Geometry.Net - the online learning center
Home  - Theorems_And_Conjectures - Chinese Remainder Theorem
e99.com Bookstore
  
Images 
Newsgroups
Page 2     21-40 of 76    Back | 1  | 2  | 3  | 4  | Next 20

         Chinese Remainder Theorem:     more detail
  1. Chinese Remainder Theorem: Applications in Computing, Coding, Cryptography by C. Ding, D. Pei, et all 1999-06
  2. Secret Sharing Using the Chinese Remainder Theorem: Secret Sharing, Chinese Remainder Theorem, Threshold Cryptosystem, Cardinality, Access Structure, Shamir's ... Polynomial Interpolation, George Blakley
  3. Remainder: Natural Number, Real Number Modulo Operation, Chinese Remainder Theorem, Division Algorithm, Euclidean Algorithm
  4. A hierarchical single-key-lock access control using the Chinese remainder theorem (OSU-CS-TR) by Kim Sin Lee, 1994
  5. Fundamental Number Theory with Applications (Discrete Mathematics and Its Applications) by Richard A. Mollin, 1998-01-31
  6. Fundamental Number Theory with Applications, Second Edition (Discrete Mathematics and Its Applications) by Richard A. Mollin, 2008-02-21

21. Chinese Remainder Theorem Summary Review And Analysis
Chinese remainder theorem summary with 5 pages of encyclopedia entries, essays, summaries, research information, and more.
http://www.bookrags.com/Chinese_remainder_theorem
Literature Guides Criticism/Essays Biographies Research Anything: All BookRags Literature Guides Teacher Products Essays Criticism Biographies Encyclopedias News History Encyclopedias Films News ... Amazon.com Summary Review and Analysis
Chinese remainder theorem
About 5 pages (1,420 words) in 2 products
"Chinese remainder theorem" Search Results
Contents: Related Topics Summaries Encyclopedia and Summary Information summary from source:
Chinese Remainder Theorem
Summary
323 words, approx. 1 pages
We have an unknown number of things from which, when we count them by threes, we have two left over. If we count them by fives, we have three left over. If we count them by sevens, we have two left over. How many things are there? The above problem is... summary from source:
Chinese remainder theorem
Information
1,097 words, approx. 4 pages
Several related results in number theory and abstract algebra are known under the name Chinese remainder theorem. Theorem statement The original form of the theorem, contained in a third-century book by Chinese mathematician Sun Tzu and later...
More Information
  • Search Results for "Chinese remainder theorem" New Search What is a Study Pack?
  • 22. Chinese Remainder Theorem By C. Ding & Etc. Hardback Book - From Books.co.uk
    by Title, by Author, by ISBN. All Categories, Children s And Educational, Computing And Information Technology, Earth Sciences, Geography, Environment,
    http://www.books.co.uk/c_ding_etc/chinese_remainder_theorem/9789810228279/
    @import url("http://www.books.co.uk/style/default.css"); @import url("http://www.books.co.uk/style/html_table.css"); @import url("http://www.books.co.uk/style/homepage.css"); @import url("http://www.books.co.uk/style/browse.css"); @import url("http://www.books.co.uk/style/product.css"); by Title by Author by ISBN All Categories Children's And Educational Computing And Information Technology Earth Sciences, Geography, Environment, Planning Economics, Finance, Business And Industry English Language Teaching (ELT) Family, Home And Practical Interests Fiction Humanities Language, Literature And Biography Law Mathematics And Science Medicine Reference, Information And Interdisciplinary Subjects Social Sciences Sport, Travel And Leisure Interests Technology, Engineering, Agriculture, Veterinary Science The Arts
    Applications in Computing, Coding and Cryptography Chinese remainder theorem continues to present itself in fresh contexts and open vistas for new types of applications. So far, its usefulness has been obvious within the realm of "three C's". "Computing" was its original field of application, and continues to be important as regards various aspects of algorithmics and modular computations. Theory of codes and cryptography are two more recent fields of application. This book tells about CRT, its background and philosophy, history, generalizations and, most importantly, its applications. The book is self-contained. This means that no factual knowledge is assumed on the part of the reader. It provides brief tutorials on relevant subjects, algebra and information theory. The book can be used as supplementary material for courses in algorithmics, coding theory, cryptography or theory of computing.

