Understanding Compression
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Third Party Software Component List: Targeted Use: Briefcam® Fulfillment of License Obligation for All Open Sources: Yes
Third Party Software Component List: Targeted use: BriefCam® Fulfillment of license obligation for all open sources: Yes Name Link and Copyright Notices Where Available License Type OpenCV https://opencv.org/license.html 3-Clause Copyright (C) 2000-2019, Intel Corporation, all BSD rights reserved. Copyright (C) 2009-2011, Willow Garage Inc., all rights reserved. Copyright (C) 2009-2016, NVIDIA Corporation, all rights reserved. Copyright (C) 2010-2013, Advanced Micro Devices, Inc., all rights reserved. Copyright (C) 2015-2016, OpenCV Foundation, all rights reserved. Copyright (C) 2015-2016, Itseez Inc., all rights reserved. Apache Logging http://logging.apache.org/log4cxx/license.html Apache Copyright © 1999-2012 Apache Software Foundation License V2 Google Test https://github.com/abseil/googletest/blob/master/google BSD* test/LICENSE Copyright 2008, Google Inc. SAML 2.0 component for https://github.com/jitbit/AspNetSaml/blob/master/LICEN MIT ASP.NET SE Copyright 2018 Jitbit LP Nvidia Video Codec https://github.com/lu-zero/nvidia-video- MIT codec/blob/master/LICENSE Copyright (c) 2016 NVIDIA Corporation FFMpeg 4 https://www.ffmpeg.org/legal.html LesserGPL FFmpeg is a trademark of Fabrice Bellard, originator v2.1 of the FFmpeg project 7zip.exe https://www.7-zip.org/license.txt LesserGPL 7-Zip Copyright (C) 1999-2019 Igor Pavlov v2.1/3- Clause BSD Infralution.Localization.Wp http://www.codeproject.com/info/cpol10.aspx CPOL f Copyright (C) 2018 Infralution Pty Ltd directShowlib .net https://github.com/pauldotknopf/DirectShow.NET/blob/ LesserGPL -
Compressed Transitive Delta Encoding 1. Introduction
Compressed Transitive Delta Encoding Dana Shapira Department of Computer Science Ashkelon Academic College Ashkelon 78211, Israel [email protected] Abstract Given a source file S and two differencing files ∆(S; T ) and ∆(T;R), where ∆(X; Y ) is used to denote the delta file of the target file Y with respect to the source file X, the objective is to be able to construct R. This is intended for the scenario of upgrading soft- ware where intermediate releases are missing, or for the case of file system backups, where non consecutive versions must be recovered. The traditional way is to decompress ∆(S; T ) in order to construct T and then apply ∆(T;R) on T and obtain R. The Compressed Transitive Delta Encoding (CTDE) paradigm, introduced in this paper, is to construct a delta file ∆(S; R) working directly on the two given delta files, ∆(S; T ) and ∆(T;R), without any decompression or the use of the base file S. A new algorithm for solving CTDE is proposed and its compression performance is compared against the traditional \double delta decompression". Not only does it use constant additional space, as opposed to the traditional method which uses linear additional memory storage, but experiments show that the size of the delta files involved is reduced by 15% on average. 1. Introduction Differential file compression represents a target file T with respect to a source file S. That is, both the encoder and decoder have available identical copies of S. A new file T is encoded and subsequently decoded by making use of S. -
Arithmetic Coding
Arithmetic Coding Arithmetic coding is the most efficient method to code symbols according to the probability of their occurrence. The average code length corresponds exactly to the possible minimum given by information theory. Deviations which are caused by the bit-resolution of binary code trees do not exist. In contrast to a binary Huffman code tree the arithmetic coding offers a clearly better compression rate. Its implementation is more complex on the other hand. In arithmetic coding, a message is encoded as a real number in an interval from one to zero. Arithmetic coding typically has a better compression ratio than Huffman coding, as it produces a single symbol rather than several separate codewords. Arithmetic coding differs from other forms of entropy encoding such as Huffman coding in that rather than separating the input into component symbols and replacing each with a code, arithmetic coding encodes the entire message into a single number, a fraction n where (0.0 ≤ n < 1.0) Arithmetic coding is a lossless coding technique. There are a few disadvantages of arithmetic coding. One is that the whole codeword must be received to start decoding the symbols, and if there is a corrupt bit in the codeword, the entire message could become corrupt. Another is that there is a limit to the precision of the number which can be encoded, thus limiting the number of symbols to encode within a codeword. There also exist many patents upon arithmetic coding, so the use of some of the algorithms also call upon royalty fees. Arithmetic coding is part of the JPEG data format. -
Implementing Compression on Distributed Time Series Database
