AVR4100: Selecting and testing 32 kHz crystal

AVR4100: Selecting and testing 32kHz crystal
oscillators for Atmel AVR microcontrollers
Features
•
•
•
•
•
Crystal oscillator basics
PCB design considerations
Testing crystal robustness
Test firmware included
Crystal recommendation guide
8-bit Atmel
Microcontrollers
Application Note
1 Introduction
This application note summarizes the crystal basics, PCB layout considerations,
and how to test a crystal in your application. A crystal selection guide shows
recommended crystals tested by experts and found suitable for various oscillator
modules in different Atmel®AVR® families. Test firmware and test reports from
various crystal vendors are included.
Rev. Atmel-8333E-AVR-03/2015
2 Crystal oscillator basics
Many readers are familiar with the basic crystal oscillator theory, and are only
interested in how to test their applications. These readers may skip chapters 2 and 3,
and start reading chapter 4.
2.1 Introduction
A crystal oscillator uses the mechanical resonance of a vibrating piezoelectric
material to generate a very stable clock signal. The frequency is usually used to
provide a stable clock signal or to keep track of time; hence, crystal oscillators are
widely used in RF and digital circuits.
Crystals are available from various vendors in a variety of shapes and sizes, and can
vary widely in performance and specifications. Understanding the parameters and the
oscillator circuit are essential for a robust application stable over variations in
temperature, humidity, power supply, and process.
All physical objects have a natural frequency of vibration, where the vibrating
frequency is determined by its shape, size, elasticity and speed of sound in the
material. Piezoelectric material distorts when an electric field is applied, and
generates an electric field when it returns to its original shape. The most common
piezoelectric material used in electronic circuits is quartz crystal, but ceramic
resonators are also used – usually in low-cost or less timing critical applications.
32kHz (32768Hz) crystals are usually cut in the shape of a tuning fork, and very
precise frequencies can be established.
Figure 2-1. Shape of a 32kHz tuning fork crystal.
Mechanical vibrations
2.2 The oscillator
The Barkhausen stability criteria are two conditions used to determine when an
electronic circuit will oscillate. They state that if A is the gain of the amplifying element
in the circuit and β(jω) is the transfer function of the feedback path, the circuit will
sustain steady-state oscillations only at frequencies for which:
1. The loop gain is equal to unity in absolute magnitude, |βA| = 1
2. The phase shift around the loop is zero or an integer multiple of 2π, i.e. ∠βA =
2πn for n ∈ 0, 1, 2, 3...
The first criterion will ensure a constant amplitude signal. A number less than 1 will
attenuate the signal to zero and a number greater than 1 will amplify the signal to
infinity. The second criterion will ensure a stable frequency. For other phase shift
values, the sine wave output will be cancelled due to the feedback loop.
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Figure 2-2. Feedback loop.
A
β(jω)
The 32kHz oscillator in Atmel® AVR® microcontrollers is shown in Figure 2-3, and
consists of an inverting amplifier (internal) and a crystal (external). Most AVR
microcontrollers have internal capacitive load (CL1 and CL2), so external capacitors
are usually not needed. In some cases, however, external load must be added to
meet the crystal specifications. Some AVR microcontrollers can select whether the
internal capacitors should be connected or disconnected with the CKOPT fuse. More
details can be found in the datasheet of your AVR device.
The inverting amplifier will give a π radian (180 degree) phase shift, and the
remaining π radian phase shift will be provided by the crystal and the capacitive load
at 32768Hz, causing a total phase shift of 2π radian. During startup, the amplifier
output will increase until steady state oscillation is established with a loop gain of 1,
causing the Barkhausen criteria to be fulfilled. This is auto-controlled by the AVR
microcontroller’s oscillator circuitry.
Figure 2-3. Pierce crystal oscillator circuit in AVR devices (simplified).
