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AN4434 датащи(PDF) 13 Page - STMicroelectronics |
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AN4434 датащи(HTML) 13 Page - STMicroelectronics |
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13 / 17 page ![]() DocID025810 Rev 3 13/17 AN4434 Data retention 16 Where: – n is the number of bits in the EEPROM – P0 is the probability that 1 cell fails If one bit fails, the ECC architecture will correct this bit value and therefore P1 is not significant for the end user as the whole memory can still be read without a single bit error. If we consider now that a next extrinsic event would lead to one more bit losing its data, this bit being randomly located over the whole memory array, the probability P2 that this second falling bit could be located in the same word A is expressed as P2 knP0 2 k1 – () 64 ⁄ = Where k is the number of bits of one word (for ECCx4: 4 bytes and 6 ECC bits, this lead to k=4*8 +6=38). The value of P2 is depending upon the value of n (number of bits in the EEPROM); Table 5 shows the probability P2 value that one word is not read correctly (a second bit failing in the same word cannot be recovered by ECC logic) for different memory densities. Note: If we consider that, during the life of an application: • Data written only once (Read only data) are not stressed by further Write cycles, there is therefore no SILC effect and the data retention is not impacted. For these data, P2 value is much less than the values given in Table 5. • Data written several times may be impacted by the SILC effect but, after each Write cycle, the data are refreshed and therefore the data retention time is “reset”. Based on these comments, it is wise to consider that the data retention in an application is significantly better than the worst case values computed in Table 5 and Table 6. ECCx1 and data retention CMOS F8H automotive EEPROM devices (1Kb to 16Kb) embed an internal ECCx1 logic that compares each byte with the 4 additional ECC bits. As a result, if a single bit happens to be erroneous during a read operation, the ECC detects it and replaces this bit with the correct value in the read byte. The main benefit of the Error Correction Code is that the ECC Table 5. ECCx4 memories: probability that one word is not correctly read Memory capacity P2 (ppm(1)) 1. ppm: part per million 1 Mbit 0.23 512 Kbit 0.12 256 Kbit 0.06 128 Kbit 0.03 64 Kbit 0.01 32 Kbit 0.01 |
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