SLVAFT6 September 2024 TPS23521 , TPS23523 , TPS23525
A typical design requirement for a Remote Radio Unit (RRU) is shown in Table 2-1. Traditional hot-swap designs in Figure 2-1 can handle such requirements with the robust protection schemes:
However, a challenge comes from a voltage transient event, during which the input voltage rises to 75V (+20%/-0%) for 10ms (+20%/-0%) requiring the system to remain the normal operation without any damage from the over-voltage.
DESIGN PARAMETER | VALUE |
---|---|
Input Voltage Range | -36V to -60V |
Nominal Voltage | -50V |
Maximum Load Power | 700W |
Maximum Load Current | 700W / 36V = 20A |
Target Current Limit (12 x maximum load current) | 24A |
Voltage Transient Event | 75V for 10ms over-voltage as per NEBS/ATIS-0600315.218 |
Maximum Output Voltage | 62.5V ± 5% |
Level of IEC61000-4-5 to pass | ± 2kV Line to Line with 2Ω series impedance |
MOSFET RƟJA (Function of layout) | 20°C/W |
Maximum Ambient Temperature | 85°C |
The existing hot-swap design utilizes the over-voltage protection (OVP) functionality at the input side. Figure 2-2 shows conceptual waveforms during an over-voltage event in the existing hot-swap design where the OVP functionality is utilized at the input side. Once the voltage rises over 62.5V±5%, the voltage turns off the hot-swap FET Q1, and the hold-up capacitor (COUT) powers the load for 10ms. For a 700W load, 4.7mF of the large hold-up capacitor is required to prevent the under-voltage lockout (UVLO) of the downstream system as calculated in Equation 1. In addition, hot-swap FET Q1 can withstand significant power stress during recovery from over-voltage events. The huge voltage gap between the input node and the output node brings a high inrush current hitting the current limit. Due to such limitations, the traditional hot-swap design can be not a viable design for high-power telecom systems, especially Remote Radio Unit (RRU) and Active Antenna System (AAS) which typically requires >500W.
Power stress on the FET Q1 during recovery from the OVP event is defined in Equation 2.