CL1
CL2
Internal
XTAL1/
TOSC1
XTAL2/
TOSC2
External
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2.3 Electrical model
The equivalent electric circuit of a crystal is shown in Figure 2-4. The series RLC
network is called the motional arm, and gives an electrical description of the
mechanical behavior of the crystal, where C1 represents the elasticity of the quartz, L1
represents the vibrating mass, and R1 represents losses due to damping. C0 is called
the shunt or static capacitance, and is the sum of the electrical parasitic capacitance
due to the crystal housing and electrodes. If a capacitance meter is used to measure
the crystal capacitance, only C0 will be measured (C1 will have no effect).
Figure 2-4. Crystal oscillator equivalent circuit.
C0
C1
L1
R1
By using the Laplace transform, two resonant frequencies can be found in this
network. The series resonant frequency, fs, depends only on C1 and L1, and the
parallel or anti-resonant frequency, fp, also includes C0. The reactance vs. frequency
characteristics can be found in Figure 2-5.
Equation 2-1. Series resonant frequency.
fs =
1
2π L1C1
Equation 2-2. Parallel resonant frequency.
fp =
4
C
1
1+ 1
C0
2π L1C1
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Figure 2-5. Crystal reactance characteristics.
Inductive
Series resonant freq
Frequency
Parallell resonant freq
Capacitive
Crystals below 30MHz can be operated at any frequency between the series and
parallel resonant frequencies, which means that they are inductive in operation. Highfrequency crystals above 30MHz are usually operated at the series resonant
frequency or overtone frequencies, which occur at multiples of the fundamental
frequency. Adding a capacitive load, CL, to the crystal will cause a shift in frequency
given by Equation 2-3. The crystal frequency can be tuned by varying the load
capacitance, and this is called frequency pulling.
Equation 2-3. Parallel resonant frequency.


C1

∆f = f s 
2
(
+
)
C
C
0
L 

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2.4 Equivalent series resistance (ESR)
The equivalent series resistance (ESR) is an electrical representation of the
mechanical losses, and at the series resonant frequency, fs, it is equal to R1 in the
electrical model. The ESR is a very important parameter, and can be found in the
crystal datasheet. The ESR will usually be dependent of the crystal’s physical size,
and small crystals (especially small SMD crystals) typically have higher losses and
ESR values than larger crystals.
Higher ESR values will load the inverting amplifier more, and too high an ESR may
cause unstable oscillator operation. Unity gain will not be achieved, and the
Barkhausen criterion will not be fulfilled.
2.5 Q-factor and stability
The frequency stability of a crystal is given by the Q-factor. The Q-factor is the ratio
between the energy stored in the crystal and the sum of all energy losses. Typically,
quartz crystals have Q in the range of 10,000 to 100,000, compared to perhaps 100
for a LC oscillator. Ceramic resonators have lower Q than quartz crystals, and are
more sensitive to capacitive load (pull ability is higher).
Equation 2-4. Q-factor.
Q=
ESTORED
∑ ELOSS
Several factors can affect the frequency stability: Mechanical stress induced by
mounting, shock or vibration stress, variations in power supply, load impedance,
temperature, magnetic and electric fields, and crystal aging may all have an effect.
Crystal vendors usually list such parameters in their datasheets.
2.6 Start-up time
During startup, noise will be amplified in the inverting amplifier. The crystal will act as
a band pass filter, and feed back only the crystal resonance frequency component,
which will be amplified. Before steady state oscillation is achieved, the loop gain of
the crystal/inverting amplifier loop is greater than 1, and the signal amplitude will
increase. At steady state, the loop gain will fulfill the Barkhausen criteria with a loop
gain of 1 and constant amplitude.
Factors affecting the startup time:
•
High-ESR crystal will start more slowly than low-ESR crystals
•
High Q-factor crystals will start more slowly than low Q-factor crystals
•
High load capacitance will increase startup time
•
Oscillator amplifier drive capabilities (see more details on oscillator
allowance in Section 4.2)
In addition, crystal frequency will affect the startup time (faster crystals will start
faster), but this parameter is fixed for 32kHz crystals
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Figure 2-6. Startup signal of a crystal oscillator.
