In computer science, denormal numbers or denormalized numbers (now often called subnormal numbers) fill the underflow gap around zero in floatingâ€¦Â (More)

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2017

2017

If we are willing to give up compatibility with IEEE 754 floats and design a number format with goals appropriate for 2016, weâ€¦Â (More)

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2014

2014

- Mark G. Arnold, Sylvain Collange
- Signal Processing Systems
- 2014

Economical hardware often uses a FiXed-point Number System (FXNS), whose constant absolute precision is acceptable for manyâ€¦Â (More)

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2013

2013

- Mark G. Arnold, Sylvain Collange
- 2013 IEEE 24th International Conference onâ€¦
- 2013

Economical hardware often uses a FiXed-point Number System (FXNS), whose constant absolute precision is acceptable for manyâ€¦Â (More)

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2005

2005

- Raul Curto, Sang Hoon Lee
- 2005

We characterize joint k-hyponormality for 2-variable weighted shifts. Using this characterization we construct a family ofâ€¦Â (More)

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2005

2005

- Bryan Catanzaro, Brent E. Nelson
- 13th Annual IEEE Symposium on Field-Programmableâ€¦
- 2005

FPGA implementations of floating-point operators have historically been designed to use binary floating-point representationsâ€¦Â (More)

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Highly Cited

2004

Highly Cited

2004

- James Demmel, Yozo Hida
- SIAM J. Scientific Computing
- 2004

We present and analyze several simple algorithms for accurately computing the sum of n floating point numbers using a widerâ€¦Â (More)

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2004

2004

- James Demmel, Yozo Hida
- Numerical Algorithms
- 2004

We present several simple algorithms for accurately computing the sum of n floating point numbers using a wider accumulator. Letâ€¦Â (More)

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2002

2002

- Laurent de Soras
- 2002

Nowadays many DSP applications are running on personal computers using general purpose CPUs. However these processors do not haveâ€¦Â (More)

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1999

1999

- Jan Stochel, Jan Stochel
- 1999

Various theorems on lifting strong commutants of unbounded sub-normal (as well as formally subnormal) operators are proved. It isâ€¦Â (More)

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Highly Cited

1989

Highly Cited

1989

- Ping Tak Peter Tang
- ACM Trans. Math. Softw.
- 1989

Algorithms and implementation details for the exponential function in both single- and double-precision of IEEE 754 arithmeticâ€¦Â (More)

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