Implementing compression on distributed time series database Michael Burman School of Science Thesis submitted for examination for the degree of Master of Science in Technology. Espoo 05.11.2017 Supervisor Prof. Kari Smolander Advisor Mgr. Jiri Kremser Aalto University, P.O. BOX 11000, 00076 AALTO www.aalto.fi Abstract of the master’s thesis Author Michael Burman Title Implementing compression on distributed time series database Degree programme Major Computer Science Code of major SCI3042 Supervisor Prof. Kari Smolander Advisor Mgr. Jiri Kremser Date 05.11.2017 Number of pages 70+4 Language English Abstract Rise of microservices and distributed applications in containerized deployments are putting increasing amount of burden to the monitoring systems. They push the storage requirements to provide suitable performance for large queries. In this paper we present the changes we made to our distributed time series database, Hawkular-Metrics, and how it stores data more effectively in the Cassandra. We show that using our methods provides significant space savings ranging from 50 to 95% reduction in storage usage, while reducing the query times by over 90% compared to the nominal approach when using Cassandra. We also provide our unique algorithm modified from Gorilla compression algorithm that we use in our solution, which provides almost three times the throughput in compression with equal compression ratio. Keywords timeseries compression performance storage Aalto-yliopisto, PL 11000, 00076 AALTO www.aalto.fi Diplomityön tiivistelmä Tekijä Michael Burman Työn nimi Pakkausmenetelmät hajautetussa aikasarjatietokannassa Koulutusohjelma Pääaine Computer Science Pääaineen koodi SCI3042 Työn valvoja ja ohjaaja Prof. Kari Smolander Päivämäärä 05.11.2017 Sivumäärä 70+4 Kieli Englanti Tiivistelmä Hajautettujen järjestelmien yleistyminen on aiheuttanut valvontajärjestelmissä tiedon määrän kasvua, sillä aikasarjojen määrä on kasvanut ja niihin talletetaan useammin tietoa. -
Information Theory Revision (Source)
ELEC3203 Digital Coding and Transmission – Overview & Information Theory S Chen Information Theory Revision (Source) {S(k)} {b i } • Digital source is defined by digital source source coding 1. Symbol set: S = {mi, 1 ≤ i ≤ q} symbols/s bits/s 2. Probability of occurring of mi: pi, 1 ≤ i ≤ q 3. Symbol rate: Rs [symbols/s] 4. Interdependency of {S(k)} • Information content of alphabet mi: I(mi) = − log2(pi) [bits] • Entropy: quantifies average information conveyed per symbol q – Memoryless sources: H = − pi · log2(pi) [bits/symbol] i=1 – 1st-order memory (1st-order Markov)P sources with transition probabilities pij q q q H = piHi = − pi pij · log2(pij) [bits/symbol] Xi=1 Xi=1 Xj=1 • Information rate: tells you how many bits/s information the source really needs to send out – Information rate R = Rs · H [bits/s] • Efficient source coding: get rate Rb as close as possible to information rate R – Memoryless source: apply entropy coding, such as Shannon-Fano and Huffman, and RLC if source is binary with most zeros – Generic sources with memory: remove redundancy first, then apply entropy coding to “residauls” 86 ELEC3203 Digital Coding and Transmission – Overview & Information Theory S Chen Practical Source Coding • Practical source coding is guided by information theory, with practical constraints, such as performance and processing complexity/delay trade off • When you come to practical source coding part, you can smile – as you should know everything • As we will learn, data rate is directly linked to required bandwidth, source coding is to encode source with a data rate as small as possible, i.e. -
In-Place Reconstruction of Delta Compressed Files
In-Place Reconstruction of Delta Compressed Files Randal C. Burns Darrell D. E. Long’ IBM Almaden ResearchCenter Departmentof Computer Science 650 Harry Rd., San Jose,CA 95 120 University of California, SantaCruz, CA 95064 [email protected] [email protected] Abstract results in high latency and low bandwidth to web-enabled clients and prevents the timely delivery of software. We present an algorithm for modifying delta compressed Differential or delta compression [5, 11, compactly en- files so that the compressedversions may be reconstructed coding a new version of a file using only the changedbytes without scratchspace. This allows network clients with lim- from a previous version, can be usedto reducethe size of the ited resources to efficiently update software by retrieving file to be transmitted and consequently the time to perform delta compressedversions over a network. software update. Currently, decompressingdelta encoded Delta compressionfor binary files, compactly encoding a files requires scratch space,additional disk or memory stor- version of data with only the changedbytes from a previous age, used to hold a required second copy of the file. Two version, may be used to efficiently distribute software over copiesof the compressedfile must be concurrently available, low bandwidth channels, such as the Internet. Traditional as the delta file contains directives to read data from the old methods for rebuilding these delta files require memory or file version while the new file version is being materialized storagespace on the target machinefor both the old and new in another region of storage. This presentsa problem. Net- version of the file to be reconstructed. -
Delta Compression Techniques
