2400 Nits Edge-Lit LCD and Adaptive EOTF for HDR and Brilliant Images
Michael Grüning, Julian Ritter, Maxim Schmidt, Chihao Xu
Institute of Microelectronics, Saarland University, Saarbrücken, Germany
Abstract
For displaying HDR images, an Edge-Lit LCD was amended
and achieves 2400 nits brightness. A new adaptive EOTF
combining the strength of Gamma function and Barten CSF is
developed. Based on brilliance analysis, dull images are
displayed at lower power without glaring viewers, while brilliant
images appear vivid and naturalistic.
Author Keywords
HDR, Edge-Lit LCD, High Brightness, Brilliance, EOTF, Local
Dimming
1. Introduction
Up to now, HDR is just implemented on Direct-Lit LCDs or
AMOLED displays. Both display types are expensive. OLED
TVs reach a luminance of 700 nits. Newest direct-Lit LCDs TVs
reach 2000 nits, but are thick.
The most important feature of HDR displays is the very high
luminance (significantly >1000 nits), so that a naturalistic
impression can be produced. Edge-Lit LCDs are wide-spread
and used in most TVs. The maximum luminance is in the range
of 700 nits or below. The challenge on Edge-Lit LCD is the
generation of high luminance at reasonable power consumption,
since the heat is concentrated on one or two bars where the
backlight LEDs are mounted.
In this paper we describe an Edge-Lit LCD prototype capable to
produce 2400 nits or even more, its impact on visual perception
and power consumption. The power consumption will be
reduced by local dimming as well as a new adaptive EOTF
(electro-optical transfer function). In dependence of the
brilliance analysis [1], low contrast images are displayed at
moderate power consumption without glaring the viewer and
brilliance of high contrast images are displayed and shown off.
2. Amendment of an Edge-Lit LCD
The AUO P460HVN04.3 panel was chosen as the starting point.
It is a 46inch FHD panel with LEDs placed at the top and
bottom edges. The achievable luminance is higher than 1200
nits, which is a benchmark for commercially available Edge-Lit
panel. The power consumption of the backlight is 155 Watt.
For further increasing the panel luminance, the FHD panel is
resized by the company Annax to a resolution of 1920x716. The
shorter distance between the top and bottom edges should allow
a higher brightness. The two original LED bars are replaced by
more efficient LEDs. Each bar contains 8 LED strings, so that
16 individually controllable LED units are available and local
dimming is enabled. The LED strings are driven at high current
pulse mode by an LED driver we developed.
In order to avoid thermal overheating, temperature sensors are
placed at each LED string. This way, we can explore the limit of
this prototype. For DC operation and displaying of a white
image, 160 Watt electrical power is provided by the LED driver.
The temperature of LEDs, measured on the outside of the
casing, is 48 °C which is similar as with the original panel,
while the ambient temperature is about 20°C. A luminance of
2400 nits is achieved. This high luminance value shall allow
displaying HDR images on an Edge-Lit panel. For videos, an
even higher peak luminance is feasible, as local spot may
temporally and spatially moving, so that the operation
temperatures of LEDs are still in the specified range.
As impressive as 2400 nits may appear, the power consumption
is high. For a panel of 16/9 aspect ratio, even higher power will
be needed. LEDs may be overstressed. In addition, such a high
luminance is not always favorable. It may glare the viewer, if
the image contains a large bright area. On the other hand, such a
high luminance on a brilliant image may impress the viewer.
Thus, it will make sense, to display an image with an adaptive
EOTF.
3. Adaptive EOTF
The standard EOTF for SDR (standard dynamic range) image
data is the well-known Gamma function. Bright details may get
lost on the display, although they are included in image data.
There are EOTFs based on the Barten CSF (contrast sensitivity
function) [2] for HDR like the PQ-function in the standard
SMPTE ST 2084[3]. Such a function is valid for ideal display
with high gray scale resolution e.g. 16 bits under optimal
environment like in a dark room. The peak luminance is
specified at 10.000 nits. For an LC display with a limited
contrast, a substantial part of lower gray values will be
effectively equalized by the PQ function, so that dark details are
lost.
In order to combine the strength of the SDR and the HDR
EOTF, both functions are summed into one single EOTF, as the
equation below shows. The full scale of the EOTF is normalized
to the maximum luminance of 2400 nits, with our panel. The
weight w can be chosen between 0 and 100%. For this
prototype, it is set to 30%, so that the maximum luminance of
SDR data generates 700 nits like the most quality TV panels.
The factor b is between 0 and 100%. If b is zero, the EOTF is
the well-known Gamma function. If b is 100%, the maximum
luminance reaches 2400 nits. The PQ function has a share of
70%. For most lower gray values, a perceivable luminance will
be generated and can be differed from another lower gray value.
As described in the next chapter, the factor b can be varied in
dependence of the image content. The combined EOTF function
is plotted in figure 1. The gamma value is set at 2.4. The
equation of the adaptive EOTF for a pixel gray value gv can be
defined as:
() = ∗
+ ( − ) ∗ ∗ ()
For lower gray value, the output is dominated by the first term
of the equation above. Without this term, these gray values
would appear at the black level the LCD panel can produce. For
higher gray value, the output is dominated by the PQ function.
The different luminance for different gray values can still be
percept which is a crucial feature of HDR.
Such an EOTF should combine the advantages of SDR and
HDR EOTF. One issue remains that low contrast image with
large bright part may glare the viewers. In addition, the power
consumption is unnecessary high. On the other side, a high peak
luminance for a small region like a light source may produce a
naturalistic image and make the image vivid. The factor b in the
equation above is introduced to bridge the two opposite
22-3 / M. Grüning
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