WO2014194141A1 - Reading voltage calculation in solid-state storage devices - Google Patents
Reading voltage calculation in solid-state storage devices Download PDFInfo
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- WO2014194141A1 WO2014194141A1 PCT/US2014/040092 US2014040092W WO2014194141A1 WO 2014194141 A1 WO2014194141 A1 WO 2014194141A1 US 2014040092 W US2014040092 W US 2014040092W WO 2014194141 A1 WO2014194141 A1 WO 2014194141A1
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- G—PHYSICS
- G11—INFORMATION STORAGE
- G11C—STATIC STORES
- G11C16/00—Erasable programmable read-only memories
- G11C16/02—Erasable programmable read-only memories electrically programmable
- G11C16/06—Auxiliary circuits, e.g. for writing into memory
- G11C16/34—Determination of programming status, e.g. threshold voltage, overprogramming or underprogramming, retention
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- G—PHYSICS
- G11—INFORMATION STORAGE
- G11C—STATIC STORES
- G11C11/00—Digital stores characterised by the use of particular electric or magnetic storage elements; Storage elements therefor
- G11C11/56—Digital stores characterised by the use of particular electric or magnetic storage elements; Storage elements therefor using storage elements with more than two stable states represented by steps, e.g. of voltage, current, phase, frequency
- G11C11/5621—Digital stores characterised by the use of particular electric or magnetic storage elements; Storage elements therefor using storage elements with more than two stable states represented by steps, e.g. of voltage, current, phase, frequency using charge storage in a floating gate
- G11C11/5642—Sensing or reading circuits; Data output circuits
-
- G—PHYSICS
- G06—COMPUTING OR CALCULATING; COUNTING
- G06F—ELECTRIC DIGITAL DATA PROCESSING
- G06F11/00—Error detection; Error correction; Monitoring
- G06F11/07—Responding to the occurrence of a fault, e.g. fault tolerance
- G06F11/08—Error detection or correction by redundancy in data representation, e.g. by using checking codes
- G06F11/10—Adding special bits or symbols to the coded information, e.g. parity check, casting out 9's or 11's
- G06F11/1008—Adding special bits or symbols to the coded information, e.g. parity check, casting out 9's or 11's in individual solid state devices
- G06F11/1072—Adding special bits or symbols to the coded information, e.g. parity check, casting out 9's or 11's in individual solid state devices in multilevel memories
-
- G—PHYSICS
- G06—COMPUTING OR CALCULATING; COUNTING
- G06F—ELECTRIC DIGITAL DATA PROCESSING
- G06F12/00—Accessing, addressing or allocating within memory systems or architectures
- G06F12/02—Addressing or allocation; Relocation
- G06F12/0223—User address space allocation, e.g. contiguous or non contiguous base addressing
- G06F12/023—Free address space management
- G06F12/0238—Memory management in non-volatile memory, e.g. resistive RAM or ferroelectric memory
- G06F12/0246—Memory management in non-volatile memory, e.g. resistive RAM or ferroelectric memory in block erasable memory, e.g. flash memory
-
- G—PHYSICS
- G11—INFORMATION STORAGE
- G11C—STATIC STORES
- G11C16/00—Erasable programmable read-only memories
- G11C16/02—Erasable programmable read-only memories electrically programmable
- G11C16/06—Auxiliary circuits, e.g. for writing into memory
-
- G—PHYSICS
- G11—INFORMATION STORAGE
- G11C—STATIC STORES
- G11C16/00—Erasable programmable read-only memories
- G11C16/02—Erasable programmable read-only memories electrically programmable
- G11C16/06—Auxiliary circuits, e.g. for writing into memory
- G11C16/34—Determination of programming status, e.g. threshold voltage, overprogramming or underprogramming, retention
- G11C16/349—Arrangements for evaluating degradation, retention or wearout, e.g. by counting erase cycles
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- G—PHYSICS
- G11—INFORMATION STORAGE
- G11C—STATIC STORES
- G11C29/00—Checking stores for correct operation ; Subsequent repair; Testing stores during standby or offline operation
- G11C29/02—Detection or location of defective auxiliary circuits, e.g. defective refresh counters
- G11C29/021—Detection or location of defective auxiliary circuits, e.g. defective refresh counters in voltage or current generators
-
- G—PHYSICS
- G11—INFORMATION STORAGE
- G11C—STATIC STORES
- G11C29/00—Checking stores for correct operation ; Subsequent repair; Testing stores during standby or offline operation
