Entropy a Measure for Chaotic Behaviour?—Bridging the Gap Between Dynamical Systems Theory and Communication Theory (Q4669332) (← links)
- Effect of Time-Reversed Chaotic Sequences on the Performance of 2T2R-IDCSK System (Q4990651) (← links)
- New Trends in Chaos-Based Communications and Signal Processing (Q5377689) (← links)
- CHAOS COMMUNICATION OVER NOISY CHANNELS (Q5474081) (← links)