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== Tiež som si uvedomil Michael Kors Kabelky ==
{{Use dmy dates|date=August 2012}}
{{about|general cache algorithms|detailed algorithms specific to paging|Page replacement algorithm|detailed algorithms specific to the cache between a CPU and RAM|CPU cache}}


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In [[computing]], '''cache algorithms''' (also frequently called ''replacement algorithms'' or ''replacement policies'') are [[Optimization (computer science)|optimizing]] instructions&nbsp;&ndash; or [[algorithm]]s&nbsp;&ndash; that a [[computer program]] or a hardware-maintained structure can follow, in order to manage a [[cache (computing)|cache]] of information stored on the computer. When the cache is full, the algorithm must choose which items to discard to make room for the new ones.
 
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</ul>


== alebo sa modlia u mňa Ray Ban Brýle ==
== Overview ==
The average memory reference time is<ref name="ajsmith" />
: <math>T = m*T_m + T_h + E</math>
where
: <math>T</math> = average memory reference time
: <math>m</math> = miss ratio = 1 - (hit ratio)
: <math>T_m</math> = time to make a main memory access when there is a miss (or, with multi-level cache, average memory reference time for the next-lower cache)
: <math>T_h</math>= the latency: the time to reference the cache when there is a hit
: <math>E</math> = various secondary effects, such as queuing effects in multiprocessor systems


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There are two primary figures of merit of a cache:
 
The latency, and the hit rate.
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There are also a number of secondary factors affecting cache performance.<ref name="ajsmith" >
 
Alan Jay Smith.
  <li>[http://www.stpaulite.com/index.php?title=User:Tuzcvfbq#pevne_ver.C3.ADme_Michael_Kors_Praha http://www.stpaulite.com/index.php?title=User:Tuzcvfbq#pevne_ver.C3.ADme_Michael_Kors_Praha]</li>
"Design of CPU Cache Memories".
 
Proc. IEEE TENCON, 1987.
  <li>[http://www.histoirepassion.eu/spip.php?article1078/ http://www.histoirepassion.eu/spip.php?article1078/]</li>
[http://www.eecs.berkeley.edu/Pubs/TechRpts/1987/CSD-87-357.pdf]
 
</ref>
  <li>[http://www.reo8.moe.go.th/index.php/forum/7/322148-a-presny-historicky-pohad-na-diskusiu-o-naej-digitalnej-buducnosti-mali-by-sme-sa-ma-na-pozore-ray-ban-sluneni-bryle#322148 http://www.reo8.moe.go.th/index.php/forum/7/322148-a-presny-historicky-pohad-na-diskusiu-o-naej-digitalnej-buducnosti-mali-by-sme-sa-ma-na-pozore-ray-ban-sluneni-bryle#322148]</li>
 
  <li>[http://www.proyectoalba.com.ar/spip.php?article66/ http://www.proyectoalba.com.ar/spip.php?article66/]</li>
 
</ul>


== a my všetci sme vinní Ray Ban Okuliare Bazar ==
The "hit ratio" of a cache describes how often a searched-for item is actually found in the cache.
More efficient replacement policies keep track of more usage information in order to improve the hit rate (for a given cache size).


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The "latency" of a cache describes how long after requesting a desired item the cache can return that item (when there is a hit).
 
Faster replacement strategies typically keep track of less usage information—or, in the case of direct-mapped cache, no information—to reduce the amount of time required to update that information.
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</ul>


== Bol som tak nadšený pre túto hru Nike Roshe Run ==
Each replacement strategy is a compromise between hit rate and latency.


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Measurements of "the hit ratio" are typically performed on [[benchmark (computing)|benchmark]] applications.
 
The actual hit ratio varies widely from one application to another. In particular, video and audio streaming applications often have a hit ratio close to zero, because each bit of data in the stream is read once for the first time (a compulsory miss), used, and then never read or written again.
  <li>[http://pjdc639.com/forum.php?mod=viewthread&tid=678611 http://pjdc639.com/forum.php?mod=viewthread&tid=678611]</li>
Even worse, many cache algorithms (in particular, LRU) allow this streaming data to fill the cache, pushing out of the cache information that will be used again soon (cache pollution).
 
<ref>
  <li>[http://honeybadgerpress.ca/node/112#comment-12575228 http://honeybadgerpress.ca/node/112#comment-12575228]</li>
Paul V. Bolotoff.
 
