RLE (Run-Length Encoding)
Ҋ Ӓېਸ ਤೠ ੋ٬
• BMP, RLE ١ Ҋ ੋ٬ਸ ਤ೧ ࢎਊ.
• োࣘػ زੌೠ Ӗܳ പࣻ۽ ୷ড.
• োࣘػ э Ӗо হਵݶ ബਯ ڄয.
A A A D D C C
A
5 2 D 2 C 1 E
E
A
A
Huffman Code
ূ۽ೖ ࠗഐച
A A A D D C C E
A
A D
बࠅ ഛܫ
A 0.45 (5)
C 0.18 (2)
D 0.27 (3)
E 0.09 (1)
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Huffman Code
ূ۽ೖ ࠗഐച
A
0.45
D
0.27
C
0.18
E
0.09
बࠅ ഛܫ
A 0.45 (5)
C 0.18 (2)
D 0.27 (3)
E 0.09 (1)
ഛܫਸ ӝ߈ਵ۽ য়ܴରࣽਵ۽ ܻ.
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Huffman Code
ূ۽ೖ ࠗഐച
A
0.45
D
0.27
C
0.18
E
0.09
बࠅ ഛܫ
A 0.45 (5)
C 0.18 (2)
D 0.27 (3)
E 0.09 (1)
ſ
ծ ഛܫ فѐܳ ࢶఖೠ.
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Huffman Code
ূ۽ೖ ࠗഐച
A
0.45
D
0.27
बࠅ ഛܫ
A 0.45 (5)
C 0.18 (2)
D 0.27 (3)
E 0.09 (1)
E
0.09
C
0.18
0.27
0.27
ծ ഛܫ فѐܳ ࢶఖೞৈ ܻܳ ٜ݅Ҋ ػ ഛܫਸ ܻझী ୶о.
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Huffman Code
ূ۽ೖ ࠗഐച
A
0.45
D
0.27
बࠅ ഛܫ
A 0.45 (5)
C 0.18 (2)
D 0.27 (3)
E 0.09 (1)
E
0.09
C
0.18
0.27
0.27
ſ
ծ ഛܫ فѐܳ ࢶఖೠ. (ч эݶ ֫о ծ ଃ ৽ଃਵ۽)
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Huffman Code
ূ۽ೖ ࠗഐച
A
0.45
D
0.27
बࠅ ഛܫ
A 0.45 (5)
C 0.18 (2)
D 0.27 (3)
E 0.09 (1)
E
0.09
C
0.18
0.27
0.54
0.54
ծ ഛܫ فѐܳ ࢶఖ೧ࢲ ܻܳ ഛೞҊ ػ ഛܫਸ ܻझী द ୶о.
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Huffman Code
ূ۽ೖ ࠗഐച
A
0.45
D
0.27
बࠅ ഛܫ
A 0.45 (5)
C 0.18 (2)
D 0.27 (3)
E 0.09 (1)
E
0.09
C
0.18
0.27
0.99
0.54
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Huffman Code
ূ۽ೖ ࠗഐച
A
0.45
D
0.27
बࠅ ٘
A 0 (0.45)
C 111 (0.18)
D 10 (0.27)
E 110 (0.09)
E
0.09
C
0.18
0.27
0.99
0.54
0
0
0
1
1
1
৽ଃ ֢٘ী 0, য়ܲଃ ֢٘ী 1ਸ ࠢੋ. ࠼بо ֫ਸ ࣻ۾ ࠺.
Sliding Window
Window, Search Buffer
H e l l A B H e l l o
Window, Search Buffer, Sliding Window View
• Windowח Ѩ࢝ ࢚, Viewח ߣী ܻ೧ঠೡ ղਊ.
• Viewীࢲ ܻо դ ؘఠח Window۽ ز.
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Sliding Window
Window, Search Buffer
H e l l A B H e l l o
Window, Search Buffer, Sliding Window View
• View খࠗ࠙ Hellҗ Ҁח Hellਸ Windowীࢲ .
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LLD
Literal, Length, Distance
H e l l A B H e l l o
Distance = 6 (Viewীࢲ ࠗఠ Ѣܻ)
Length = 4 (ੌೞח ޙৌ ӡ)
Literal = ‘o’ (ੌೞ ঋח Ӗ)
(6 , 4, ‘o’)
• LZ77 - LLD ౚ ݾ۾ਸ ݅٘ח ੌ.
