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AN4434 датащи(PDF) 7 Page - STMicroelectronics

номер детали AN4434
подробное описание детали  CMOS F8H automotive EEPROM cycling endurance and data retention
PDF  17 Pages
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производитель  STMICROELECTRONICS [STMicroelectronics]
домашняя страница  http://www.st.com
Logo STMICROELECTRONICS - STMicroelectronics

AN4434 датащи(HTML) 7 Page - STMicroelectronics

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AN4434
Cycling endurance
16
1.2.3
ECC and cycling budget
The Error Code Correction (ECC) is a specific logic, embedded in all CMOS F8H
automotive EEPROM devices, that is able to correct a single bit error when reading a byte.
ECCx1 Error Correction Code
The ECCx1 is implemented in the 1Kbit up to 16Kbit CMOS F8H automotive devices.
In EEPROMs with ECC x 1 logic, 4 bits of ECC are added on each data byte of the memory
array: if a single bit out of the data byte happens to be erroneous during a Read operation,
the ECC bits detect the wrong bit inside the data byte and restore the correct value. The
read reliability is therefore much improved.
The Error Correction Code (ECC x 1) is transparent for the user.
ECCx4 Error Correction Code
The ECCx4 is implemented in the CMOS F8H automotive devices when the memory size is
equal or larger than 32 Kbits.
In EEPROMs with ECCx4 logic, 6 bits of ECC are implemented for each group of four
bytes, making up a word (word = 4 bytes + 6 ECC bits). If a single bit out of the four data
bytes happens to be erroneous during a Read operation, the ECC bits detects the wrong bit
inside the data byte and restores the correct value. The read reliability is therefore much
improved.
The Error Correction Code (ECC x 4) is transparent for the user, however it is interesting to
consider the cycling budget:
•
Byte(s) write
If one byte inside one group is written, the ECC function also writes/cycles the three
other bytes located in the same group. Therefore the cycling seen by a word is the sum
of the cycles seen by each byte inside the word and this sum must not exceed the
cycling performance specified in the datasheet.
Example 1: Cycling equally each byte inside a word.
Rule is: for a cycling limit of N cycles, each byte 0, byte 1, byte 2 and byte 3 of a word
can be equally cycled N/4 times so that the word cycling budget is:
N/4 + N/4 +N/4 + N/4 = N cycles.
Simple case: for 4 million cycles (at 25°C), each byte 0, byte 1, byte 2 and byte 3 inside
a word can be equally cycled 1 million times.
Example 2: Cycling unequally each byte inside a word.
Rule is: for a cycling of N cycles, and for bytes inside the same word, byte 0 can be
cycled A times, byte 1 can be cycled B times, byte 2 can be cycled C times and byte 3
can be cycled D times, so that the word cycling budget is A + B + C+ D = N cycles.
Simple case: for a 4 million cycles (at 25°C), and for bytes inside the same word, byte 0
can be cycled 2 million times, byte 1 can be cycled 1 million times, byte 2 and byte 3
can be cycled 1/2 million times (2 + 1 + ½ + ½ = 4).
•
Word write
If the application writes data by word(s), the 4 bytes making up the word are always
updated at the same time and the number of write cycles is pulled to the highest cycling
possible value. The application designer has only to check that each word in the
EEPROM never exceeds the cycling performance specified in the datasheet (for



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