- G11C29/02—Detection or location of defective auxiliary circuits, e.g. defective refresh counters
- G11C29/028—Detection or location of defective auxiliary circuits, e.g. defective refresh counters with adaption or trimming of parameters
-
- G—PHYSICS
- G11—INFORMATION STORAGE
- G11C—STATIC STORES
- G11C29/00—Checking stores for correct operation ; Subsequent repair; Testing stores during standby or offline operation
- G11C29/04—Detection or location of defective memory elements, e.g. cell constructio details, timing of test signals
- G11C29/08—Functional testing, e.g. testing during refresh, power-on self testing [POST] or distributed testing
- G11C29/12—Built-in arrangements for testing, e.g. built-in self testing [BIST] or interconnection details
- G11C29/38—Response verification devices
- G11C29/42—Response verification devices using error correcting codes [ECC] or parity check
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- G—PHYSICS
- G11—INFORMATION STORAGE
- G11C—STATIC STORES
- G11C7/00—Arrangements for writing information into, or reading information out from, a digital store
- G11C7/14—Dummy cell management; Sense reference voltage generators
Definitions
- This disclosure relates to data storage systems. More particularly, the disclosure relates to systems and methods for calculating reading voltage levels in solid-state data storage devices.
- Certain solid-state memory devices store information in an array of memory cells constructed with floating gate transistors.
- SLC single-level cell
- MLC multi-level cell
- each cell stores two or more bits of information.
- Figure 1 is a block diagram illustrating an embodiment of a solid-state storage device including an error management module.
- Figure 2 is a graph showing a probability distribution of cells in a non-volatile solid-state memory array according to an embodiment.
- Figure 3 is a graph showing state cross point shift of a probability distribution according to an embodiment.
- Figure 4 is a graph showing bit error rate versus time relationship data in an example solid-state storage device.
- Figure 5 is a flowchart illustrating a process for calculating reading voltage level values according to an embodiment.
- Figure 6A is a flow diagram illustrating an embodiment of a process for generating a data retention index.
- Figure 6B is a flow diagram illustrating an embodiment of a process for utilizing a data retention index.
- Figure 7 is a graph showing reading voltage level shift versus bit error count relationship data in an embodiment.
- Figure 8 is a graph showing reading voltage level shift data in an embodiment.
- Figures 9-10 show graphical bit error count data in one or more embodiments.
- Figure 1 1 is a graph showing bit error count data in an embodiment.
- Figure 1 2A is a table including bit error count data according to an embodiment.
- Figure 12B is a graph showing bit error count data in an embodiment.
- Figure 13 is a flow diagram illustrating an embodiment of a process for calculating reading voltage levels using polynomial fitting.
- Figure 14 is a graph showing cumulative state distribution information in an embodiment.
- Figure 1 5 is a graph showing cumulative state distribution information in an embodiment.
- Figure 16 is a flow diagram illustrating an embodiment of a process for calculating reading voltage levels using polynomial fitting.
- Data storage cells in solid-state memory may have distinct threshold voltage distribution (V t ) levels, corresponding to different memory states.
- V t threshold voltage distribution
- different memory states in solid-state memory may correspond to a distribution of voltage levels ranging between reading voltage (VR) levels; when the charge of a memory cell falls within a particular range, one or more reads of the page may reveal the corresponding memory state of the cell.
- VR reading voltage
- read is used herein with respect to voltage reads of solid-state memory according to its broad and ordinary meaning, and may refer to read operations on a page, including a plurality of cells (e.g., thousands of cells), or may be used with respect to a voltage charge level of a single memory cell.
- Reading voltage levels can advantageously be set to values in the margins between memory states.
- memory cells store different binary data representing user data. For example, based on its charge level, each cell generally falls into one of the memory states, represented by associated data bits.