1
0
-1
1
69
137
205
273
341
409
477
545
613
681
749
817
885
953 1021 1089 1157 1225 1293 1361
2.7 Temperature tolerance
Typical tuning fork crystals are usually cut to center the nominal frequency at 25°C.
Above and below 25°C, the frequency will decrease with a parabolic characteristic, as
shown in Figure 2-7. The frequency shift is given by Equation 2-5, where f0 is the
target frequency at T0 (typically 32768Hz at 25°C) and the PPM is the temperature
tolerance coefficient given by the crystal datasheet.
Equation 2-5. Effect of temperature variation.
f = f 0 (1 − PPM (T − T0 )) 2
Figure 2-7. Typical temperature vs. frequency characteristics of a crystal.
Temperature
Frequency
25°C
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3 PCB layout and design considerations
Even the best performing oscillator circuits and high-quality crystals will not perform
well if the layout and materials used during assembly are not carefully considered.
Ultra low power 32kHz oscillators typically dissipate significantly below 1µW, and the
current flowing in the circuit is, therefore, extremely small. In addition, the crystal
frequency is highly dependent on the capacitive load.
To increase the robustness of the oscillator, we recommend these guidelines during
PCB layout:
8
•
Signal lines from XTAL1/TOSC1 and XTAL2/TOSC2 to the crystal
should be as short as possible to reduce parasitic capacitance and
increase noise and crosstalk immunity. Any kind of sockets should be
avoided.
•
Shield the crystal and signal lines by surrounding it with a ground
plane and guard ring.
•
Avoid routing digital lines, especially clock lines, close to the crystal
lines. For multi-layer PCB boards, avoid routing signals below the
crystal lines.
•
PCB cleaning is recommended to reduce flux residues from soldering.
•
Use high-quality PCB and soldering materials.
•
Dust and humidity will increase parasitic capacitance and reduce
signal isolation, so protective coating is recommended.
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4 Testing crystal oscillation robustness
4.1 Introduction
The 32kHz crystal oscillator driver of AVR microcontrollers is optimized for very low
power consumption, and thus the crystal driver strength is limited. Overloading the
crystal driver may cause the oscillator to not start, or it may be affected (stopped
temporarily) e.g. due to a noise spike or increased capacitive load caused by
contamination or proximity of a hand.
This means that care should be taken when selecting and testing the crystal to
ensure proper robustness in your application. The two important crystal parameters
are equivalent series resistance (ESR) and load capacitance (CL).
When doing measurements on crystals, the crystal should be placed as close as
possible to the 32kHz oscillator pins to reduce parasitic capacitance. In general, we
always recommend doing the measurement in your final application. For initial testing
of the crystal, however, using a starter kit (e.g. STK600) will work fine.
We do not recommend connecting the crystal to the XTAL/TOSC output headers at
the end of the STK600, as shown in Figure 4-1, because the signal path will be very
sensitive to noise and add extra capacitive load. Soldering the crystal directly to the
leads, however, will give good results. To avoid extra capacitive load from the socket
and routing on the STK600, we recommend bending the XTAL/TOSC leads upwards,
as shown in Figures 4-2 and 4-3, so they do not touch the socket. Crystals with leads
(hole mounted) are easier to handle, but it is also possible to solder SMD directly to
the XTAL/TOSC leads by using pin extensions, as shown in Figure 4-4. Soldering
crystals to packages with narrow pin pitch is also possible, as shown in Figure 4-5,
but is a bit trickier and requires a steady hand.
Figure 4-1. Do not connect the crystal to the XTAL/TOSC headers at the end of the
STK600. This will give a very long signal path that will add parasitic capacitance and
be sensitive to noise and crosstalk.
OK
Not recommended
to connect crystal
here
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Since capacitive load will have a great effect on the oscillator, you should not probe
the crystal directly unless you have high-quality equipment intended for crystal
measurements. Standard 10X oscilloscope probes impose a loading of 10-15pF, and
will have high impact on the measurements. Touching the pins of a crystal with a
finger or a 10X probe can be sufficient to start or stop oscillations or give false results.
