BS IEC 60287-2-1:2023 – TC
$246.62
Tracked Changes. Electric cables. Calculation of the current rating – Thermal resistance. Calculation of thermal resistance
Published By | Publication Date | Number of Pages |
BSI | 2023 | 120 |
PDF Catalog
PDF Pages | PDF Title |
---|---|
1 | 30477033 |
71 | A-30431016 |
72 | undefined |
74 | CONTENTS |
76 | FOREWORD |
78 | INTRODUCTION |
79 | 1 Scope 2 Normative references |
80 | 3 Terms, definitions and symbols 3.1 Terms and definitions 3.2 Symbols |
83 | 4 Calculation of thermal resistances 4.1 Thermal resistance of the constituent parts of a cable, T1, T2 and T3 4.1.1 General 4.1.2 Thermal resistance between one conductor and sheath T1 |
87 | 4.1.3 Thermal resistance of any generic annular layer 4.1.4 Thermal resistance between sheath and armour T2 |
88 | 4.1.5 Thermal resistance of outer covering (serving) T3 |
89 | 4.1.6 Pipe-type cables 4.2 External thermal resistance T4 4.2.1 Cables laid in free air |
91 | 4.2.2 Single isolated buried cable 4.2.3 Groups of buried cables (not touching) |
94 | 4.2.4 Groups of buried cables (touching) equally loaded |
96 | 4.2.5 Cables in buried troughs 4.2.6 Cables in ducts or pipes |
98 | 4.2.7 Cables or conduits laid in a medium of different thermal resistivity |
99 | 5 Digital calculation of quantities given graphically 5.1 General 5.2 Geometric factor G for two-core belted cables with circular conductors |
100 | 5.3 Geometric factor G for three-core belted cables with circular conductors |
101 | 5.4 Thermal resistance of three-core screened cables with circular conductors compared to that of a corresponding unscreened cable |
102 | 5.5 Thermal resistance of three-core screened cables with sector-shaped conductors compared to that of a corresponding unscreened cable |
103 | 5.6 Curve for for obtaining the thermal resistance of the filling material between the sheaths and armour of SL and SA type cables |
104 | 5.7 Calculation of Δθs by means of a diagram |
105 | Tables Table 1 – Thermal resistivities of materials |
106 | Table 2 – Extended values of the geometric factor for duct banks and backfills |
107 | Table 3 – Values for constants Z, E and Cg for black surfaces of cables in free air |
108 | Figures Figure 1 – Diagram showing a group of q cables and their reflection inthe ground-air surface Table 4 – Absorption coefficient of solar radiation for cable surfaces Table 5 – Values of constants U, V and Y |
109 | Figure 2 – Geometric factor G for two-core belted cables withcircular conductors (see 4.1.2.2.2) |
110 | Figure 3 – Geometric factor G for three-core belted cables withcircular conductors (see 4.1.2.2.4) |
111 | Figure 4 – Thermal resistance of three-core screened cables withcircular conductors compared to that of a corresponding unscreened cable (see 4.1.2.3.1) |
112 | Figure 5 – Thermal resistance of three-core screened cables withsector-shaped conductors compared to that of a corresponding unscreened cable (see 4.1.2.3.3) |
113 | Figure 6 – Geometric factor for obtaining the thermal resistances ofthe filling material between the sheaths and armour of SLand SA type cables (see 4.1.2.5) |
114 | Figure 7 – Heat dissipation coefficient for black surfaces of cables in free air, laying conditions 1 to 4 |
115 | Figure 8 – Heat dissipation coefficient for black surfaces of cables in free air, laying conditions 5 to 8 |
116 | Figure 9 – Heat dissipation coefficient for black surfaces of cables in free air, laying conditions 9 and 10 |
117 | Figure 10 – Graph for the calculation of external thermal resistance of cables in air |
118 | Annex A (informative) Correction factor for increased lengths of individual cores within multicore cables Table A.1 – Values of CfL for different cases |
119 | Bibliography |