- P/E program/erase
- Such reduction in read margin may be due to a number of factors, such as loss of charge due to flash cell oxide degradation, over-programming caused by erratic program steps, programming of adjacent erased cells due to heavy reads or writes in the locality of the cell (or write disturbs), and/or other factors, all of which may contribute to read failure in a solid-state storage device.
- read failure can result from the use of fixed reading voltage levels that are not adapted to the voltage distribution shifts of the memory cells inside the device.
- devices may be programmed with fixed manufacturer-determined reading voltage levels, certain embodiments may provide for overriding of such default manufacturer read levels.
- Certain embodiments disclosed herein provide systems and methods for reading memory cells at adjusted/optimized reading voltage levels, which may provide for improved data recovery. In particular, three techniques for determining adjusted/optimal read voltage levels are described below, which may be applicable to either generic or pre-calibrated solid-state memories.
- Page or ⁇ -page
- a page of data may be any suitable size.
- a page may comprise 1 k, 2k, 4k, or more bytes of data.
- location or “memory location” is used herein according to its broad and ordinary meaning and may refer to any suitable partition of memory cells within one or more data storage devices.
- a memory location may comprise a contiguous array of memory cells or addresses (e.g., a page).
- non-volatile solid-state memory may refer to solid-state memory such as NAND flash.
- Solid- state memory may comprise a wide variety of technologies, such as flash integrated circuits, Phase Change Memory (PC-RAM or PRAM), Programmable Metallization Cell RAM (PMC-RAM or PMCm), Ovonic Unified Memory (OUM), Resistance RAM (RRAM), NAND memory, NOR memory, EEPROM, Ferroelectric Memory (FeRAM), MRAM, or other discrete NVM (non-volatile solid- state memory) chips.
- non-volatile solid-state memory arrays or storage devices may be physically divided into planes, blocks, pages, and sectors, as is known in the art.
- Other forms of storage e.g., battery backed-up volatile DRAM or SRAM devices, magnetic disk drives, etc. may additionally or alternatively be used.
- FIG. 1 is a block diagram illustrating an embodiment of a solid-state storage device 1 20 incorporating error management functionality.
- the solid-state storage device 120 e.g., hybrid hard drive, solid-state drive, any storage device utilizing solid-state memory, etc.
- the controller 130 includes a controller 130, which in turn includes an error management module 140.
- the error management module 140 is configured to detect and correct certain kinds of internal data corruption of one or more non-volatile solid- state memory arrays 150, which may comprise one or more blocks of storage, each comprising a plurality of flash pages.
- the controller 1 30 can further include internal memory (not shown), which may be of one or more suitable memory types.
- the controller 130 is configured to perform the reading voltage level adjustment functions as further described below.
- the error management module 140 includes an error correction module 144 for encoding and decoding data transferred to/from the non-volatile memory array(s) 150. Furthermore, the error management module 140 includes an optimal VR calculation module 142 for calculating adjusted/optimal reading voltage levels in order to provide optimal data to the error correction module 144 according to one or more embodiments disclosed herein to increase the error correction module's ability to decode data stored in the memory array(s). [0031] In certain embodiments, the controller 1 30 is configured to receive memory access commands from a storage interface (e.g., a device driver) 1 1 2 residing on a host system 1 10. The controller 1 30 is configured to execute commands in response to such host-issued memory commands in the non-volatile solid-state memory arrays 150.
- a storage interface e.g., a device driver
- Storage access commands communicated by the storage interface 1 1 2 can include write and read commands issued by the host system 1 1 0.
- the commands can specify a block address in the solid-state storage device 120, and the controller 130 can execute the received commands in the non-volatile solid-state memory array 1 50. Data may be accessed/transferred based on such commands.
- the solid-state storage device 120 may be a hybrid disk drive that additionally includes magnetic memory storage (not shown). In such case, one or more controllers 130 may control the magnetic memory storage and the non-volatile solid-state memory array(s) 150.
- the solid-state storage device 1 20 can store data received from the host system 1 10 so that the solid-state storage device 120 can act as memory storage for the host system 1 10.