[http://alasir.com/articles/cache_principles/ "Functional Principles of Cache Memory"].
  <li>[http://www.cnljjf.com/news/html/?25076.html http://www.cnljjf.com/news/html/?25076.html]</li>
2007.
 
</ref>
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==Examples==
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=== Bélády's Algorithm ===
 
The ''most'' efficient caching algorithm would be to always discard the information that will not be needed for the longest time in the future. This optimal result is referred to as [[László Bélády|Bélády]]'s optimal algorithm or [[Page_replacement_algorithm#The_theoretically_optimal_page_replacement_algorithm|the clairvoyant algorithm]]. Since it is generally impossible to predict how far in the future information will be needed, this is generally not implementable in practice. The practical minimum can be calculated only after experimentation, and one can compare the effectiveness of the actually chosen cache algorithm.
</ul>
 
=== {{Anchor|LRU}}Least Recently Used ===
'''Least Recently Used''' (LRU): discards the least recently used items first. This algorithm requires keeping track of what was used when, which is expensive if one wants to make sure the algorithm always discards ''the'' least recently used item. General implementations of this technique require keeping "age bits" for cache-lines and track the "Least Recently Used" cache-line based on age-bits. In such an implementation, every time a cache-line is used, the age of all other cache-lines changes. LRU is actually [[Page_replacement_algorithm#Variants_on_LRU|a family of caching algorithms]] with members including: [http://www.vldb.org/conf/1994/P439.PDF 2Q] by Theodore Johnson and Dennis Shasha and LRU/K by Pat O'Neil, Betty O'Neil and Gerhard Weikum.
 
=== Most Recently Used ===
'''Most Recently Used''' (MRU): discards, in contrast to LRU, the most recently used items first. In findings presented at the 11th VLDB conference, Chou and Dewitt noted that "When a file is being repeatedly scanned in a [Looping Sequential] reference pattern, MRU is the best replacement algorithm."<ref>Hong-Tai Chou and David J. Dewitt. [http://www.vldb.org/conf/1985/P127.PDF An Evaluation of Buffer Management Strategies for Relational Database Systems.] VLDB, 1985.</ref> Subsequently other researchers presenting at the 22nd VLDB conference noted that for random access patterns and repeated scans over large datasets (sometimes known as cyclic access patterns) MRU cache algorithms have more hits than LRU due to their tendency to retain older data.<ref>Shaul Dar, Michael J. Franklin, Björn Þór Jónsson, Divesh Srivastava, and Michael Tan. [http://www.vldb.org/conf/1996/P330.PDF Semantic Data Caching and Replacement.] VLDB, 1996.</ref> MRU algorithms are most useful in situations where the older an item is, the more likely it is to be accessed.
 
=== Pseudo-LRU ===
'''[[Pseudo-LRU]]''' (LRU): For [[CPU caches]] with large [[CPU cache#Associativity|associativity]] (generally >4 ways), the implementation cost of LRU becomes prohibitive. In many CPU caches, a scheme that almost always discards one of the least recently used items is sufficient. So many CPU designers choose a PLRU algorithm which only needs one bit per cache item to work.
PLRU typically has a slightly worse miss ratio, has a slightly better latency, and uses slightly less power than LRU.
[[Image:Cache,associative-fill-both.png|thumb|450px|Which memory locations can be cached by which cache locations]]
 
=== Random Replacement ===
'''Random Replacement''' (RR): randomly select a candidate item and discard it to make space when necessary. This algorithm does not require keeping any information about the access history. For its simplicity, it has been used in [[ARM architecture|ARM processors]].<ref>[http://infocenter.arm.com/help/topic/com.arm.doc.set.cortexr/index.html ARM Cortex-R series processors manual]</ref> It admits efficient stochastic simulation.<ref>An Efficient Simulation Algorithm for Cache of Random Replacement Policy [http://www.springerlink.com/index/L324G2U075540681.pdf]</ref>
 