Firmware for outputting the clock signal to a standard I/O pin is supplied with this
application note. Unlike the XTAL/TOSC pins, I/O pins can be probed with standard
10X oscilloscope probes without affecting the measurements. More details can be
found in Chapter 5.
Figure 4-2. Crystal soldered directly to bent XTAL/TOSC leads.
Figure 4-3. Ensure that XTAL/TOSC leads do not touch the socket.
Space between
MCU/crystal
pins and socket
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Figure 4-4. SMD crystal soldered directly to MCU by using pin extensions.
Figure 4-5. 100-pin TQFP package (e.g ATmega6490, ATmega2560,
ATxmega128A1) with narrow pin pitch is also possible to use, but requires a steady
hand when soldering.
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4.2 Negative resistance test and safety factor
The negative resistance test finds the margin between the crystal amplifier load used
in your application and the maximum load. At the maximum load, the amplifier will
choke and the oscillations will stop. This point is called the oscillator allowance (OA).
The oscillator allowance can be found by temporarily adding a variable series resistor
between the amplifier output (XTAL2/TOSC2) lead and the crystal, as shown in
Figure 4-6. The series resistor should be increased until the crystal stops oscillating.
The oscillator allowance will then be the sum of this series resistance, RMAX, and the
ESR. We recommend using a potentiometer with a range of at least ESR < RPOT < 5
ESR.
Finding a correct RMAX value can be a bit tricky because no exact oscillator allowance
point exists. Before the oscillator stops, you may observe a gradual frequency
reduction, and there may also be a start-stop hysteresis. After the oscillator stops,
you will need to reduce the RMAX value by 10-50kΩ before oscillations resume. We
recommend performing a power cycling each time after the variable resistor is
increased. RMAX will then be the resistor value where the oscillator does not start after
a power cycling. Note that the startup times will be quite long at the oscillator
allowance point, so please be patient.
Equation 4-1. Oscillator allowance.
OA =RMAX + ESR
Figure 4-6. Measuring oscillator allowance/RMAX
XTAL1/TOSC1
ESR
XTAL2/TOSC2
R
We recommend using a high quality potentiometer with low parasitic capacitance (an
SMD potentiometer suitable for RF will usually give the best results). However, if you
are able to achieve good oscillator allowance/RMAX with a cheap potentiometer, you
will be safe.
When the maximum series resistance is found, you can find the safety factor from
Equation 4-2. Various MCU and crystal vendors operate with different safety factor
recommendations. The safety factor is intended to add margin for negative effects of
different variables such as oscillator amplifier gain, change due to power supply and
temperature variations, process variations, and load capacitance. The 32kHz
oscillator amplifier on AVR microcontrollers is temperature and power compensated,
and so by having these variables more or less constant, we can reduce the
requirements for the safety factor compared to other MCU/IC manufacturers. The
safety factor recommendations can be found in Table 4-1.
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Equation 4-2. Safety factor.
SF =
OA RMAX + ESR
=
ESR
ESR
Figure 4-7. Series potentiometer between XTAL2/TOSC2 pin and crystal.
Figure 4-8. Allowance test in socket.
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Table 4-1. Safety factor recommendations.
14
Safety factor
Recommendation
5<
Excellent
4
Very good
3
Good
<3
Not recommended
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4.3 Measuring effective load capacitance
The crystal frequency is dependent on the capacitive load applied, as shown by
Equation 2-3 in Section 2-3. Applying the capacitive load specified in the crystal
datasheet will provide a frequency very close to the nominal frequency of 32768Hz. If
other capacitive loads are applied, the frequency will change. The frequency will
increase if the capacitive load is decreased, and will decrease if the load is increased,
as shown in Figure 4-9.
The frequency pullability or bandwidth—how far from the nominal frequency the
resonant frequency can be forced by applying load—depends on the Q-factor of the
resonator. The bandwidth is given by the nominal frequency divided by the Q-factor,
and for high-Q quartz crystals, the usable bandwidth will be very limited. If the
measured frequency deviates from the nominal frequency, the oscillator will be less
robust. This is due to higher attenuation in the feedback loop β(jω) that will cause a
higher loading of the amplifier A to achieve unity gain (see Figure 2-2).
