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New articles about IEEE 754 arithmetic



It isn't common to find articles on IEEE 754 arithmetic outside the
IEEE Computer Arithmetic conferences, but below are two new ones that
may be of interest to list members.  The lead author of the second one
is a well-known GNU software developer and expert.

Online PDF versions are available at institutions with journal
subscriptions; although our library no longer gets paper copies of
this journal, I was able to get electronic copies this morning.
Otherwise, interlibrary loan is available even through local and
community libraries.

@String{j-SPE                   = "Soft\-ware\emdash Prac\-tice and Experience"}

@Article{Ogasawara:2004:OPO,
  author =       "Takeshi Ogasawara and Hideaki Komatsu and Toshio
                 Nakatani",
  title =        "Optimizing precision overhead for x86 processors",
  journal =      j-SPE,
  volume =       "34",
  number =       "9",
  pages =        "875--893",
  day =          "25",
  month =        jul,
  year =         "2004",
  CODEN =        "SPEXBL",
  ISSN =         "0038-0644",
  bibdate =      "Sat Apr 16 07:26:31 MDT 2005",
  bibsource =    "http://www.interscience.wiley.com/jpages/0038-0644;
                 http://www3.interscience.wiley.com/journalfinder.html";,
  abstract =     "It is a major challenge for a Java JIT compiler to
                 perform single-precision floating-point operations
                 efficiently for the x86 processors. In previous
                 research, the double-precision mode is set as the
                 default precision mode when methods are invoked.
                 Sophisticated approaches then use heuristic approaches
                 to optimization by considering the trade-offs between
                 roundings and mode switches. However, this convention
                 introduces redundant mode switches across method
                 boundaries. Furthermore, methods that include both
                 single- and double-precision operations cannot switch
                 the mode, even if single-precision operations are
                 dominant. We propose a new approach to these problems.
                 We eliminate redundant mode switches by ignoring the
                 default precision mode and calling a method in the same
                 precision mode as the caller. For methods that include
                 both single- and double-precision methods, we reduce
                 the overhead of rounding by isolating code segments of
                 a given method that should be executed in the
                 single-precision mode. We implemented our approach in
                 IBM's Just-in-Time compiler, and obtained experimental
                 results demonstrating that, in SPECjvm98, it
                 consistently shows the best performance in any
                 configuration of benchmark programs, inline policies,
                 and processor architectures compared with previous
                 research approaches.",
  acknowledgement = ack-nhfb,
  DOI =          "10.1002/spe.596",
  keywords =     "floating-point operations; Java; precision control;
                 x86 processors",
  onlinedate =   "27 Apr 2004",
}

@Article{Eggert:2005:PEN,
  author =       "P. R. Eggert and D. S. Parker",
  title =        "Perturbing and evaluating numerical programs without
                 recompilation --- the wonglediff way",
  journal =      j-SPE,
  volume =       "35",
  number =       "4",
  pages =        "313--322",
  day =          "10",
  month =        apr,
  year =         "2005",
  CODEN =        "SPEXBL",
  ISSN =         "0038-0644",
  bibdate =      "Sat Apr 16 07:26:37 MDT 2005",
  bibsource =    "http://www.interscience.wiley.com/jpages/0038-0644;
                 http://www3.interscience.wiley.com/journalfinder.html";,
  abstract =     "wonglediff is a program that tests the sensitivity of
                 arbitrary program executables or processes to changes
                 that are introduced by a process that runs in parallel.
                 On Unix and Linux kernels, wonglediff creates a
                 supervisor process that runs applications and, on the
                 fly, introduces desired changes to their process state.
                 When execution terminates, it then summarizes the
                 resulting changes in the output files. The technique
                 employed has a variety of uses. This paper describes an
                 implementation of wonglediff that checks the
                 sensitivity of programs to random changes in the
                 floating-point rounding modes. It runs a program
                 several times, wongling it each time: randomly toggling
                 the IEEE-754 rounding mode of the program as it
                 executes. By comparing the resulting output, one gets a
                 poor man's numerical stability analysis for the
                 program. Although the analysis does not give any kind
                 of guarantee about a program's stability, it can reveal
                 genuine instability, and it does serve as a
                 particularly useful and revealing idiot light. In our
                 implementation, differences among the output files from
                 the program's multiple runs are summarized in a report.
                 This report is in fact an HTML version of the output
                 file, with inline mark-up summarizing individual
                 differences among the multiple instances. When viewed
                 with a browser, the differences can be highlighted or
                 rendered in many different ways.",
  acknowledgement = ack-nhfb,
  DOI =          "10.1002/spe.637",
  keywords =     "diff; IEEE-754 floating point arithmetic; numerical
                 instability checking; random rounding; rounding modes;
                 sensitivity analysis",
  onlinedate =   "21 Dec 2004",
}

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- Nelson H. F. Beebe                    Tel: +1 801 581 5254                  -
- University of Utah                    FAX: +1 801 581 4148                  -
- Department of Mathematics, 110 LCB    Internet e-mail: beebe@xxxxxxxxxxxxx  -
- 155 S 1400 E RM 233                       beebe@xxxxxxx  beebe@xxxxxxxxxxxx -
- Salt Lake City, UT 84112-0090, USA    URL: http://www.math.utah.edu/~beebe  -
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