SSZTA07 June 2018 LM53625-Q1 , LM53635-Q1 , TLE4275-Q1 , TPS7B63-Q1 , TPS7B67-Q1 , TPS7B68-Q1
A system basis chip, or SBC, is an integrated circuit (IC) that combines many typical building blocks of a system including transceivers, linear regulators and switching regulators. While these integrated devices can offer size and cost savings in a number of applications, they don’t work in every case.
For applications where an SBC isn’t a good fit, it might be beneficial to build a disc rete implementation of these aforementioned building blocks, and that is what I mean by the term “discrete SBC.” In this post, I’ll describe some scenarios where building discrete SBCs can solve system requirements, and what additional benefits you’ll gain by using discrete solutions.
While this solution requires two regulators, the additional benefits are:
In my second example, a discrete SBC solution may be beneficial in nodes that need to operate through start-stop transients where battery input voltages can dip down as low or lower than 5.5V. If the module requires both a regulated 5V supply for a CAN transceiver and a 3.3V regulated supply for the microcontroller, a wide-input-voltage buck converter set to 3.3V followed by a small low-input-voltage boost converter can be a competitive solution. Figure 2 shows this topology.
The additional benefit here is that since the battery’s input voltage immediately bucks down to a regulated low voltage, it only requires one wide-input-voltage regulator. Therefore, the 3.3V to 5.0V boost regulator can be a low-input-voltage, low-current device, saving cost.
Devices within each of these families are pin-to-pin equivalent and interchangeable with one another depending on your design’s load current or feature requirements. And because both buck and boost regulators have controller products that use external field-effect transistors (FETs) and diodes, you can easily scale these products depending on the load-current requirements of each design variant.
While not all applications have the same requirements as the two examples I’ve described here, being willing to look at discrete solutions offers superior flexibility and scalability.
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