    23. Jacobus_Verhoeff Person IsSubclassOf 0 Printed_music
    PohligHellman_algorithm chinese_remainder_theorem conceptuallyRelatedTo 0 The algorithm is based on the Chinese remainder theorem and runs in polynomial
    http://nlplab.kaist.ac.kr/~jwchoi/coreonto_data/NonCategoryAll/_Relation.txt

    24. Chinese Remainder Theorem - Blackwell Online
    Chinese Remainder Theorem, C. Ding, etc., Computers Books Blackwell Online Bookshop.
    http://bookshop.blackwell.co.uk/jsp/id/Chinese_Remainder_Theorem/9789810228279
    Home Advanced search Sign in by Title Author Keyword ISBN My categories None defined Popular categories Show all categories
    Business
    Children's Fiction Computers ... Specialist sites
    Email Signup
    Sign up to our free email newsletter to receive exclusive offers Home Books Computers General ...
    Chinese Remainder Theorem
    Applications in Computing, Coding and Cryptography
    C. Ding, etc.
    ISBN: 9810228279
    Hardback
    World Scientific Publishing Co Pte Ltd
    Usually despatched within 3 to 9 days
    Not currently stocked in Blackwell stores.
    Ask your local store to obtain this book for you.
    Rate this item Write a review
    Tell a friend

    Printer-friendly page

    Please note that there may be some price differences between Blackwell Online and our Retail Shops Chinese remainder theorem continues to present itself in fresh contexts and open vistas for new types of applications. So far, its usefulness has been obvious within the realm of "three C's". "Computing" was its original field of application, and continues to be important as regards various aspects of algorithmics and modular computations. Theory of codes and cryptography are two more recent fields of application. This book tells about CRT, its background and philosophy, history, generalizations and, most importantly, its applications. The book is self-contained. This means that no factual knowledge is assumed on the part of the reader. It provides brief tutorials on relevant subjects, algebra and information theory. The book can be used as supplementary material for courses in algorithmics, coding theory, cryptography or theory of computing.

    25. S.O.S. Mathematics CyberBoard :: Search
    Look here http//en.wikipedia.org/wiki/chinese_remainder_theorem. Topic NonAutonomous Differential Equation Stability, Please Help. mathisfun Replies 3
    http://www.sosmath.com/CBB/search.php?search_author=mathisfun&sid=6e5c1bea23d53b

    26. Chinese Remainder Theorem In The English-Serbian Online Dictionary | O-db.com
    chinese remainder theorem in the EnglishSerbian online dictionary o-db.com.
    http://o-db.com/en/dictionary/english_serbian/chinese_remainder_theorem.html
    « chinese chink » Home ... English-Serbian online dictionary chinese remainder theorem
    "chinese remainder theorem" in the English-Serbian online dictionary
    kineska teorema ostatka « chinese chink » Design by var gaJsHost = (("https:" == document.location.protocol) ? "https://ssl." : "http://www."); document.write(unescape("%3Cscript src='" + gaJsHost + "google-analytics.com/ga.js' type='text/javascript'%3E%3C/script%3E"));

    27. Solution April 12, 2007 - EFnetMath
    By the Chinese Remainder Theorem (http//en.wikipedia. org/wiki/chinese_remainder_theorem), each of these cases has a unique solution .
    http://www.efnet-math.org/w/Solution_April_12,_2007
    Solution April 12, 2007
    edit
    Problem
    Find the number of positive integers x such that x x is divisible by edit
    Solution
    Note that and Because and are coprime, exactly one of them must be divisibly by and likewise, one of them must be divisible by . This gives us four cases: By the Chinese Remainder Theorem http://en.wikipedia.org/wiki/Chinese_remainder_theorem , each of these cases has a unique solution One of these four solutions is which is not positive. This leaves us with 3 solutions which satisfy all required conditions. Retrieved from " http://www.efnet-math.org/w/Solution_April_12%2C_2007

