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LED驱动需要不需要电容

作者:高考题库网
来源:https://www.bjmy2z.cn/gaokao
2021-02-28 00:49
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2021年2月28日发(作者:血红色)




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Driving LEDs: To Cap or Not to Cap


Introduction


High-brightness LEDs are available today with forward currents more than 100 times


greater than their predecessors. These new devices are not just high brightness, but


are high power as well. Single die with dissipations of 5W and multi-die modules with


power in excess of 25W are now available. The requirements of high efficiency and


low dissipation dictate a switching power supply for this new generation of High-


Brightness (HB), High-Power (HP) LEDs, as a voltage regulator and a current limiting


resistor are no longer appropriate. High-brightness, high-power LEDs require a


constant-current source to take full advantage of their ever-increasing luminous


efficiency and vibrant, pure color. The topology of choice for this new breed of


switching constant current sources is the basic buck converter. The most convincing


argument for using a buck converter is the ease with which this simple DC-DC


converter can be turned into a constant-current source. This article will explain the


selection of, or possible exclusion of, an output capacitor when designing a buck


regulator for constant-current drive of HB LEDs.








Controlled Current


The buck regulator is uniquely suited to be a constant current driver because the


output inductor is in series with the load. Regardless of whether a buck regulator is


used as a voltage source or a current source, selection of the inductor forms the


cornerstone of the system design. With an inductor in series with the output, the


average inductor current is always equal to the average output current, and the buck


converter naturally maintains control of the AC-current ripple. By definition, the LED


drive is a constant load system; hence a large amount of output capacitance is not


necessary to maintain VOduring load transients.


No Output Cap Yields High Output Impedance


In theory, a perfect current source has infinite output impedance, allowing the


voltage to slew infinitely fast in order to maintain a constant current. For switching


regulator designers who have concentrated on voltage regulators, this concept may


take a moment to sink in. Completely removing the output capacitor from a buck


regulator forces the output impedance to depend on the inductor. Without any


capacitance to oppose changes in VO, the output current (referred to as forward


current, or IF) slew rate depends entirely upon the inductance, the input voltage,


and the output voltage. (VO is equal to the combined forward voltage, VF, of each


series-connected LED)


LED manufacturers generally recommend a ripple


current, ΔIF, of ±5% to ±20% of


the DC forward current. Over the typical switching regulator frequency range of 50


kHz to 2 MHz the ripple itself is not visible to the human eye. These limits come from


increasing thermal losses at higher ripple current (a property of the LED


semiconductor PN junction itself) and a practical limit to the inductance used. The


percentages are similar to the recommended current ripple ratio in buck voltage


regulators. Inductor selection for a fixed-frequency current regulator is therefore


governed by the same equations as a voltage regulator:



One difference is that the inductance used for current regulators without output


capacitors tends to be higher because the drive currents for the emerging standards


of 1W, 3W, and 5W HB LEDs are 350 mA, 700 mA, and 1A respectively. Modern buck


voltage regulators tend to use inductors in the range of 0.1 ?H to 10 ?H with


saturation currents from 5A to 50A. Current drivers at similar switching frequencies


tend to require inductors ranging from 10 ?H to 1000 ?H and saturation currents


ranging from 0.5A to 5A.


The main goal of high output impedance is to create a system capable of responding


to PWM dimming signals, the preferred method of controlling the light output of


LEDs. The dimming signal might be applied to the enable pin of the regulator, in


which case the output current can slew from zero to the target and back to zero


without the delay of CO being charged and discharged. For even faster, higher


resolution dimming, a shunt switch, usually a MOSFET, can be placed in parallel with


the LED array, allowing the continuous flow of current at all times. Again, with no


output capacitor to slow the


slew rate, dimming frequencies into the 10’s of kHz


are


possible. This is a critical requirement in applications such as backlighting of flat-


panel displays, and the creation of white light using an RGB array.



Using an Output Capacitor Reduces Size and Cost


Some amount of output capacitance can be useful as an AC current filter.


Applications such as retrofitting of incandescent and halogen lights often require that


the LED and driver be placed in a small space formerly occupied by a light bulb.


Invariably the inductor is the largest, most expensive component after the LEDs


themselves. For the sake of efficiency (especially important in cramped quarters), the


designer generally chooses the lowest switching frequency that allows the solution


(mostly the inductor) to fit. Allowing a large ripple current in the inductor and


filtering the LED current results in a smaller, less expensive example, to


drive a single white LED (VF



3.5V) at 1A with a ripple current


Δ


iFof ±


5% from an


input of 12V at 500 kHz would require a 50 ?H inductor with a current rating of 1.1A.


A typical ferrite core device that fits this application might be 10 mm square and 4.5


mm in height. In contrast, if the inductor ripple current is allowed to increase to ±


30%


(typical for a low-current voltage regulator) then the inductance required is less than


10 ?H, and an inductor measuring 6.0 mm square and only 2.8 mm in height size


can be used. The output capacitance required is calculated based on the dynamic


resistance, rD, of the LED, the sense resistance, RSNS , and the impedance of the


capacitor at the switching frequency, using the following expressions:


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