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LLD
Literal, Length, Distance
H e l l A
Distance = 0
Length = 0
Literal = ‘H’
(0 , 0, ‘H’)
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LLD
Literal, Length, Distance
H e l l A B
Distance = 0
Length = 0
Literal = ‘e’
(0 , 0, ‘H’) (0 , 0, ‘e’)
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LLD
Literal, Length, Distance
H e l l A B H
Distance = 0
Length = 0
Literal = ‘l’
(0 , 0, ‘H’) (0 , 0, ‘e’) (0 , 0, ‘l’)
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LLD
Literal, Length, Distance
H e l l A B H e
Distance = 1
Length = 1
Literal = ‘A’
(0 , 0, ‘H’) (0 , 0, ‘e’) (0 , 0, ‘l’) (1 , 1, ‘A’)
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LLD
Literal, Length, Distance
H e l l A B H e l l
Distance = 0
Length = 0
Literal = ‘B’
(0 , 0, ‘H’) (0 , 0, ‘e’) (0 , 0, ‘l’) (1 , 1, ‘A’) (0 , 0, ‘B’)
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LLD
Literal, Length, Distance
H e l l A B H e l l o
Distance = 6
Length = 4
Literal = ‘o’
(0 , 0, ‘H’) (0 , 0, ‘e’) (0 , 0, ‘l’) (1 , 1, ‘A’) (0 , 0, ‘B’) (6 , 4, ‘o’)
LZ78 (LZ2)
Lempel & Ziv 78
H e l l A B H e l l o
• 0 ࢎী হח .
• ‘H’ ޙৌ ࢎী ୶о.
(0, ‘H’)
ੋؙझ ޙৌ
1 H
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LZ78 (LZ2)
Lempel & Ziv 78
H e l l A B H e l l o
• 0 ࢎী হח .
• ‘e’ ޙৌ ࢎী ୶о.
(0, ‘H’)
ੋؙझ ޙৌ
1 H
2 e
(0, ‘e’)
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LZ78 (LZ2)
Lempel & Ziv 78
H e l l A B H e l l o
• 0 ࢎী হח .
• ‘l’ ࢎী ୶о.
(0, ‘H’)
ੋؙझ ޙৌ
1 H
2 e
3 l
(0, ‘e’) (0, ‘l’)
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LZ78 (LZ2)
Lempel & Ziv 78
H e l l A B H e l l o
• 3 ࢎ ‘Ƙ’, Ӓ ‘A’.
• “lA”ܳ ࢎী ୶о
(0, ‘H’)
ੋؙझ ޙৌ
1 H
2 e
3 l
4 lA
(0, ‘e’) (0, ‘l’) (3, ‘A’)
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LZ78 (LZ2)
Lempel & Ziv 78
H e l l A B H e l l o
• 0 ࢎী হח .
• ‘B’ח ࢎী ୶о.
(0, ‘H’)
ੋؙझ ޙৌ
1 H
2 e
3 l
4 lA
5 B
(0, ‘e’) (0, ‘l’) (3, ‘A’) (0, ‘B’)
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LZ78 (LZ2)
Lempel & Ziv 78
H e l l A B H e l l o
(0, ‘H’)
ੋؙझ ޙৌ
1 H
2 e
3 l
4 lA
5 B
6 He
(0, ‘e’) (0, ‘l’) (3, ‘A’) (0, ‘B’) (1, ‘e’)
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LZ78 (LZ2)
Lempel & Ziv 78
H e l l A B H e l l o
(0, ‘H’)
ੋؙझ ޙৌ
1 H
2 e
3 l
4 lA
5 B
6 He
7 ll
(0, ‘e’) (0, ‘l’) (3, ‘A’) (0, ‘B’) (1, ‘e’)
(3, ‘l’)
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LZ78 (LZ2)
Lempel & Ziv 78
H e l l A B H e l l o
(0, ‘H’) (0, ‘e’) (0, ‘l’) (3, ‘A’) (0, ‘B’) (1, ‘e’)
(3, ‘l’) (0, ‘o’)
ੋؙझ ޙৌ
1 H
2 e
3 l
4 lA
5 B
6 He
7 ll
LZW
LZ78 ѐࢶ. (ౠೲ Ҧޛ)
H e l l A B H e l l o
P C
• दೡ ٸ Pܳ ޙ۽, Cח ೦࢚ ࢜۽ ߉ইৡ ޙ۽.
• P + Cо ࢎী হݶ, P+Cܳ ࢎী ֍Ҋ,
• Pܳ ۱ೞҊ,
• Pܳ C۽ ߸҃
H ੋؙझ ޙৌ
256 He
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LZW
LZ78 ѐࢶ. (ౠೲ Ҧޛ)
H e l l A B H e l l o
P C
• Cח ೦࢚ ࢜۽ оઉ১.