=== Segmented LRU===
'''Segmented LRU''' (SLRU): An SLRU cache is divided into two segments. A probationary segment and a protected segment. Lines in each segment are ordered from the most to the least recently accessed. Data from misses is added to the cache at the most recently accessed end of the probationary segment. Hits are removed from wherever they currently reside and added to the most recently accessed end of the protected segment. Lines in the protected segment have thus been accessed at least twice. The protected segment is finite. so migration of a line from the probationary segment to the protected segment may force the migration of the LRU line in the protected segment to the most recently used (MRU) end of the probationary segment, giving this line another chance to be accessed before being replaced. The size limit on the protected segment is an SLRU parameter that varies according to the I/O workload patterns. Whenever data must be discarded from the cache, lines are obtained from the LRU  end of the probationary segment.<ref>Ramakrishna Karedla, J. Spencer Love, and Bradley G. Wherry. Caching Strategies to Improve Disk System Performance. In [[Computer (magazine)|Computer]], 1994.</ref>"
 
=== 2-Way Set Associative ===
'''2-way''' [[CPU cache#Associativity|set associative]]: for high-speed [[CPU cache]]s where even PLRU is too slow. The address of a new item is used to calculate one of two possible locations in the cache where it is allowed to go. The LRU of the two is discarded. This requires one bit per pair of cache lines<!-- what about 2-way skew-associative caches? don't those require one bit for each line? -->, to indicate which of the two was the least recently used.
 
=== Direct-mapped cache ===
'''Direct-mapped cache''': for the highest-speed CPU caches where even 2-way set associative caches are too slow. The address of the new item is used to calculate the one location in the cache where it is allowed to go. Whatever was there before is discarded.
 
=== Least-Frequently Used ===
'''[[Least Frequently Used]]''' (LFU): LFU counts how often an item is needed. Those that are used least often are discarded first.
 
=== Low Inter-reference Recency Set ===
'''[[LIRS caching algorithm|Low Inter-reference Recency Set (LIRS) caching algorithm]]'''
 
=== Adaptive Replacement Cache ===
'''[[Adaptive Replacement Cache]]''' (ARC):<ref name=megiddo>[[Nimrod Megiddo]] and Dharmendra S. Modha. [http://www.usenix.org/events/fast03/tech/full_papers/megiddo/megiddo.pdf ARC: A Self-Tuning, Low Overhead Replacement Cache.] FAST, 2003.</ref> constantly balances between LRU and LFU, to improve combined result.
ARC improves on SLRU by using information about recently-evicted cache items to dynamically adjust the size of the protected segment and the probationary segment to make the best use of the available cache space.
 
=== Clock with Adaptive Replacement ===
'''[[Clock with Adaptive Replacement]]''' (CAR) combines Adaptive Replacement Cache (ARC) and [[page_replacement_algorithm#Clock|CLOCK]]. CAR has performance comparable to ARC, and substantially outperforms both LRU and CLOCK. Like ARC, CAR is self-tuning and requires no user-specified magic parameters.
 
=== Multi Queue Caching Algorithm ===
'''[[Multi Queue (MQ) caching algorithm]]''':<ref name=zhou>Yuanyuan Zhou, James Philbin, and Kai Li. [http://static.usenix.org/event/usenix01/zhou.html The Multi-Queue Replacement Algorithm for Second Level Buffer Caches.] USENIX, 2002.</ref> (by Zhou, Philbin, and Li).
 
Other things to consider:
 
* Items with different cost: keep items that are expensive to obtain, e.g. those that take a long time to get.
* Items taking up more cache: If items have different sizes, the cache may want to discard a large item to store several smaller ones.
* Items that expire with time: Some caches keep information that expires (e.g. a news cache, a DNS cache, or a web browser cache). The computer may discard items because they are expired. Depending on the size of the cache no further caching algorithm to discard items may be necessary.
 
Various algorithms also exist to maintain [[cache coherency]]. This applies only to situation where ''multiple'' independent caches are used for the ''same'' data (for example multiple database servers updating the single shared data file).
 
==See also==
* [[Cache (computing)]]
* [[Cache-oblivious algorithm]]
* [[CPU cache]]
* [[Page replacement algorithm]]
* [[Locality of reference]]
* [[Distributed cache]]
 
==References==
{{Reflist|30em}}
 
==External links==
* [http://www.usenix.org/events/usenix01/full_papers/zhou/zhou_html/node3.html Definitions of various cache algorithms]
* [http://www.cs.umd.edu/class/spring2003/cmsc311/Notes/Memory/fully.html Fully associative cache]
* [http://www.cs.umd.edu/class/spring2003/cmsc311/Notes/Memory/set.html Set associative cache]
* [http://www.cs.umd.edu/class/spring2003/cmsc311/Notes/Memory/direct.html Direct mapped cache]
 