Equation 4-3. Bandwidth.
BW =
f resonant
Q
A good way of measuring the effective load capacitance (sum of load capacitance
and parasitic capacitance) is to measure the oscillator frequency and compare it to
the nominal frequency of 32768Hz. If the measured frequency is close to 32768Hz,
the effective load capacitance will be close to the specification. This can be done
using the firmware supplied with this application note and a standard 10X scope
probe on the clock output on an I/O pin, or, if available, measuring the crystal directly
with a high-impedance probe intended for crystal measurements. More details can be
found in Chapter 5.
Frequency
Figure 4-9. Frequency vs. load capacitance.
32768Hz
CL Specification
Load capacitance
Without external capacitors, the total load capacitance will be given by Equation 4-4.
In some cases, external capacitors (CEL1 and CEL2) must be added to match the
capacitive load specified in the crystal datasheet. If external capacitors are used, the
total capacitive load will be given by Equation 4-5.
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Equation 4-4. Total capacitive load without external capacitors.
∑C
L
=
(CL1 + CP1 )(CL 2 + CP 2 )
CL1 + CL 2 + CP1 + CP 2
Equation 4-5. Total capacitive load with external capacitors.
∑C
L
=
(CL1 + CP1 + CEL1 )(CL 2 + CP 2 + CEL 2 )
CL1 + CL 2 + CP1 + CP 2 + CEL1 + CEL 2
Figure 4-10. Crystal circuit with internal, parasitic and external capacitors.
CL1
CL2
Internal
XTAL1/
TOSC1
XTAL2/
TOSC2
CEL1
16
CP1
CP2
External
CEL2
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5 Test firmware
Test firmware for outputting the clock signal to an I/O port that may be loaded with a
standard 10X probe is included in the .zip file distributed with this application note.
The crystal electrodes should not be measured directly if you do not have very high
impedance probes intended for such measurements.
•
Compile the source code (set the device define if required), and program the
.hex file into the device.
•
Apply Vcc within the operating range listed in the datasheet, connect the
crystal between XTAL1/TOSC1 and XTAL2/TOSC2, and measure the clock
signal on the output pin.
•
The output compare pin will differ from device to device, so you need to look
in the code to find which I/O pin will output the clock signal.
5.1 TinyAVR
The clock signal is output to PORTB by using an endless while loop that toggles the
port, and hence the clock signal will be divided by 10 (nominal frequency of
3276.8Hz). All Atmel® tinyAVR® devices are supported. To use a 32768Hz crystal as
the clock source for the device, the low-frequency crystal oscillator must be selected
by setting CKSEL fuses. Look in the datasheet for details.
5.2 MegaAVR
An asynchronous timer overflow is used to toggle an I/O pin, and hence the clock
signal will be divided by 2 (nominal frequency of 16384Hz). All megaAVR® devices
are supported, but a device family define needs to be set (see list of defines in the .c
file).
5.3 XMEGA
The Atmel® AVR®XMEGA® families have support for outputting the peripheral clock
directly to an I/O port. No clock division will be done. The firmware will set up the
external low-frequency crystal as the system clock and enable low-power mode. The
clock signal will be output on port PC7.
5.4 UC3
UC3 support will be included in a future release of this application note.
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6 Crystal recommendations
Table 6-2 is a selection of crystals that have been tested and found suitable for
various AVR microcontrollers. Using crystal-MCU combinations from the table below
will ensure good compatibility, and is highly recommended for users with little or
limited crystal expertise. Even though the crystal-MCU combinations are tested by
highly experienced crystal oscillator experts at the various crystal vendors, we still
recommend testing your design as described in Chapter 4 to ensure that no issues
have been introduced during layout, soldering, etc.
Please refer to the .zip file attached to this application note for test reports and crystal
datasheets.