• P + Cо ࢎী হݶ, P+Cܳ ࢎী ֍Ҋ,
• Pܳ ۱ೞҊ,
• Pܳ C۽ ߸҃
He ੋؙझ ޙৌ
256 He
257 el
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LZW
LZ78 ѐࢶ. (ౠೲ Ҧޛ)
H e l l A B H e l l o
P C
Hel ੋؙझ ޙৌ
256 He
257 el
258 ll
• Cח ೦࢚ ࢜۽ оઉ১.
• P + Cо ࢎী হݶ, P+Cܳ ࢎী ֍Ҋ,
• Pܳ ۱ೞҊ,
• Pܳ C۽ ߸҃
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LZW
LZ78 ѐࢶ. (ౠೲ Ҧޛ)
H e l l A B H e l l o
P C
Hell ੋؙझ ޙৌ
256 He
257 el
258 ll
259 lA
• Cח ೦࢚ ࢜۽ оઉ১.
• P + Cо ࢎী হݶ, P+Cܳ ࢎী ֍Ҋ,
• Pܳ ۱ೞҊ,
• Pܳ C۽ ߸҃
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LZW
LZ78 ѐࢶ. (ౠೲ Ҧޛ)
H e l l A B H e l l o
P C
HellA ੋؙझ ޙৌ
256 He
257 el
258 ll
259 lA
260 AB
• Cח ೦࢚ ࢜۽ оઉ১.
• P + Cо ࢎী হݶ, P+Cܳ ࢎী ֍Ҋ,
• Pܳ ۱ೞҊ,
• Pܳ C۽ ߸҃
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LZW
LZ78 ѐࢶ. (ౠೲ Ҧޛ)
H e l l A B H e l l o
P C
HellAB ੋؙझ ޙৌ
256 He
257 el
258 ll
259 lA
260 AB
261 BH
• Cח ೦࢚ ࢜۽ оઉ১.
• P + Cо ࢎী হݶ, P+Cܳ ࢎী ֍Ҋ,
• Pܳ ۱ೞҊ,
• Pܳ C۽ ߸҃
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LZW
LZ78 ѐࢶ. (ౠೲ Ҧޛ)
H e l l A B H e l l o
P C
HellAB ੋؙझ ޙৌ
256 He
257 el
258 ll
259 lA
260 AB
261 BH
• Cח ೦࢚ ࢜۽ оઉ১.
• P + Cо ࢎী ਵݶ,
• Pܳ P+C۽ ߸҃
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LZW
LZ78 ѐࢶ. (ౠೲ Ҧޛ)
H e l l A B H e l l o
P C
HellAB(256) ੋؙझ ޙৌ
256 He
257 el
258 ll
259 lA
260 AB
261 BH
262 Hel
• Cח ೦࢚ ࢜۽ оઉ১.
• P + Cо ࢎী হݶ, P+Cܳ ࢎী ֍Ҋ,
• Pܳ ۱ೞҊ,
• Pܳ C۽ ߸҃
ѾҴ ೠ बࠅ 9 ࠺о ؽ.
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LZW
LZ78 ѐࢶ. (ౠೲ Ҧޛ)
H e l l A B H e l l o
P C
HellAB(256) ੋؙझ ޙৌ
256 He
257 el
258 ll
259 lA
260 AB
261 BH
262 Hel
• Cח ೦࢚ ࢜۽ оઉ১.
• P + Cо ࢎী ਵݶ,
• Pܳ P+C۽ ߸҃
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LZW
LZ78 ѐࢶ. (ౠೲ Ҧޛ)
H e l l A B H e l l o
P C
HellAB(256)(258)o ੋؙझ ޙৌ
256 He
257 el
258 ll
259 lA
260 AB
261 BH
262 Hel
263 llo
• Cח ೦࢚ ࢜۽ оઉ১.
• P + Cо ࢎী হݶ, P+Cܳ ࢎী ֍Ҋ,
• Pܳ ۱ೞҊ,
• Pܳ C۽ ߸҃
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LZSS
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LZSS
ѐࢶػ LZ77
• James A. Storer, Thomas Szymanski
(ࢎ James݅. ࢎਸ ҳೞ ޅೣ. Thomas દ࣠.)
• 1982֙ী ٜ݅য.
• ৌ ӡ ҃ ਗࠄਵ۽ ӝ۾.
• ࠗ࠙ ୷ ో(ZIP, ARJ, RAR, ZOO, LHArc١)ীࢲ ࢶఖ.
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LZSS
Literal, Length, Distance
H e l l A B H e l l o
Length = 4
Literal = ‘o’
(6 , 4)
HellAB o
ޙৌ ӟ ҃ ਗې ޙৌਸ Ӓ۽ ࢎਊ.