- the controller 130 can implement a logical interface.
- the logical interface can present to the host system 1 10 storage system memory as a set of logical addresses (e.g., contiguous address) where data can be stored.
- the controller 1 30 can map logical addresses to various physical memory addresses in the non-volatile solid-state memory array 1 50 and/or other memory module(s).
- FIG. 2 is a graph showing a probability distribution of cells in a non-volatile solid-state memory array according to an embodiment.
- Flash memory such as multi-level cell (MLC) NAND flash memory, may store two or more bits of information per cell. While certain embodiments disclosed herein are described in the context of MLCs, it should be understood that the concepts disclosed herein may be compatible with single level cell (SLC), three-level cell (TLC) technology (a type of MLC NAND), and/or other types of technology.
- SLC single level cell
- TLC three-level cell
- Data is generally stored in MLC NAND flash memory in binary format. For example, two-bit-per-cell memory cells can have 4 distinct programming voltage levels, and 3-bit-per-cell memory cells can have 8 distinct programming voltage levels, and so on. Therefore, individual memory cells can store different binary bits according to the amount of charge stored thereon.
- the horizontal axis depicted in Figure 2 represents cell voltage level.
- the vertical axis represents the number of cells that have the corresponding voltage values.
- the four distribution curves represent the number of cells, broken down by the four distributions, which have the corresponding voltage values.
- the voltage distribution of the memory cells may include a plurality of distinct levels, or states (e.g., States 0-3 in this example 2-bit-per cell MLC configuration, as shown).
- Read reference values i.e., voltage threshold levels R1 -R3 may be placed between these levels.
- reading voltage values R1 , R2, and R3 may be preset by a device manufacturer.
- reading voltage levels R1 , R2, and R3 may be pre-calibrated by the NAND manufacturer and stored in the NAND flash chip ROM registers.
- the NAND manufacturers may optimize these VR's to provide successful readout of the data stored in the NAND based on generally-applicable device characteristics.
- predefined, static sets of VR's may not be adequate for the various operational situations, which may include flash memory aging and data retention effects which are often encountered in applications.
- read margin The gap between the levels (i.e., margin between programmed states), in which the read voltage references may advantageously be positioned in certain embodiments, is referred to as "read margin.”
- read margin Over time, and as a result of various physical conditions and wear, for example from being subjected to repeated P/E cycles, the read margins between the various distribution levels may be reduced, resulting in both data retention problems and higher read errors beyond certain limits. Such reduction in read margin may be due to a number of factors, such as loss of charge due to flash cell oxide degradation, over- programming caused by erratic program steps, programming of adjacent erased cells due to heavy reads or writes in the locality of the cell (or write disturbs), and/or other factors. As read margins are diminished, or disappear, fixed read voltage levels such as R1 , R2, and R3, may prove less reliable. Therefore, adjustment of one or more reading voltage levels can improve decoding reliability in certain embodiments.
- FIG. 2 illustrates a distribution for 2-bit- per-cell flash memories
- embodiments and features disclosed herein may be applicable to other types of coding schemes.
- the coding for States 0-3 can be, for example, ⁇ 1 ,' '01 ,' '00,' and ⁇ ⁇ ,' or any other coding.
- Each cell may generally fall into one of the illustrated states and correspondingly represents two bits.
- WL For one word line (WL), which can be connected to tens of thousands of cells in a NAND array, the lower digit of the cells may be referred to as the "lower page,” and the upper digit may be referred to as the "upper page.”
- 3-bit-per-cell flash memories there may also be intermediate digits, which may be referred to as “middle pages.” Reading voltage levels and operations are dependent on the coding of these states. For example, for the coding as shown in Figure 2 for the 2-bit-per-cell flash memories, one read at R2 may be required to read out the lower page, and two reads at both R1 and R3 may be required to read out the upper page. As shown in the distribution of Figure 2, these reading voltages may be selected between state distributions in the case where the distributions for different states are narrow so that there is no overlap between them.
- Figure 3 is a graph showing state cross point shift of a probability distribution according to an embodiment.