Table 6-1 shows a list of the different oscillator modules, and a list of devices where
these modules are included can be found in Chapter 7.
Table 6-1. Overview of oscillators in AVR devices.
#
Oscillator module
Description
1
X32K_2v7
2.7-5.5V oscillator used in MegaAVR devices
2
X32K_1v8
1.8-5.5V oscillator used in MegaAVR/TinyAVR devices
3
X32K_1v8_ULP
1.8-3.6V ultra low power oscillator used in MegaAVR/TinyAVR pico power devices
4
X32K_XMEGA
1.6-3.6V ultra low power oscillator used in XMEGA devices – oscillator setup in normal mode
5
X32K_XMEGA
1.6-3.6V ultra low power oscillator used in XMEGA devices – oscillator setup in low power mode
6
X32K_XRTC32
1.6-3.6V ultra low power RTC oscillator used in XMEGA devices with battery backup
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Table 6-2. Recommended 32kHz crystals.
Vendor
Type
Mount
Oscillator
modules tested
and approved
(see table 6-1)
Frequency
Tolerance
[±ppm]
Load Capacitance
[pF]
Equivalent
Series
Resistance
(ESR) [kΩ]
(1)
7.0 / 9.0 / 12.5
50 / 70
2
20
12.5
90
SMD
2, 3, 4, 5
20
12.5
50
CTF6
HOLE
2, 3, 4, 5
20
12.5
50
Cardinal
CTF8
HOLE
2, 3, 4, 5
20
12.5
50
Endrich Citizen
CFS206
HOLE
1, 2, 3, 4
20
12.5
35
Endrich Citizen
CM315
SMD
1, 2, 3, 4
20
12.5
70
(2)
50
Microcrystal
CC7V-T1A
SMD
1, 2, 3, 4, 5
Abracon
ABS06
SMD
Cardinal
CPFB
Cardinal
20 / 100
Epson Tyocom
MC-306
SMD
1, 2, 3
20 / 50
Fox
FSXLF
SMD
2, 3, 4, 5
20
12.5
65
Fox
FX135
SMD
2, 3, 4, 5
20
12.5
70
Fox
FX122
SMD
2, 3, 5
20
12.5
90
Fox
FSRLF
SMD
1, 2, 3, 4, 5
20
12.5
50
NDK
NX3215SA
SMD
1, 2 ,3
20
12.5
80
Seiko
SSP-T7-FL
SMD
3
20
6
65
Seiko
SSP-T7-F
SMD
1, 2
20
12.5
65
Seiko
SSP-T7-F
SMD
4
20
7
65
Seiko
SSP-T7-FL
SMD
5
20
4.4
65
12.5
Notes:
1) Tighter and wider frequency tolerances on request
2) 12.5pF standard, but 6pF to ∞ available on request
The table will be kept updated with more crystal vendors and recommendations for
oscillator modules included in XMEGA and UC3 devices.
Are you representing a crystal vendor and not on the list? Please contact
[email protected] to participate in our crystal recommendation program.
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7 Oscillator module overview
Table 7-1 shows a list of which 32kHz oscillators are included in various Atmel®
MegaAVR®, Atmel® tinyAVR® and Atmel® XMEGA® devices. The list will be extended
with UC3 devices in future releases.
Table 7-1. Oscillator module overview.
