Results 231 to 240 of about 2,695,757 (280)
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1987 IEEE 8th Symposium on Computer Arithmetic (ARITH), 1987
Two closely related new systems of computer arithmetic are proposed. It is shown that both are closed under arithmetic operations in finite-precision arithmetic, thereby offering a permanent solution to the problems of overflow and underflow. Other advantages of the new systems pertaining to precision are described, and there is also a brief discussion
F W J Olver
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Two closely related new systems of computer arithmetic are proposed. It is shown that both are closed under arithmetic operations in finite-precision arithmetic, thereby offering a permanent solution to the problems of overflow and underflow. Other advantages of the new systems pertaining to precision are described, and there is also a brief discussion
F W J Olver
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Standards for computer arithmetic
1972 IEEE 2nd Symposium on Computer Arithmetic (ARITH), 1972A set of standards for the design of the arithmetic unit of all general purpose digital computers has been proposed. This paper discusses that proposal and suggests that such standards are not now in the best interest of either the computer industry or the computer user.
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A bibliography on computer arithmetic
1975 IEEE 3rd Symposium on Computer Arithmetic (ARITH), 1975This bibliography on computer arithmetic uses, by and large, the format and abbreviations employed by Computing Reviews. It is presented in alphabetical order only and not by individual topics. The topics included, however, span the abstract and implementation problems associated with finite precision computer arithmetics.
Bruce D. Shriver, Eric K. Reuter
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Groupoids and computer arithmetic
1972 IEEE 2nd Symposium on Computer Arithmetic (ARITH), 1972Overflow detection and overflow recovery imposed no particular requirements on the structure of (X, X 1 < X 1 , f x ). In particular, if f is associative and commutative, overflow recovery is obtainable even if f x is neither associative or commutative.
Harvey L. Garner, Norman Foo, Lo Hsieh
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Mathematical Foundation of Computer Arithmetic
IEEE Transactions on Computers, 1975During recent years a number of papers concerning a mathematical foundation of computer arithmetic have been written. Some of these papers are still unpublished. The papers consider the spaces which occur in numerical computations on computers depending on a properly defined computer arithmetic. The following treatment gives a summary of the main ideas
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On the Use of Residue Arithmetic for Computation
IEEE Transactions on Computers, 1974Residue arithmetic offers the possibility of "carryfree" arithmetic as far as the operations of addition, subtraction, and multiplication are concerned. It is faster to implement these operations using residue arithmetic as compared to implementation using binary arithmetic.
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Computer Representation and Arithmetic
1995In Chapter 2, we looked at how numbers can be represented in the binary number system. In this chapter, we shall use the techniques we developed in Chapter 2 to investigate the ways in which numbers are represented and manipulated in binary form in a computer.
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The Parallel Complexity of Arithmetic Computation
1977Results on the computational complexity of performing several standard types of arithmetic computations in a parallel processing environment are surveyed. The essential equivalence of matrix inversion and the problem of computing the nth power of a matrix in the parallel setting is demonstrated as evidence suggesting an interesting lower bound on the ...
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A NEW ARITHMETIC FOR SCIENTIFIC COMPUTATION
1983The paper summarizes an extensive research activity in computer arithmetic and scientific computation that went on during the last fifteen years. We also discuss the experience gained through various implementations of a new approach to arithmetic on diverse processors including microprocessors.
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