- the graph shows three distribution humps corresponding with three programming states for a solid-state memory.
- Each distribution is represented by a plurality of curves, each curve corresponding to a different data retention state, with the data retention time generally increasing from right to left.
- the arrows shown in the graph illustrate the shift in cross points between the respective distributions over time.
- the vertical lines labeled 'R2' and 'R3' along the X-axis represent preset manufacturer's settings for two of the three reading voltages in a two-bit programming scheme.
- the third reading voltage, R1 may be set relatively closely to 0 V, and is generally ignored in the present discussion for convenience.
- These preset levels may be set such that initially, they may be disposed to the left of the optimal reading level, wherein over time the optimal reading level moves to the left, passing the preset level.
- the arrows indicate how the state cross points may shift with data retention (DR) time (time between initial writing and a current read operation) in an embodiment. To minimize the errors from readout, such reading voltages may be set at or near state cross points.
- DR data retention
- the reading voltages may also shift in order to improve decoding. As illustrated in the graph of Figure 3, if the reading voltage levels are fixed at the default levels, a significant amount of read errors may result for certain data retention circumstances, such as for memory cells represented by distribution curves at the end of the illustrated arrows.
- Figure 4 is a graph showing bit error rate versus time relationship data in an example solid-state storage device.
- the graph of Figure 4 corresponds to a solid-state storage device in which manufacturer default reading voltage levels are used throughout the timeline illustrated in the graph.
- reading at adjusted/optimal VR's instead of at the manufacturer's preset default VR's may be desirable to successfully read out written data and suppress RBER.
- Many applications, such as LLR generation for soft-decision LDPC, may also benefit from information of optimal reading voltages.
- LLR generation for soft-decision LDPC may also benefit from information of optimal reading voltages.
- Various methods and implementations for calculating adjusted/optimal VR's are discussed below.
- FIG. 5 is a flowchart illustrating in embodiment of a process 400 for calculating reading voltage levels for a solid-state memory.
- the process 400 may include calibrating the memory based on a known program/erase (P/E) condition (block 402), which may be determined in any desirable manner.
- P/E program/erase
- optimal VR calculation is performed in block 404 with respect to passing reference pages (which may include known data), that provide successful data readout (i.e., bit errors are correctable within the capability of the error correction), and then in block 408 the calculated optimal VR's are applied to target pages associated with the reference pages.
- the process 400 can also perform optimal VR calculation with respect to a failed page, which may be one of the target pages.
- target pages may be associated with one or more reference page(s) having similar characteristics.
- a passing page in a block may be designated as the reference page for all pages in the same block, since the pages within the same block are assumed to have experienced the same number of P/E cycles.
- any passing page within the same block as the target page could be considered a reference page to the target page.
- any passing page within in a designated range of blocks neighboring the block in which the target page is located may be considered a reference page.
- direct finding of optimal VR's on failing pages may also be performed. Certain methods involving direct calculation from failed pages may be more involved than methods requiring use of passing reference pages.
- the P/E cycle number for a given block may be known. Preliminarily calibrating the memory according to its P/E condition may provide data retention information according to P/E cycling, thereby simplifying optimal VR calculation.
- Three methods for calculating adjusted VR's in solid-state storage devices are disclosed below, including both calibration-based and non-calibration techniques. Furthermore, the methods described below implement VR calculation based on both passing and failing pages.
- the process 400 may be performed at least in part by the controller 1 30, the optimal VR calculation module 142, and/or the error correction module 144 described above with respect to Figure 1 .
- Figure 6A is a flow diagram illustrating an embodiment of a process 600A for generating a data retention index.
- This process illustrated in Figure 6A may be used on passing pages or blocks where the P/E cycle number is known.
- the process 600A includes, in block 610, calibrating a solid-state storage device according to known P/E condition to determine a relationship between VR shift and data retention.
- optimal reading voltage level may depend on various factors such as P/E cycles and date retention history, including time, temperature, etc.
- Solid-state memory having similar vendor origin and/or technology node may have similar characteristics. Therefore, certain memory blocks that have experienced similar P/E cycles may have similar data retention characteristics; such drives may have similar VR shift when subject to similar storage environments.