{{DEFAULTSORT:Cache Algorithms}}
[[Category:Cache (computing)]]
[[Category:Memory management algorithms]]
 
[[de:Cache-Algorithmus]]
[[es:Algoritmos de cache]]
[[fr:Algorithmes de remplacement des lignes de cache]]
[[id:Least Recently Used]]
[[ja:キャッシュアルゴリズム]]
[[ru:Алгоритмы кэширования]]
[[tr:Önbellek algoritmaları]]
[[zh:快取文件置換機制]]

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In computing, cache algorithms (also frequently called replacement algorithms or replacement policies) are optimizing instructions – or algorithms – that a computer program or a hardware-maintained structure can follow, in order to manage a cache of information stored on the computer. When the cache is full, the algorithm must choose which items to discard to make room for the new ones.

Overview

The average memory reference time is[1]

where

= average memory reference time
= miss ratio = 1 - (hit ratio)
= time to make a main memory access when there is a miss (or, with multi-level cache, average memory reference time for the next-lower cache)
= the latency: the time to reference the cache when there is a hit
= various secondary effects, such as queuing effects in multiprocessor systems

There are two primary figures of merit of a cache: The latency, and the hit rate. There are also a number of secondary factors affecting cache performance.[1]

The "hit ratio" of a cache describes how often a searched-for item is actually found in the cache. More efficient replacement policies keep track of more usage information in order to improve the hit rate (for a given cache size).

The "latency" of a cache describes how long after requesting a desired item the cache can return that item (when there is a hit). Faster replacement strategies typically keep track of less usage information—or, in the case of direct-mapped cache, no information—to reduce the amount of time required to update that information.

Each replacement strategy is a compromise between hit rate and latency.

Measurements of "the hit ratio" are typically performed on benchmark applications. The actual hit ratio varies widely from one application to another. In particular, video and audio streaming applications often have a hit ratio close to zero, because each bit of data in the stream is read once for the first time (a compulsory miss), used, and then never read or written again. Even worse, many cache algorithms (in particular, LRU) allow this streaming data to fill the cache, pushing out of the cache information that will be used again soon (cache pollution). [2]

Examples

Bélády's Algorithm

The most efficient caching algorithm would be to always discard the information that will not be needed for the longest time in the future. This optimal result is referred to as Bélády's optimal algorithm or the clairvoyant algorithm. Since it is generally impossible to predict how far in the future information will be needed, this is generally not implementable in practice. The practical minimum can be calculated only after experimentation, and one can compare the effectiveness of the actually chosen cache algorithm.

<LRU>...</LRU>Least Recently Used

Least Recently Used (LRU): discards the least recently used items first. This algorithm requires keeping track of what was used when, which is expensive if one wants to make sure the algorithm always discards the least recently used item. General implementations of this technique require keeping "age bits" for cache-lines and track the "Least Recently Used" cache-line based on age-bits. In such an implementation, every time a cache-line is used, the age of all other cache-lines changes. LRU is actually a family of caching algorithms with members including: 2Q by Theodore Johnson and Dennis Shasha and LRU/K by Pat O'Neil, Betty O'Neil and Gerhard Weikum.

Most Recently Used

Most Recently Used (MRU): discards, in contrast to LRU, the most recently used items first. In findings presented at the 11th VLDB conference, Chou and Dewitt noted that "When a file is being repeatedly scanned in a [Looping Sequential] reference pattern, MRU is the best replacement algorithm."[3] Subsequently other researchers presenting at the 22nd VLDB conference noted that for random access patterns and repeated scans over large datasets (sometimes known as cyclic access patterns) MRU cache algorithms have more hits than LRU due to their tendency to retain older data.[4] MRU algorithms are most useful in situations where the older an item is, the more likely it is to be accessed.

Pseudo-LRU

Pseudo-LRU (LRU): For CPU caches with large associativity (generally >4 ways), the implementation cost of LRU becomes prohibitive. In many CPU caches, a scheme that almost always discards one of the least recently used items is sufficient. So many CPU designers choose a PLRU algorithm which only needs one bit per cache item to work. PLRU typically has a slightly worse miss ratio, has a slightly better latency, and uses slightly less power than LRU.