    28. Wu :: Forums - Print Page
    Chinese remainder theorem (http//en.wikipedia.org/wiki/chinese_remainder_theorem) SMQ. Powered by YaBB 1 Gold SP 1.4!
    http://www.ocf.berkeley.edu/~wwu/cgi-bin/yabb/YaBB.cgi?board=riddles_easy;action

    29. Only Python: Journey To 117
    (see http//en.wikipedia.org/wiki/chinese_remainder_theorem) The right sides of the equations must be pairwise congruent modulo the respective gcd s.
    http://aroberge.blogspot.com/2005/12/journey-to-117.html
    skip to main skip to sidebar
    Only Python
    This blog deals almost exclusively with my Python coding activities (rur-ple and crunchy in particular).
    Saturday, December 31, 2005
    Journey to 117
    This blog entry is dedicated to Michael Spencer whose 120 character-long entry in the PyContest was submitted less than 90 minutes after the official beginning of submissions. Michael's entry gave a target to aim for which few people managed to reach. I strongly suspect that, in large part because of this, various hints have been posted on the web, enabling more people to slowly crawl towards ever-shorter solutions. I must admit that without the various hints I have read, I would never have been able to challenge Michael's solution.
    After being asked a few questions here and elsewhere, I've decided that I should try and document the reasoning that eventually led me to my final solution to the PyContest. Of course, it is going to be more linear here (and with fewer dead-end explorations) than it was in real life. I definitely welcome comments from others' journeys.
    First solution
    After writing on paper the desired output for an input that included all digits, I quickly wrote down the following program to produce the desired output:

    30. Chinese Remainder Theorem
    One More Means of Representation; Introduction by Way of Example; A Bit (Hopefully Quite a Bit) More Insight; Development of the Chinese Remainder Theorem
    http://www.dragonwins.com/CRYPTO/chinese_remainder_theorem.htm
    Crypto Home
    Chinese Remainder Theorem
    One More Means of Representation
    We can represent numbers in a variety of different ways. For instance, the number 1925 can be written in any of the following formats:
    • One thousand nine hundred twenty five MCMXXV
    Each of these representations has strengths and weaknesses - there is no "best" way to represent a number. Indeed, if that were the case we would have long ago settled on that one representation and any others would now be little more than archeological curiosities (and there are countless representations that have become just that). That so many different representations exist is a testament to the fact that most of them still serve useful purposes. How useful? Useful enough to justify the inevitable confusion that frequently results by having so many. So which representation should we use? That depends on what we are trying to do at the moment. The more representations we know about, know how to work with, and understand the strengths and weaknesses of, the more options available to us to accomplish our goal more efficiently - or perhaps even at all.

    31. Chinese_Remainder_Theorem吧 —— 维客(wiki)
    Translate this page . chinese_remainder_theorem chinese_remainder_theorem
    http://post.wiki.cn/post/Chinese_Remainder_Theorem
    var skin = 'monobook';var stylepath = 'http://post.wiki.cn/skins'; Personal tools
    提交Bug

    32. Index CH
    Chinese_Parliament Chinese_People s_Political_Consultative_Conference Chinese_President Chinese_Puerto_Rican Chinese_Qigong chinese_remainder_theorem
    http://www.newinlibraries.com/useful-information/ch/index.asp
    ch
    CH CH-46_Sea_Knight CH-47_Chinook CHAOSnet ... Ch?uang_Township