D but the concept can also be applied to multimedia Delta Compression and structured data. Techniques Delta compression should not be confused with Elias delta codes, a technique for encod- Torsten Suel ing integer values, or with the idea of coding Department of Computer Science and sorted sequences of integers by first taking the Engineering, Tandon School of Engineering, difference (or delta) between consecutive values. New York University, Brooklyn, NY, USA Also, delta compression requires the encoder to have complete knowledge of the reference files and thus differs from more general techniques for Synonyms redundancy elimination in networks and storage systems where the encoder has limited or even Data differencing; Delta encoding; Differential no knowledge of the reference files, though the compression boundaries with that line of work are not clearly defined. Definition Delta compression techniques encode a target Overview file with respect to one or more reference files, such that a decoder who has access to the same Many applications of big data technologies in- reference files can recreate the target file from the volve very large data sets that need to be stored on compressed data. Delta compression is usually disk or transmitted over networks. Consequently, applied in cases where there is a high degree of data compression techniques are widely used to redundancy between target and references files, reduce data sizes. However, there are many sce- leading to a much smaller compressed size than narios where there are significant redundancies could be achieved by just compressing the tar- between different data files that cannot be ex- get file by itself. -
Probability Interval Partitioning Entropy Codes Detlev Marpe, Senior Member, IEEE, Heiko Schwarz, and Thomas Wiegand, Senior Member, IEEE
SUBMITTED TO IEEE TRANSACTIONS ON INFORMATION THEORY 1 Probability Interval Partitioning Entropy Codes Detlev Marpe, Senior Member, IEEE, Heiko Schwarz, and Thomas Wiegand, Senior Member, IEEE Abstract—A novel approach to entropy coding is described that entropy coding while the assignment of codewords to symbols provides the coding efficiency and simple probability modeling is the actual entropy coding. For decades, two methods have capability of arithmetic coding at the complexity level of Huffman dominated practical entropy coding: Huffman coding that has coding. The key element of the proposed approach is given by a partitioning of the unit interval into a small set of been invented in 1952 [8] and arithmetic coding that goes back disjoint probability intervals for pipelining the coding process to initial ideas attributed to Shannon [7] and Elias [9] and along the probability estimates of binary random variables. for which first practical schemes have been published around According to this partitioning, an input sequence of discrete 1976 [10][11]. Both entropy coding methods are capable of source symbols with arbitrary alphabet sizes is mapped to a approximating the entropy limit (in a certain sense) [12]. sequence of binary symbols and each of the binary symbols is assigned to one particular probability interval. With each of the For a fixed probability mass function, Huffman codes are intervals being represented by a fixed probability, the probability relatively easy to construct. The most attractive property of interval partitioning entropy (PIPE) coding process is based on Huffman codes is that their implementation can be efficiently the design and application of simple variable-to-variable length realized by the use of variable-length code (VLC) tables. -
Fast Algorithm for PQ Data Compression Using Integer DTCWT and Entropy Encoding
International Journal of Applied Engineering Research ISSN 0973-4562 Volume 12, Number 22 (2017) pp. 12219-12227 © Research India Publications. http://www.ripublication.com Fast Algorithm for PQ Data Compression using Integer DTCWT and Entropy Encoding Prathibha Ekanthaiah 1 Associate Professor, Department of Electrical and Electronics Engineering, Sri Krishna Institute of Technology, No 29, Chimney hills Chikkabanavara post, Bangalore-560090, Karnataka, India. Orcid Id: 0000-0003-3031-7263 Dr.A.Manjunath 2 Principal, Sri Krishna Institute of Technology, No 29, Chimney hills Chikkabanavara post, Bangalore-560090, Karnataka, India. Orcid Id: 0000-0003-0794-8542 Dr. Cyril Prasanna Raj 3 Dean & Research Head, Department of Electronics and communication Engineering, MS Engineering college , Navarathna Agrahara, Sadahalli P.O., Off Bengaluru International Airport,Bengaluru - 562 110, Karnataka, India. Orcid Id: 0000-0002-9143-7755 Abstract metering infrastructures (smart metering), integration of distributed power generation, renewable energy resources and Smart meters are an integral part of smart grid which in storage units as well as high power quality and reliability [1]. addition to energy management also performs data By using smart metering Infrastructure sustains the management. Power Quality (PQ) data from smart meters bidirectional data transfer and also decrease in the need to be compressed for both storage and transmission environmental effects. With this resilience and reliability of process either through wired or wireless medium. In this power utility network can be improved effectively. Work paper, PQ data compression is carried out by encoding highlights the need of development and technology significant features captured from Dual Tree Complex encroachment in smart grid communications [2]. -