Which memory locations can be cached by which cache locations

Random Replacement

Random Replacement (RR): randomly select a candidate item and discard it to make space when necessary. This algorithm does not require keeping any information about the access history. For its simplicity, it has been used in ARM processors.[5] It admits efficient stochastic simulation.[6]

Segmented LRU

Segmented LRU (SLRU): An SLRU cache is divided into two segments. A probationary segment and a protected segment. Lines in each segment are ordered from the most to the least recently accessed. Data from misses is added to the cache at the most recently accessed end of the probationary segment. Hits are removed from wherever they currently reside and added to the most recently accessed end of the protected segment. Lines in the protected segment have thus been accessed at least twice. The protected segment is finite. so migration of a line from the probationary segment to the protected segment may force the migration of the LRU line in the protected segment to the most recently used (MRU) end of the probationary segment, giving this line another chance to be accessed before being replaced. The size limit on the protected segment is an SLRU parameter that varies according to the I/O workload patterns. Whenever data must be discarded from the cache, lines are obtained from the LRU end of the probationary segment.[7]"

2-Way Set Associative

2-way set associative: for high-speed CPU caches where even PLRU is too slow. The address of a new item is used to calculate one of two possible locations in the cache where it is allowed to go. The LRU of the two is discarded. This requires one bit per pair of cache lines, to indicate which of the two was the least recently used.

Direct-mapped cache

Direct-mapped cache: for the highest-speed CPU caches where even 2-way set associative caches are too slow. The address of the new item is used to calculate the one location in the cache where it is allowed to go. Whatever was there before is discarded.

Least-Frequently Used

Least Frequently Used (LFU): LFU counts how often an item is needed. Those that are used least often are discarded first.

Low Inter-reference Recency Set

Low Inter-reference Recency Set (LIRS) caching algorithm

Adaptive Replacement Cache

Adaptive Replacement Cache (ARC):[8] constantly balances between LRU and LFU, to improve combined result. ARC improves on SLRU by using information about recently-evicted cache items to dynamically adjust the size of the protected segment and the probationary segment to make the best use of the available cache space.

Clock with Adaptive Replacement

Clock with Adaptive Replacement (CAR) combines Adaptive Replacement Cache (ARC) and CLOCK. CAR has performance comparable to ARC, and substantially outperforms both LRU and CLOCK. Like ARC, CAR is self-tuning and requires no user-specified magic parameters.

Multi Queue Caching Algorithm

Multi Queue (MQ) caching algorithm:[9] (by Zhou, Philbin, and Li).

Other things to consider:

  • Items with different cost: keep items that are expensive to obtain, e.g. those that take a long time to get.
  • Items taking up more cache: If items have different sizes, the cache may want to discard a large item to store several smaller ones.
  • Items that expire with time: Some caches keep information that expires (e.g. a news cache, a DNS cache, or a web browser cache). The computer may discard items because they are expired. Depending on the size of the cache no further caching algorithm to discard items may be necessary.

Various algorithms also exist to maintain cache coherency. This applies only to situation where multiple independent caches are used for the same data (for example multiple database servers updating the single shared data file).

See also

References

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External links

de:Cache-Algorithmus es:Algoritmos de cache fr:Algorithmes de remplacement des lignes de cache id:Least Recently Used ja:キャッシュアルゴリズム ru:Алгоритмы кэширования tr:Önbellek algoritmaları zh:快取文件置換機制

  1. 1.0 1.1 Alan Jay Smith. "Design of CPU Cache Memories". Proc. IEEE TENCON, 1987. [1]
  2. Paul V. Bolotoff. "Functional Principles of Cache Memory". 2007.
  3. Hong-Tai Chou and David J. Dewitt. An Evaluation of Buffer Management Strategies for Relational Database Systems. VLDB, 1985.
  4. Shaul Dar, Michael J. Franklin, Björn Þór Jónsson, Divesh Srivastava, and Michael Tan. Semantic Data Caching and Replacement. VLDB, 1996.
  5. ARM Cortex-R series processors manual
  6. An Efficient Simulation Algorithm for Cache of Random Replacement Policy [2]
  7. Ramakrishna Karedla, J. Spencer Love, and Bradley G. Wherry. Caching Strategies to Improve Disk System Performance. In Computer, 1994.
  8. Nimrod Megiddo and Dharmendra S. Modha. ARC: A Self-Tuning, Low Overhead Replacement Cache. FAST, 2003.
  9. Yuanyuan Zhou, James Philbin, and Kai Li. The Multi-Queue Replacement Algorithm for Second Level Buffer Caches. USENIX, 2002.