- Preliminary calibration of pages or blocks with known P/E numbers may be implemented to obtain the knowledge of the relation between VR shift and data retention characteristics, since in solid- state storage devices P/E number is often available.
- calibration involves measuring data retention characteristics of a storage device for various P/E conditions. For example, relatively high P/E numbers may be of particular concern since they may represent severe wear, leading to greater probability of read errors.
- calibration involves sampling of a finite set of P/E numbers. Information associated with P/E numbers which are not in the measured set may be estimated using interpolation or extrapolation.
- the process 600A Since data retention time and the other factors can be difficult to obtain, information incorporating all the DR effects can be helpful in estimating optimal VR shift.
- index data may provide an indication of how and/or to what extent the programming distributions have shifted without the requirement of detailed knowledge of the data storage history, including temperature, time stamp, and the like. Therefore, such index data may be used to adjust reading voltages to minimize the bit error rate in reading.
- the process 600A stores, in block 620, the generated index data in the solid-state storage device, wherein the solid-state storage device may access the index data during normal operation.
- the index data may be stored in a reserved portion (e.g., reserve table) of the solid-state storage device.
- FIG. 6B is a flow diagram illustrating an embodiment of a process 600B for utilizing a data retention index.
- the process 600B includes determining, in block 640, data retention characteristics of a known reference page, such as flipped-bit count data.
- the data retention information may be used when accessing, in block 650, data retention index data stored on the drive to look-up adjusted VR levels in block 660.
- the index may be a look-up table, wherein bit-flip data may be associated with VR shift data in the index.
- a target page may be read, in block 670, using the shifted read level, thereby improving data decoding capability.
- the processes 600A, 600B may be performed at least in part by the controller 130, the optimal VR calculation module 142, and/or the error correction module 144 described above with respect to Figure 1 .
- error bit count may vary if a solid-state storage device is continually read using manufacturer default VR's as data retention characteristics change.
- Table A provides an example of error bit count information vs. data retention condition, where fluctuating data retention condition is based on elapsed time, when reading at the default VR for R2 for a block of an embodiment of a solid-state storage device:
- the third column of Table A includes data representing the logarithmic value of the lower page 1 ->0 flip bit counts.
- Figure 7 is a graph showing reading voltage level shift versus bit error count relationship data in an embodiment. As shown in the graph of Figure 7, VR shift may have a linear relationship with the log of flipped bit count data in certain embodiments.
- Data retention calibration may provide certain information associated with VR shift.
- Table B provides R2 and R3 shift data charted over stimulated changing data retention conditions (increasing age of the solid-state storage device stimulated through baking the memory at a certain temperature for the various periods of time as shown in Table B).
- Figure 8 is a graph showing the reading voltage level shift data for both R2 and R3 contained in Table B in an embodiment.
- the graph of Figure 8 shows that for certain embodiments, a substantially linear relationship may exist between R2 shift and R3 shift. Therefore, it may be possible to derive voltage shift for one of R2 or R3 based at least in part on knowledge of the other. If there exists a relation between R2 and R3 shifts, lower page information may be used to predict upper page behavior. In certain embodiments, utilization of such relationship information may help save system resources.
- VR shift may be calculated using polynomial fitting for passing reference pages or blocks. Knowledge of P/E cycle condition may not be required.
- Figures 9-10 may be helpful in illustrating how polynomial fitting of raw bit error rate count data may be used to calculate VR shift.
- Figures 9-10 show graphical bit error count data for one or more embodiments of solid-state storage devices, where the raw bit error counts are shown resulting from scanning one VR with the other VR fixed in an MLC scheme.
- raw bit error count data can be approximately fitted by a polynomial function, such as a parabola.
- modeling the bit error rate data can allow for generation of a mathematical representation of the bit error rate over the range of VR's, which may be solved to determine a point of lowest bit error count.
- the derivative of a second-order polynomial (i.e., parabolic) equation can be solved for to find a zero-slope point of the curve, which may correspond to a bit error low point.
