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电子科技大学:《图像处理及应用 Image Processing and Application》课程教学资源(课件讲稿)Chapter 08 Image Compression

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 Background  Fundamentals  Some Basic Compression Methods  Digital Image Watermarking*  Background  Fundamentals  Some Basic Compression Methods  Digital Image Watermarking*
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电子科枝女学光电科学与工程学院 SCHOOL OF OPTOELECTRONIC SCIENCE AND ENGINEERING OF UESTC Chapter08 mage Compression Ping Zhang

Ping Zhang

电子科发女学光电科学与工程学院 SCHOOL OF OPTOELECTRONIC SCIENCE AND ENGINEERING OF UESTC Outline ◆ Background ◆Fundamentals Some Basic Compression Methods Digital Image Watermarking' 河

Outline  Background  Fundamentals  Some Basic Compression Methods  Digital Image Watermarking*  Background  Fundamentals  Some Basic Compression Methods  Digital Image Watermarking*

电子科发女学光电科学与工程学院 SCHOOL OF OPTOELECTRONIC SCIENCE AND ENGINEERING OF UESTC Outline ◆ Background ◆Fundamentals Some Basic Compression Methods Digital Image Watermarking' 河

Outline  Background  Fundamentals  Some Basic Compression Methods  Digital Image Watermarking*  Background  Fundamentals  Some Basic Compression Methods  Digital Image Watermarking*

电子科发女学光电科学与工程学院 SCHOOL OF OPTOELECTRONIC SCIENCE AND ENGINEERING OF UESTC 8,1 Fundamentals Agenda g Coding Redundancy g Spatial and Temporal Redundancy Irrelevant Information g Measuring Image Information Fidelity Criteria Image Compression Models Image Formats,Containers,and Compression Standards Agenda

 Coding Redundancy  Spatial and Temporal Redundancy  Irrelevant Information  Measuring Image Information  Fidelity Criteria  Image Compression Models  Image Formats, Containers, and Compression Standards Agenda 8.1 Fundamentals

电子科枝女学光电科学与工程学院 SCHOOL OF OPTOELECTRONIC SCIENCE AND ENGINEERING OF UESTC 8,1 Fundamentals ● The term data compression refers to the process of reducing the amount of data required to represent a given quantity of information ·Data≠Information Various amount of data can be used to represent the same information Data might contain elements that provide no relevant information data redundancy

8.1 Fundamentals • The term data compression refers to the process of reducing the amount of data required to represent a given quantity of information • Data Information • Various amount of data can be used to represent the same information • Data might contain elements that provide no relevant information : data redundancy 

电子科技女学光电科学与工程学院 SCHOOL OF OPTOELECTRONIC SCIENCE AND ENGINEERING OF UESTC 8,1 Fundamentals ■ Let b and b'denote the number of information carrying units in two data sets that represent the same information The relative redundancy R is define as: R=1-1/C where C,commonly called the compression ratio,is C=b/b

 Let b and b’ denote the number of information carrying units in two data sets that represent the same information  The relative redundancy R is define as : where C, commonly called the compression ratio, is R 1 1/  C 8.1 Fundamentals ' C bb  /

电子科发女学光电科学与工程学院 SCHOOL OF OPTOELECTRONIC SCIENCE AND ENGINEERING OF UESTC 8,1 Fundamentals ■Ifb=b'C=1andR=0 no redundancy ■Ifb>b'C→and R→1 high redundancy ■Ifb undesirable In Image compression,3 basic redundancy can be identified 。Coding redundancy Spatial and Temporal Redundancy Irrelevant Information

 If b = b’ , C = 1 and R = 0 no redundancy  If b >> b’ , C and R high redundancy  If b << b’ , C and R undesirable  In Image compression , 3 basic redundancy can be identified  Coding Redundancy  Spatial and Temporal Redundancy  Irrelevant Information   1  0   8.1 Fundamentals

电子科发女学光电科学与工程学院 SCHOOL OF OPTOELECTRONIC SCIENCE AND ENGINEERING OF UESTC 8,1 Fundamentals ab c FIGURE 8.1 Computer generated 256 X 256 X 8 bit images with(a)coding redundancy,(b)spatial redundancy, and (c)irrelevant information.(Each was designed to demonstrate one principal redundancy but may exhibit others as well.) Coding Redundancy Spatial and Temporal Redundancy Irrelevant Information

 Coding Redundancy  Spatial and Temporal Redundancy  Irrelevant Information 8.1 Fundamentals

电子科技女学光电科学与工程学院 SCHOOL OF OPTOELECTRONIC SCIENCE AND ENGINEERING OF UESTC 1.Coding Redundancy Recall from the histogram calculations 卫() k=0,1,2,L-1 MN p,(r)is the probability of a pixel in M XN image to have a certain value rk; nk is the number of times that the kth intensity appears in the image; L is the number of intensity value. If the number of bits used to represent r is I(r),then L = ∑1)p,) k=0

 Recall from the histogram calculations pr(rk) is the probability of a pixel in M X N image to have a certain value rk ; nk is the number of times that the kth intensity appears in the image; L is the number of intensity value.  If the number of bits used to represent rk is l(rk), then ( ) 0,1, 2..., 1 k r k n pr k L MN    1. Coding Redundancy 1 0 () () L avg k r k k L lr p r    

电子科技女学光电科学与工程学院 SCHOOL OF OPTOELECTRONIC SCIENCE AND ENGINEERING OF UESTC Examaple8.1 A simple illustration of variable-length coding Tk p() Code 1 1i(rk) Code 2 12(k) r87=87 0.25 01010111 8 01 2 128=128 0.47 10000000 8 1 1 186=186 0.25 11000100 8 000 3 255=255 0.03 11111111 8 001 3 rk for k≠87,128,186,255 0 8 0 4 256×256×8 1)P) C= ≈4.42 k=0 256×256×1.81 =2(0.25)+1(0.47)+3(0.25)+3(0.03) =1.81bit R=11 =0.774 4.42

4 0 () () 2(0.25) 1(0.47) 3(0.25) 3(0.03) 1.81 bit avg k r k k L lr P r       1 1 0.774 4.42 R   Examaple8.1 A simple illustration of variable-length coding 256 256 8 4.42 256 256 1.81 C      

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