BSI PD ISO/IEC TR 11801-9903:2015
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Information technology. Generic cabling systems for customer premises – Matrix modelling of channels and links
Published By | Publication Date | Number of Pages |
BSI | 2015 | 32 |
This part of ISO/IEC 11801 establishes a matrix-model for formulating limits for differential mode parameters for return loss, insertion loss, and near and far end crosstalk, within and between two pairs of balanced cabling. This is for the purpose of supporting new, improved balanced cabling channel and link specifications, which are expected to be included in the next edition of ISO/IEC 11801 1 .
PDF Catalog
PDF Pages | PDF Title |
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4 | CONTENTS |
6 | FOREWORD |
8 | INTRODUCTION Figures FigureĀ 1 ā Link configurations of ISO/IECĀ 11801:2002 |
10 | 1 Scope 2 Normative references 3 Terms, definitions and abbreviations 3.1 Terms and definitions |
11 | 3.2 Abbreviations 4 Matrix model |
12 | 5 Matrix definition 5.1 Quadriports 5.2 Matrix port definition for a two pair system representative for modelling purposes 5.3 Operational scattering matrix FigureĀ 2 ā Matrix definition of a 4 port 2 twisted pair system |
13 | 5.4 General naming convention 5.5 S-Matrix FigureĀ 3 ā Operational scattering parameters example from port 2 FigureĀ 4 ā All 4 ports operational scattering parameter definition FigureĀ 5 ā S-Matrix definition showing corresponding S parameters |
14 | 5.6 Passivity 5.7 Operational reflexion loss matrix FigureĀ 6 ā Equal S parameters for real components FigureĀ 7 ā Final operational scattering matrix for real components |
15 | 5.8 Transmission matrix (T-matrix) 5.9 S-matrix of cabling 6 Calculation with matrices using limit lines FigureĀ 8 ā Definition of the operational reflection loss matrixwith unitarity included (see C.3.6) FigureĀ 9 ā Transmission matrix concatenation showingan example of a 2 connector permanent link |
16 | 7 Extracting limit lines 7.1 General 7.2 Equations to extract the cabling limit lines 7.2.1 Operational attenuation FigureĀ 10 ā Graphical example of a NEXT-L calculation showing statistical results (red) and final calculation (blue) |
17 | 7.2.2 Near end crosstalk 7.2.3 Attenuation to far end crosstalk ratio 7.2.4 Reflection 8 Component values to be used as input to the model 8.1 General |
18 | 8.2 Cable 8.2.1 General 8.2.2 Wave attenuation 8.2.3 Near end crosstalk 8.2.4 Far end crosstalk 8.2.5 Reflection |
19 | 8.3 Connections 8.3.1 General 8.3.2 As point source of disturbance FigureĀ 11 ā 100 m cable return loss without reflection at both ends FigureĀ 12 ā 100 m cable return loss with a reflection of 0,03 at both ends (6Ā ā¦ mismatch, ~23 dB return loss at 1 MHz) |
20 | 8.3.3 As a transmission line |
21 | Annex A (informative) S to T and T to S-matrix conversion formulas A.1 Overview A.2 Formulas |
22 | Annex B (informative) Calculation examples B.1 Overview B.2 Component assumptions for modelling purposes B.2.1 Cables Tables TableĀ B.1 ā Modelling assumptions for cable transmission parameters |
23 | B.2.2 Connections B.3 Model results B.3.1 General B.3.2 Insertion loss TableĀ B.2 ā Modelling assumptions for connection transmission parameters TableĀ B.3 ā Insertion loss |
24 | B.3.3 NEXT B.3.4 ACR-F B.3.5 Return loss TableĀ B.4 ā NEXT TableĀ B.5 ā ACR-F TableĀ B.6 ā Return loss |
25 | Annex C (informative) Terms and definitions C.1 Comparison of namings TableĀ C.1 ā Comparison of naming in ISO/IEC 11081:2002 and this technical report |
26 | C.2 General C.3 Background of terms and definitions C.3.1 Operational attenuation |
27 | FigureĀ C.1 ā Defining the operational attenuation andthe operational transfer functions of a two-port |
28 | C.3.2 Operational transfer function (TB) C.3.3 Image or wave transfer function (T) C.3.4 Insertion transfers function of a two-port (TBI) C.3.5 Insertion transfer function (TBI) measured with a NWA C.3.6 Operational reflection loss transfer function (Tref = Sref) of a junction |
29 | FigureĀ C.2 ā Defining the reflection transfer functions and the return loss of a junction |
30 | Bibliography |