- the lowest bit error is found at approximately 3.82 V for the R3 level, and in the example of Figure 1 0, the bit lowest error is found at approximately 2.18 V for the R2 level.
- Figure 1 1 is a graph showing bit error count data in an embodiment.
- three or more bit error count data points are determined over a range of reading voltage levels for a reference page or block.
- one VR (R2) may be fixed, while a second VR (R3) is shifted to obtain the multiple data points.
- R3 may be shifted by approximately 0.2 V between reads.
- the three or more reads may all be taken within a predetermined range of a manufacturer's default read level.
- raw bit error count is plotted vs. voltage and parabolic fitting is used to fit the three or more data points to a third-order curve.
- the optimal reading voltage level R3 may be approximately 3.1 3 V, as shown, which may be determined by solving for the point where the derivative of the third-order curve is equal to zero. In may be necessary for at least one data point to be on each side of the local minima in order to properly fit the curve.
- Figures 1 2A-B provide a table of bit error data and graphical representation of a third-order polynomial fit to the data at around R3, respectively.
- Table C Shown in Table C are optimal VR's found using polynomial fitting and raw bit error count improvement data over a range of P/E cycle counts for a block of memory in an embodiment. As shown, adjusting VR using parabolic fitting may provide bit error reduction by a factor of three or more for P/E numbers larger than 1 k in certain embodiments.
- the rows labeled R1 (V), R2(V), and R3(V) indicate the VR's used in the optimal reads at the individual P/E levels.
- FIG. 13 is a flow diagram illustrating an embodiment of a process 1300 for calculating reading voltage levels using the polynomial fitting method described above.
- the process 1300 includes determine raw bit error counts for VR at three or more points within a range of read voltage levels (block 1302).
- the process 1300 further includes fitting the bit error count versus RV data points to a parabola (block 1304). Once a parabolic equation has been generated to fit the bit error data, the equation is solved to determine a local minima of parabola, such as by setting the derivative of the function to zero and solving to find the corresponding VR value (block 1306).
- One or more target pages may subsequently be decoded using the solved-for VR value, thereby improving decoding results (block 1308).
- the process 1300 may be performed at least in part by the controller 130, the optimal VR calculation module 142, and/or the error correction module 144 described above with respect to Figure 1 . Cumulative Distribution Polynomial Fitting Method
- Figure 14 is a graph showing cumulative state distribution information for an embodiment of a solid-state device.
- the distribution graph shows distributions for three programming states (curves 1402, 1404, and 1406).
- the graph further shows a curve representing the cumulative number of cells having a voltage charge level at or lower than the relevant voltage point on the x- axis.
- the discrete state distributions of Figure 14 are shown by three distinctive peak curves.
- the curve 1408 (comprising diamond-shaped data points and traversing the entire illustrated voltage domain) may represent the count of bits having the value '1 ' when R2 shifts from left to right (there may be a constant attached to the data that is omitted in the curve for simplicity), and is called the cumulative distribution.
- the steepest slopes for the cumulative distribution curve 1408 correspond to the three peaks where the count of bits having the value '1 ' increases at the fastest rate. In each peak, the left side of the peak is associated with the value '1 ' for that programming state.
- the flattest slopes for the curve may correspond to the overlap regions between the states. Because the optimal VR's are typically found in these overlap regions, an embodiment determines the optimal VR's by obtaining a cumulative distribution curve such as curve 1408 and determining locations of the flattest slopes on the cumulative distribution curve. Such a process is further described below.
- Figure 1 5 is a graph showing cumulative state distribution information in an embodiment.
- the illustrated curve may correspond to the cumulative distribution curve 1408 shown in Figure 14.
- four or more bit count data points are determined for the cumulative distribution, as shown (five reads 1502, 1504, 1506, 1508, and 1 510 at different voltage levels are shown in the example of Figure 15).
- the bit count reads may be performed within a predetermined range of a manufacturer default VR.
- the four or more reads may be taken over a range assumed or known to contain an overlap region between two programming states.
- the four or more data points generated may be fitted to a third-order or higher-order polynomial.