20
Device Family
Device
Oscillator module
MegaAVR
ATmega128
X32K_2v7
MegaAVR
ATmega1280
X32K_1v8
MegaAVR
ATmega1281
X32K_1v8
MegaAVR
ATmega1284P
X32K_1v8_ULP
MegaAVR
ATmega128A
X32K_2v7
MegaAVR
ATmega16
X32K_2v7
MegaAVR
ATmega162
X32K_1v8
MegaAVR
ATmega164A
X32K_1v8_ULP
MegaAVR
ATmega164P
X32K_1v8_ULP
MegaAVR
ATmega164PA
X32K_1v8_ULP
MegaAVR
ATmega165A
X32K_1v8_ULP
MegaAVR
ATmega165P
X32K_1v8_ULP
MegaAVR
ATmega165PA
X32K_1v8_ULP
MegaAVR
ATmega168
X32K_1v8
MegaAVR
ATmega168A
X32K_1v8_ULP
MegaAVR
ATmega168P
X32K_1v8_ULP
MegaAVR
ATmega168PA
X32K_1v8_ULP
MegaAVR
ATmega169
X32K_1v8
MegaAVR
ATmega169A
X32K_1v8_ULP
MegaAVR
ATmega169P
X32K_1v8_ULP
MegaAVR
ATmega169PA
X32K_1v8_ULP
MegaAVR
ATmega16A
X32K_2v7
MegaAVR
ATmega2560
X32K_1v8
MegaAVR
ATmega2561
X32K_1v8
MegaAVR
ATmega32
X32K_2v7
MegaAVR
ATmega324A
X32K_1v8_ULP
MegaAVR
ATmega324P
X32K_1v8_ULP
MegaAVR
ATmega324PA
X32K_1v8_ULP
MegaAVR
ATmega3250A
X32K_1v8_ULP
MegaAVR
ATmega3250P
X32K_1v8_ULP
MegaAVR
ATmega3250PA
X32K_1v8_ULP
MegaAVR
ATmega325A
X32K_1v8_ULP
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Device Family
Device
Oscillator module
MegaAVR
ATmega32A
X32K_2v7
MegaAVR
ATmega48
X32K_1v8
MegaAVR
ATmega48A
X32K_1v8_ULP
MegaAVR
ATmega325P
X32K_1v8_ULP
MegaAVR
ATmega325PA
X32K_1v8_ULP
MegaAVR
ATmega328
X32K_1v8
MegaAVR
ATmega328P
X32K_1v8_ULP
MegaAVR
ATmega328PA
X32K_1v8_ULP
MegaAVR
ATmega329
X32K_1v8
MegaAVR
ATmega3290A
X32K_1v8_ULP
MegaAVR
ATmega3290P
X32K_1v8_ULP
MegaAVR
ATmega3290PA
X32K_1v8_ULP
MegaAVR
ATmega329A
X32K_1v8_ULP
MegaAVR
ATmega329P
X32K_1v8_ULP
MegaAVR
ATmega329PA
X32K_1v8_ULP
MegaAVR
ATmega32A
X32K_2v7
MegaAVR
ATmega48
X32K_1v8
MegaAVR
ATmega48A
X32K_1v8_ULP
MegaAVR
ATmega48P
X32K_1v8_ULP
MegaAVR
ATmega48PA
X32K_1v8_ULP
MegaAVR
ATmega64
X32K_2v7
MegaAVR
ATmega640
X32K_1v8
MegaAVR
ATmega644A
X32K_1v8_ULP
MegaAVR
ATmega644P
X32K_1v8_ULP
MegaAVR
ATmega644PA
X32K_1v8_ULP
MegaAVR
ATmega6450A
X32K_1v8_ULP
MegaAVR
ATmega6450P
X32K_1v8_ULP
MegaAVR
ATmega645A
X32K_1v8_ULP
MegaAVR
ATmega645P
X32K_1v8_ULP
MegaAVR
ATmega649
X32K_1v8
MegaAVR
ATmega6490
X32K_1v8_ULP
MegaAVR
ATmega6490A
X32K_1v8_ULP
MegaAVR
ATmega6490P
X32K_1v8_ULP
MegaAVR
ATmega649A
X32K_1v8_ULP
MegaAVR
ATmega649P
X32K_1v8_ULP
TinyAVR
ATtiny84A
X32K_1v8
TinyAVR
ATtiny85
X32K_1v8
