P
Peter Markstein
Researcher at Hewlett-Packard
Publications - 22
Citations - 1042
Peter Markstein is an academic researcher from Hewlett-Packard. The author has contributed to research in topics: Floating point & Square root. The author has an hindex of 11, co-authored 22 publications receiving 1016 citations. Previous affiliations of Peter Markstein include IBM.
Papers
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Journal ArticleDOI
Genome-wide analysis of clustered Dorsal binding sites identifies putative target genes in the Drosophila embryo.
TL;DR: The distribution of Dorsal recognition sequences in the Drosophila genome is examined to determine whether coordinately regulated genes share a common “grammar,” and bioinformatics can be used to identify novel target genes and associated regulatory DNAs in a gene network.
Journal ArticleDOI
A regulatory code for neurogenic gene expression in the Drosophila embryo
Michele Markstein,Robert P. Zinzen,Peter Markstein,Ka Ping Yee,Albert Erives,Angela Stathopoulos,Michael Levine +6 more
TL;DR: The regulatory model of neurogenic gene expression defined in this study permitted the identification of a neurogenic enhancer in the distant Anopheles genome, and the prospects for deciphering regulatory codes that link primary DNA sequence information with predicted patterns of gene expression are discussed.
Patent
Floating point arithmetic unit using modified Newton-Raphson technique for division and square root
TL;DR: A floating point processing system which uses a multiplier unit and an adder unit to perform floating point division and square root operations using both a conventional and a modified form of the Newton-Raphson method is described in this paper.
Proceedings ArticleDOI
Optimization of range checking
TL;DR: An analysis is given for optimizing run-time range checks in regions of high execution frequency using strength reduction, code motion and common subexpression elimination.
Journal ArticleDOI
High-precision division and square root
Alan H. Karp,Peter Markstein +1 more
TL;DR: These algorithms avoid the need to multiply two high-precision numbers, speeding up the last iteration by as much as a factor of 10, and show how to produce the floating-point number closest to the exact result with relatively few additional operations.