- the five reads are fitted to a fourth-order polynomial having the following equation:
- the point at which the fitted polynomial (which may correspond to the cumulative distribution curve shown in Figure 14) has the least slope over a range of interest may be used to estimate the optimal reading voltage for a respective programming interval.
- FIG 16 is a flow diagram illustrating an embodiment of a process 1600 for calculating reading voltage read using polynomial fitting.
- the process 1600 involves taking multiple cumulative distribution reads over a range of reading voltage read in block 1 602 and fitting the multiple reads to a polynomial in block 1604. For example, four or more reads may be taken to provide data for a third-order fourth-order, or higher-order polynomial.
- the process 1600 involves determining a point where the polynomial has the least slope within a range of voltage values. The reading voltage level may then be set to the determined least-sloped point and used to decode the page in block 1 608.
- the process 1600 of Figure 1 6 may advantageously provide for direct calculation of optimal VR level from a failing page.
- the process 1600 may be suitable or desirable for where it is difficult to find a passing page or a passing page with similar characteristics.
- the process 1 600 may be performed at least in part by the controller 1 30, the optimal VR calculation module 142 and/or the error correction module 144 described above with respect to Figure 1 .
- non-volatile solid-state memory typically refers to solid-state memory such as, but not limited to, NAND flash.
- solid-state storage devices e.g., dies
- Other forms of storage e.g., battery backed-up volatile DRAM or SRAM devices, magnetic disk drives, etc. may additionally or alternatively be used.
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- General Engineering & Computer Science (AREA)
- General Physics & Mathematics (AREA)
- Computer Hardware Design (AREA)
- Quality & Reliability (AREA)
- Read Only Memory (AREA)
- Techniques For Improving Reliability Of Storages (AREA)
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Abstract
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Priority Applications (5)
| Application Number | Priority Date | Filing Date | Title |
|---|---|---|---|
| HK16108142.2A HK1220283A1 (en) | 2013-05-31 | 2014-05-29 | Reading voltage calculation in solid-state storage devices |
| GB1520353.2A GB2529584B (en) | 2013-05-31 | 2014-05-29 | Reading voltage calculation in solid-state storage devices |
| DE112014002632.8T DE112014002632T5 (en) | 2013-05-31 | 2014-05-29 | Read voltage calculation for solid-state storage devices |
| KR1020157036833A KR102315294B1 (en) | 2013-05-31 | 2014-05-29 | Reading voltage calculation in solid-state storage devices |
| CN201480031023.7A CN105324819A (en) | 2013-05-31 | 2014-05-29 | Reading Voltage Calculation in Solid State Storage Devices |
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| US201361829955P | 2013-05-31 | 2013-05-31 | |
| US61/829,955 | 2013-05-31 | ||
| US13/917,518 | 2013-06-13 | ||
| US13/917,518 US20140359202A1 (en) | 2013-05-31 | 2013-06-13 | Reading voltage calculation in solid-state storage devices |
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| WO2014194141A1 true WO2014194141A1 (en) | 2014-12-04 |
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|---|---|---|---|
| PCT/US2014/040092 Ceased WO2014194141A1 (en) | 2013-05-31 | 2014-05-29 | Reading voltage calculation in solid-state storage devices |
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| Country | Link |
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| US (1) | US20140359202A1 (en) |
| KR (1) | KR102315294B1 (en) |
| CN (1) | CN105324819A (en) |
| DE (1) | DE112014002632T5 (en) |
| GB (1) | GB2529584B (en) |
| HK (1) | HK1220283A1 (en) |
| WO (1) | WO2014194141A1 (en) |
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Also Published As
| Publication number | Publication date |
|---|---|
| GB2529584B (en) | 2020-07-15 |
| US20140359202A1 (en) | 2014-12-04 |
| HK1220283A1 (en) | 2017-04-28 |
| KR20160014030A (en) | 2016-02-05 |
| DE112014002632T5 (en) | 2016-02-18 |
| CN105324819A (en) | 2016-02-10 |
| GB201520353D0 (en) | 2015-12-30 |
| KR102315294B1 (en) | 2021-10-19 |
| GB2529584A (en) | 2016-02-24 |
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