Entropy Encoding in Wavelet Image Compression
Entropy Encoding in Wavelet Image Compression Myung-Sin Song1 Department of Mathematics and Statistics, Southern Illinois University Edwardsville [email protected] Summary. Entropy encoding which is a way of lossless compression that is done on an image after the quantization stage. It enables to represent an image in a more efficient way with smallest memory for storage or transmission. In this paper we will explore various schemes of entropy encoding and how they work mathematically where it applies. 1 Introduction In the process of wavelet image compression, there are three major steps that makes the compression possible, namely, decomposition, quanti- zation and entropy encoding steps. While quantization may be a lossy step where some quantity of data may be lost and may not be re- covered, entropy encoding enables a lossless compression that further compresses the data. [13], [18], [5] In this paper we discuss various entropy encoding schemes that are used by engineers (in various applications). 1.1 Wavelet Image Compression In wavelet image compression, after the quantization step (see Figure 1) entropy encoding, which is a lossless form of compression is performed on a particular image for more efficient storage. Either 8 bits or 16 bits are required to store a pixel on a digital image. With efficient entropy encoding, we can use a smaller number of bits to represent a pixel in an image; this results in less memory usage to store or even transmit an image. Karhunen-Lo`eve theorem enables us to pick the best basis thus to minimize the entropy and error, to better represent an image for optimal storage or transmission. -
The Pillars of Lossless Compression Algorithms a Road Map and Genealogy Tree
International Journal of Applied Engineering Research ISSN 0973-4562 Volume 13, Number 6 (2018) pp. 3296-3414 © Research India Publications. http://www.ripublication.com The Pillars of Lossless Compression Algorithms a Road Map and Genealogy Tree Evon Abu-Taieh, PhD Information System Technology Faculty, The University of Jordan, Aqaba, Jordan. Abstract tree is presented in the last section of the paper after presenting the 12 main compression algorithms each with a practical This paper presents the pillars of lossless compression example. algorithms, methods and techniques. The paper counted more than 40 compression algorithms. Although each algorithm is The paper first introduces Shannon–Fano code showing its an independent in its own right, still; these algorithms relation to Shannon (1948), Huffman coding (1952), FANO interrelate genealogically and chronologically. The paper then (1949), Run Length Encoding (1967), Peter's Version (1963), presents the genealogy tree suggested by researcher. The tree Enumerative Coding (1973), LIFO (1976), FiFO Pasco (1976), shows the interrelationships between the 40 algorithms. Also, Stream (1979), P-Based FIFO (1981). Two examples are to be the tree showed the chronological order the algorithms came to presented one for Shannon-Fano Code and the other is for life. The time relation shows the cooperation among the Arithmetic Coding. Next, Huffman code is to be presented scientific society and how the amended each other's work. The with simulation example and algorithm. The third is Lempel- paper presents the 12 pillars researched in this paper, and a Ziv-Welch (LZW) Algorithm which hatched more than 24 comparison table is to be developed. -
The Deep Learning Solutions on Lossless Compression Methods for Alleviating Data Load on Iot Nodes in Smart Cities
sensors Article The Deep Learning Solutions on Lossless Compression Methods for Alleviating Data Load on IoT Nodes in Smart Cities Ammar Nasif *, Zulaiha Ali Othman and Nor Samsiah Sani Center for Artificial Intelligence Technology (CAIT), Faculty of Information Science & Technology, University Kebangsaan Malaysia, Bangi 43600, Malaysia; [email protected] (Z.A.O.); [email protected] (N.S.S.) * Correspondence: [email protected] Abstract: Networking is crucial for smart city projects nowadays, as it offers an environment where people and things are connected. This paper presents a chronology of factors on the development of smart cities, including IoT technologies as network infrastructure. Increasing IoT nodes leads to increasing data flow, which is a potential source of failure for IoT networks. The biggest challenge of IoT networks is that the IoT may have insufficient memory to handle all transaction data within the IoT network. We aim in this paper to propose a potential compression method for reducing IoT network data traffic. Therefore, we investigate various lossless compression algorithms, such as entropy or dictionary-based algorithms, and general compression methods to determine which algorithm or method adheres to the IoT specifications. Furthermore, this study conducts compression experiments using entropy (Huffman, Adaptive Huffman) and Dictionary (LZ77, LZ78) as well as five different types of datasets of the IoT data traffic. Though the above algorithms can alleviate the IoT data traffic, adaptive Huffman gave the best compression algorithm. Therefore, in this paper, Citation: Nasif, A.; Othman, Z.A.; we aim to propose a conceptual compression method for IoT data traffic by improving an adaptive Sani, N.S.