BS EN 60469:2013
$198.66
Transitions, pulses and related waveforms. Terms, definitions and algorithms
| Published By | Publication Date | Number of Pages |
| BSI | 2013 | 68 |
IEC 60469:2013 provides definitions of terms pertaining to transitions, pulses, and related waveforms and provides definitions and descriptions of techniques and procedures for measuring their parameters. The waveforms considered in this standard are those that make a number of transitions and that remain relatively constant in the time intervals between transitions. Signals and their waveforms for which this standard apply include but are not limited to those used in: – digital communications, data communications, and computing; – studies of transient biological, cosmological, and physical events; – and electrical, chemical, and thermal pulses encountered and used in a variety of industrial, commercial, and consumer applications. This standard does not apply to sinusoidally-varying or other continuously-varying signals and their waveforms. The object of this standard is to facilitate accurate and precise communication concerning parameters of transitions, pulses, and related waveforms and the techniques and procedures for measuring them. IEC 60469:2013 combine the contents of IEC 60469-1 and IEC 60469-2. IEC 60469-1 dealt with terms and definitions for describing waveform parameters and IEC 60469-2 described the waveform measurement process. Other technical revisions include updating of terminology, errors correction, algorithms addition for computing values of pulse parameters, and addition of a newly-developed method for computing state levels. Changes to the definitions include adding new terms and definitions, deleting unused terms and definitions, expanding the list of deprecated terms, and updating and modifying existing definitions.
PDF Catalog
| PDF Pages | PDF Title |
|---|---|
| 5 | English CONTENTS |
| 7 | INTRODUCTION |
| 8 | 1 Scope 2 Normative references 3 Terms, definitions and symbols 3.1 General 3.2 Terms and definitions |
| 11 | FigureĀ 1 ā Single positive-going transition |
| 12 | FigureĀ 2 ā Single negative-going transition |
| 14 | FigureĀ 3 ā Single positive pulse waveform FigureĀ 4 ā Single negative pulse waveform |
| 16 | Figure 5 ā Overshoot and undershoot in single positive-going transition FigureĀ 6 ā Overshoot and undershoot in a single negative-going transition |
| 18 | FigureĀ 7 ā Pulse train |
| 23 | FigureĀ 8 ā Compound waveform |
| 24 | FigureĀ 9 ā Calculation of waveform aberration |
| 26 | 3.3 Symbols 3.4 Deprecated terms |
| 27 | 4 Measurement and analysis techniques 4.1 General 4.2 Method of waveform measurement |
| 28 | 4.3 Description of the waveform measurement process FigureĀ 10 ā Waveform acquisition and measurement process |
| 29 | 4.4 Waveform epoch determination 4.4.1 Selection of waveform epoch 4.4.2 Exclusion of data from analysis 5 Analysis algorithms for waveforms 5.1 Overview and guidance 5.2 Selecting state levels 5.2.1 General 5.2.2 Data-distribution-based methods – Histograms Figures |
| 32 | 5.2.3 Data-distribution-based methods – Shorth estimator |
| 34 | 5.2.4 Other methods |
| 35 | 5.2.5 Algorithm switching 5.3 Determination of other single transition waveform parameters 5.3.1 General 5.3.2 Algorithm for calculating signed waveform amplitude |
| 36 | 5.3.3 Algorithm for calculating percent reference levels 5.3.4 Algorithms for calculating reference level instants |
| 37 | 5.3.5 Algorithm for calculating transition duration between x1 % and x2 % reference levels 5.3.6 Algorithm for calculating the undershoot and overshoot aberrations of step-like waveforms |
| 39 | 5.3.7 Algorithm for calculating waveform aberrations |
| 40 | 5.3.8 Algorithm for calculating transition settling duration |
| 41 | 5.3.9 Algorithm for calculating transition settling error 5.4 Analysis of single and repetitive pulse waveforms 5.4.1 General 5.4.2 Algorithm for calculating pulse duration 5.4.3 Algorithm for calculating waveform period |
| 42 | 5.4.4 Algorithm for calculating pulse separation |
| 43 | 5.4.5 Algorithm for calculating duty factor 5.5 Analysis of compound waveforms 5.5.1 General |
| 44 | 5.5.2 Waveform parsing FigureĀ 11 ā Generation of a compound waveform |
| 46 | 5.5.3 Subepoch classification 5.5.4 Waveform reconstitution |
| 47 | 5.6 Analysis of impulse-like waveforms 5.6.1 Algorithm for calculating the impulse amplitude 5.6.2 Algorithm for calculating impulse center instant 5.7 Analysis of time relationships between different waveforms 5.7.1 General 5.7.2 Algorithm for calculating delay between different waveforms 5.8 Analysis of waveform aberration 5.9 Analysis of fluctuation and jitter 5.9.1 General |
| 48 | 5.9.2 Determining standard deviations |
| 50 | TableĀ 1 ā Comparison of the results from the exact and approximate formulas for computing the standard deviation of the calculated standard deviations |
| 51 | 5.9.3 Measuring fluctuation and jitter of an instrument |
| 54 | 5.9.4 Measuring fluctuation and jitter of a signal source |
| 55 | AnnexĀ A (informative)Waveform examples FigureĀ A.1 ā Step-like waveform Tables |
| 56 | FigureĀ A.2 ā Linear transition waveform |
| 57 | FigureĀ A.3 ā Exponential waveform |
| 58 | FigureĀ A.4 ā Impulse-like waveform |
| 59 | FigureĀ A.5 ā Rectangular pulse waveform |
| 60 | FigureĀ A.6 ā Trapezoidal pulse waveform |
| 61 | FigureĀ A.7 ā Triangular pulse waveform |
| 62 | FigureĀ A.8 ā Exponential pulse waveform |
| 63 | FigureĀ A.9 ā Double pulse waveform FigureĀ A.10 ā Bipolar pulse waveform |
| 64 | FigureĀ A.11 ā Staircase waveform FigureĀ A.12 ā Pulse train |
| 65 | Bibliography |
