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CODES TOLERATING MULTIPLE-DISK FAILURES Barcode maker in net use visual net barcode printer toreceive In our study of MDS array codes tolerating multiple-disk failures BLAU93, 94, 96], [XU99a, 99b], an array code is used to express a codeword in two dimensions That is, we consider t n (t rows by n columns) arrays In this model the column errors and column erasures can arise in the disk arrays Further each disk contains m memory (striping) units, where the unit can be a bit, a byte, a sector, or the whole disk We view such disk arrays as m layers of t n arrays An optimal solution to correct t column errors and r column erasures in the t n arrays can be obtained by using n; n r RS codes over GF 2t , where r ! 2t r.

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In this scheme each element of GF 2t is regarded as a t-bit column, thus transforming the (rowvector) codewords of the RS codes into t n bits array The optimal solution can exist because RS codes are maximum distance separable (MDS) Furthermore any pattern of t errors and up to r 2t erasures can be decoded ef ciently using the Berlekamp-Massey algorithm (ie, error-erasure version; see Subsections 235 and 236), which requires tn operations of additions, multiplications, or divisions over GF 2t for syndrome calculation and also O r t r O r 2 operations for determining the error value and the erased data In order to attain simple and high-speed decoding, the array codes are required to have the following properties: 1.

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The number of parity symbols must be one less than the minimum distance of the codes; that is, the codes are MDS 2 The parity columns must be computable by simple XOR operations of the information columns 3 Updating a single information bit requires updating minimum number of parity bitsRelated: Print EAN-8 NET , NET UPC-E Generator , ASPNET Codabar Generating.

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Maintain an authoritative copy of your Web site(s): Keep the authoritative copy of your Web site on a more secure host If the integrity of the public information on your Web server is ever compromised, you need an authoritative copy from which to restore it Typically, the authoritative copy is kept on a host that is accessible to the Web site administrator (and, perhaps, to the people in your organization who are responsible for the creation and maintenance of Web content) It is often kept on the organization s internal network To ensure security, use robust cryptographic-checksum technologies to generate a checksum for each file Keep authoritative copies of files and checksums on write-protected or read-only media stored in a physically secure location You can use MD5 encryption to generate cryptographic checksums for your files Administer your site from the Web host console: You should administer your Web site from the Web host s console Doing this eliminates the need for network traffic between the Web server and the administrator s workstation There are, however, many situations when this is not feasible (such as in organizations in which the Web server is not easily accessed by the administrator) When you must do remote administration, be sure to use a strong authentication scheme to login to the Web server If you use a Web-based administrative tool, make sure it does not use Basic HTTP authentication In other words, you want to make sure the passwords are not traveling from your workstation to the Web server in a nonencrypted format Also, you should configure the Web server system to accept connection from a single host within your internal network Be aware of public domain CGI applications: Whenever using a public domain CGI, make sure you or someone in your organization (or an outside consultant) has complete understanding of the code Never get a copy of an application from a onauthentic source Search USENET newsgroups to see if anyone has discovered problems with the application that you intend to install on your Web server If possible, install the application in a staging server and test it yourself Keep monitoring your log files during the test period and look for errors and warnings produced by the applications If the application uses mail services, monitor the mail log as well.

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each category reported above We report the individual project values, in millions of dollars, of each of the 10 projects in the following sets for each category: Hardware 5 f4:451; 4:701; 3:713g Personnel 5 f7:45; 8:089; 7:761; 8:286g Software 5 f1:237g Other 5 f4:09; 4:27g The total funding requested for all the projects is about $5405 million and the IT budget is $2539 million Thus the projects selected by the D-Rank method are {8286, 8089, 7761}, and those selected by the A-Rank method are {1237, 3713, 409, 427, 4451, 4701}, respectively Assuming that other non-IT-related costs are constant and ignoring these costs and adding a depreciation tax shield for software projects selected using the A-Rank method, we have after-tax pro ts for projects selected by D-Rank and A-Rank methods of $1,64507 and $1,64619 million, respectively We can repeat this procedure for the other nine values in the IT budget and revenue sets to obtain results for all 10 simulations Our actual simulation experiment, for a given complexity level, consisted of a company with one randomly generated IT budget value, revenue value, projects to be funded, and solution of the ITCB problem using four different approaches the A-Rank approach, the D-Rank approach, the FRSA approach, and the SSA approach We consider two different levels of complexity In the rst level of complexity, the number of projects to be considered for funding was considered constant and equal to 40 Ten projects within each of the four categories (hardware, personnel, software, and other) were generated with particular means and standard deviations mentioned previously The worst-case solution search space complexity for the rst level of complexity was well over one trillion unique combinations In the second level of complexity, the value of projects to be considered for funding was considered constant and equal to 60 Fifteen projects within each of the four categories were randomly generated The worst-case solution search space omplexity for the second level of complexity was over one million trillion unique combinations For each of the two levels of complexity 50 different random simulation experiments were conducted For our statistical tests on means, we use a simple pairwise difference in means t-test There are other multiple comparison procedures that are available, including Tukey s test and Scheffe s test The multiple comparison procedures are typically more suitable as post hoc tests after an analysis of variance (ANOVA) for some planned hypothesis is conducted The multiple comparison procedures also assume that the pairwise comparisons are not independent Given independent simulation runs, we nd the pairwise differences in means t-test suitable for our study For the rst level complexity, the average required funding for all 40 projects was $1688 million and the average IT budget was about.

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