A Guide To The Golay Sequential Code (GSC)

Source URL: www.braddye.com

9 The geometry of the Mathieu groups The topic of this chapter is something of a diversion, but is included for two reasons: first, its intrinsic interest; and second, because the geometries described here satisfy axioms

Source URL: www.maths.qmul.ac.uk

• Sporadic groups
• Projective geometry
• Coding theory
• Finite fields
• Incidence geometry
• Mathieu group
• Steiner system
• Binary Golay code
• Ternary Golay code
• Geometry
• Mathematics
• Abstract algebra

Limitations in using Golay codes for head-related transfer function measurement Pavel Zahorika) Department of Psychology and Waisman Center, University of Wisconsin–Madison, Madison, Wisconsin 53705

Source URL: www.recveb.ucsb.edu

• Electrical engineering
• Applied mathematics
• Science
• Audio effects
• Marcel J. E. Golay
• Golay code
• Reverberation
• Impulse response
• Complementary sequences
• Control theory
• Acoustics
• Signal processing

AN EFFICIENT GOLAY CODEC FOR MIL-STD-188-141A AND FED-STD-1045 ERIC E. JOHNSON NMSU-ECE[removed]FEBRUARY 1991

Source URL: tracebase.nmsu.edu

• Notation
• Telecommunications engineering
• Coset leader
• Forward error correction
• Standard array
• Decoder
• Hamming
• Block code
• Coset
• Coding theory
• Error detection and correction
• Mathematics

ERROR CORRECTION IN HIGH FREQUENCY AUTOMATIC LINK ESTABLISHMENT RADIOS WITH AND WITHOUT LINK PROTECTION Richard Lay Naval Command, Control and Ocean Surveillance Center Research, Development, Test and Evaluation Division

Source URL: tracebase.nmsu.edu

• Electronic engineering
• Measurement
• Network performance
• Bit error rate
• Forward error correction
• Automatic link establishment
• Symbol rate
• Binary Golay code
• Telecommunications engineering
• Error detection and correction
• Data transmission

Notes on Coding Theory J.I.Hall Department of Mathematics Michigan State University East Lansing, MI[removed]USA 9 September 2010

Source URL: www.mth.msu.edu

• Mathematics
• Notation
• Information
• Linear code
• Cyclic code
• Hamming code
• Ternary Golay code
• Reed–Solomon error correction
• Binary Golay code
• Coding theory
• Error detection and correction
• Finite fields

Chapter 7 Codes over Subfields In Chapter 6 we looked at various general methods for constructing new codes from old codes. Here we concentrate on two more specialized techniques that result from writing the field F as

Source URL: www.mth.msu.edu

• Mathematics
• Notation
• Binary Golay code
• Ternary Golay code
• Linear code
• Reed–Solomon error correction
• Alternant code
• Dual code
• Generator matrix
• Coding theory
• Error detection and correction
• Finite fields

(This obituaryappeared in the June 1990 IEEE Information Society Newsletter) MARCEL J.E. GOLAY[removed]With the sudden death, shortly before what would have been his 87th

Source URL: www.isiweb.ee.ethz.ch

• Error detection and correction
• Signal processing
• Notation
• Mathematics
• Information
• Ternary Golay code
• Binary Golay code
• Marcel J. E. Golay
• Coding theory
• Encodings

fea-elkies-2.qxp[removed]

Source URL: www.ams.org

• Coding theory
• E8 lattice
• Modular form
• Theta function
• Enumerator polynomial
• Dual code
• Ternary Golay code
• Lattice
• Even code
• Abstract algebra
• Mathematics
• Mathematical analysis