TinyAVR
ATtiny861
X32K_1v8
MegaAVR
ATmega48P
X32K_1v8_ULP
21
Atmel-8333E-AVR-03/2015
22
Device Family
Device
Oscillator module
MegaAVR
ATmega48PA
X32K_1v8_ULP
MegaAVR
ATmega64
X32K_2v7
MegaAVR
ATmega640
X32K_1v8
MegaAVR
ATmega644A
X32K_1v8_ULP
MegaAVR
ATmega644P
X32K_1v8_ULP
MegaAVR
ATmega644PA
X32K_1v8_ULP
MegaAVR
ATmega6450A
X32K_1v8_ULP
MegaAVR
ATmega6450P
X32K_1v8_ULP
MegaAVR
ATmega645A
X32K_1v8_ULP
MegaAVR
ATmega645P
X32K_1v8_ULP
MegaAVR
ATmega649
X32K_1v8
MegaAVR
ATmega6490
X32K_1v8_ULP
MegaAVR
ATmega6490A
X32K_1v8_ULP
MegaAVR
ATmega6490P
X32K_1v8_ULP
MegaAVR
ATmega649A
X32K_1v8_ULP
MegaAVR
ATmega649P
X32K_1v8_ULP
MegaAVR
ATmega64A
X32K_2v7
MegaAVR
ATmega8
X32K_2v7
MegaAVR
ATmega88
X32K_1v8
MegaAVR
ATmega88A
X32K_1v8_ULP
MegaAVR
ATmega88P
X32K_1v8_ULP
MegaAVR
ATmega88PA
X32K_1v8_ULP
MegaAVR
ATmega8A
X32K_2v7
TinyAVR
ATtiny2313A
X32K_1v8
TinyAVR
ATtiny24
X32K_1v8
TinyAVR
ATtiny24A
X32K_1v8
TinyAVR
ATtiny25
X32K_1v8
TinyAVR
ATtiny261
X32K_1v8
TinyAVR
ATtiny261A
X32K_1v8
TinyAVR
ATtiny4313
X32K_1v8
TinyAVR
ATtiny44
X32K_1v8
TinyAVR
ATtiny44A
X32K_1v8
TinyAVR
ATtiny45
X32K_1v8
TinyAVR
ATtiny461
X32K_1v8
TinyAVR
ATtiny461A
X32K_1v8
TinyAVR
ATtiny84
X32K_1v8
TinyAVR
ATtiny861A
X32K_1v8
XMEGA
ATxmega128A1
X32K_XMEGA
XMEGA
ATxmega128A3
X32K_XMEGA
AVR4100
Atmel-8333E-AVR-03/2015
AVR4100
Device Family
Device
Oscillator module
XMEGA
ATxmega128A4
X32K_XMEGA
XMEGA
ATxmega128B1
X32K_XMEGA
XMEGA
ATxmega128B3
X32K_XMEGA
XMEGA
ATxmega128D3
X32K_XMEGA
XMEGA
ATxmega128D4
X32K_XMEGA
XMEGA
ATxmega16A4
X32K_XMEGA
XMEGA
ATxmega16D4
X32K_XMEGA
XMEGA
ATxmega192A1
X32K_XMEGA
XMEGA
ATxmega192A3
X32K_XMEGA
XMEGA
ATxmega192D3
X32K_XMEGA
XMEGA
ATxmega256A1
X32K_XMEGA
XMEGA
ATxmega256D3
X32K_XMEGA
XMEGA
ATxmega32A4
X32K_XMEGA
XMEGA
ATxmega32D4
X32K_XMEGA
XMEGA
ATxmega348A1
X32K_XMEGA
XMEGA
ATxmega64A1
X32K_XMEGA
XMEGA
ATxmega64A3
X32K_XMEGA
XMEGA
ATxmega64A4
X32K_XMEGA
XMEGA
ATxmega64B1
X32K_XMEGA
XMEGA
ATxmega64B3
X32K_XMEGA
XMEGA
ATxmega64D3
X32K_XMEGA
XMEGA
ATxmega64D4
X32K_XMEGA
XMEGA
ATxmega256A3B
X32K_XRTC32
23
Atmel-8333E-AVR-03/2015
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© 2015 Atmel Corporation. / Rev.:Atmel-8333E-AVR-03/2015.
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Atmel-8333E-AVR-03/2015