    33. TerritorioScuola Wikipedia English - Chinese_Remainder_Theorem
    Chinese remainder theorem refers to a result about congruences in number theory and its generalizations in abstract algebra.
    http://www.territorioscuola.com/wikipedia/en.wikipedia.php?title=Chinese_Remaind

    34. Welcome To A Boy In Russia!
    http//en.wikipedia.org/wiki/chinese_remainder_theorem. Scary, right? What else? Argh, get lost, Vlad. Darn ICQ. Sorry. Tarah.
    http://aboyinrussia.com/

    35. Chinese Remainder Theorem
    Fnd. Let R be an Euclidean ring with a,b,1 in R, such that gcd(a,b) = 1. The Chinese remainder theorem states that under this condition the groups R/abR and
    http://september-1.wikipedias.co.uk/uk/Chinese_remainder_theorem
    Chinese remainder theorem
    Fnd Let R be an Euclidean ring with a,b,1 in R, such that gcd(a,b) = 1. The Chinese remainder theorem states that under this condition the groups R/abR and R/aR x R/bR are isomorphic. An explicit isomorphism is
    Because ggd(a,b) = 1, there exist x, y in R such that ax + by = 1. For these x and y the mapping
    is also an isomorphism.

    36. Chinese_remainder_theorem.html
    Chinese remainder theorem You have new messages (last change). Several related results in number theory and abstract algebra are known under the name
    http://myinfo24.com/index.php?vc=2&visilex_key=Chinese_remainder_theorem.html

    37. Index Of /129-05/audio
    200502-24-factorization.mp3 31-Dec-2001 2100 52M 2005-03-01-chinese_remainder_theorem.mp3 31-Dec-2001 2100 51M 2005-03-03-twogen_discriminants.mp3
    http://wstein.org/129-05/audio/
    Index of /129-05/audio
    Name Last modified Size Description ... Parent Directory 10-Feb-2005 10:16 47M 17-Feb-2005 10:07 57M 31-Dec-2001 21:00 57M 2005-02-24-factorization.mp3 31-Dec-2001 21:00 52M 31-Dec-2001 21:00 51M 31-Dec-2001 21:00 57M 31-Dec-2001 21:00 58M 31-Dec-2001 21:00 49M 31-Dec-2001 21:00 55M 31-Dec-2001 21:00 59M 31-Dec-2001 21:00 58M 31-Dec-2001 20:00 57M 31-Dec-2001 20:00 58M 31-Dec-2001 20:00 57M 2005-04-19-lseries.mp3 31-Dec-2001 20:00 57M 31-Dec-2001 20:00 56M 2005-04-26-mordell-weil1.mp3 31-Dec-2001 20:00 58M 31-Dec-2001 20:00 57M 31-Dec-2001 20:00 50M README.txt 10-Feb-2005 10:32 174 Apache/2.0.55 (Ubuntu) DAV/2 proxy_html/2.4 Server at wstein.org Port 80

    38. Discussion Board For Cryptography (SS2007), Saarland University | Exercise Sheet
    N=pq for Z_N are required to be primes, but (fe according to http//en.wikipedia.org/wiki/chinese_remainder_theorem ) it suffices if they are coprime.
    http://infsec.cs.uni-sb.de/teaching/SS07/Cryptography/forum/thread.php?postid=11

    39. Re: Principal Integral Domain
    http//en.wikipedia.org/wiki/chinese_remainder_theorem. In reply to principal integral domain , posted by Adriano Rocha on May 14, 2007
    http://at.yorku.ca/cgi-bin/bbqa?forum=ask_an_algebraist_2007;task=show_msg;msg=2

    40. Math Forum Discussions
    Do some homework. Google gives you these pages. http//www.cutthe-knot. org/blue/chinese.shtml http//en.wikipedia.org/wiki/chinese_remainder_theorem
    http://mathforum.org/kb/message.jspa?messageID=5589981&tstart=45

    Page 2     21-40 of 76    Back | 1  | 2  | 3  | 4  | Next 20

    free hit counter