📄 hcomgf.htm
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<TITLE>Communications Toolbox Utilities and Miscellaneus</TITLE><h2>Galois Field Functions</h2>This toolbox contains a collection of MATLAB functions forGalois Field (GF) computation. The reason for building GF is becauseblock coding techniques are built on the basis of GF.The functions includes:<dl><dd><b><a run="hthelp flxor">flxor</a></b> - Exclusive OR calculation.<dd><b><a run="hthelp gfadd">gfadd</a></b> - GF additive computation.<dd><b><a run="hthelp gfconv">gfcon</a></b> - GF polynomial convolution (multiply) computation.<dd><b><a run="hthelp gfcosets">gfcosets</a></b> - Cyclotomic cosets generator.<dd><b><a run="hthelp gfdeconv">gfdeconv</a></b> - GF polynomial deconvolution (dividing) computation.<dd><b><a run="hthelp gfdiv">gfdiv</a></b> - GF dividing computation.<dd><b><a run="hthelp gffilter">gffilter</a></b> - GF filtering computation.<dd><b><a run="hthelp gflineq">gflineq</a></b> - Computer X in A X = B in GF(p) field.<dd><b><a run="hthelp gfminpol">gfminpol</a></b> - Find minimal polynomials.<dd><b><a run="hthelp gfmul">gfmul</a></b> - GF multiplicative computation.<dd><b><a run="hthelp gfplus">gfplus</a></b> - GF(2^p) additive computation.<dd><b><a run="hthelp gfpretty">gfpretty</a></b> - GF polynomial presentation.<dd><b><a run="hthelp gfprimck">gfprimck</a></b> - Test GF irreducible and primitive properties.<dd><b><a run="hthelp gfprimdf">gfprimdf</a></b> - Output default primitive polynomial at a given degree.<dd><b><a run="hthelp gfprimfd">gfprimfd</a></b> - Find GF primitive polynomial.<dd><b><a run="hthelp gfrank">gfrank</a></b> - Find the rank of a matrix in Galois field.<dd><b><a run="hthelp gfrepcov">gfrepcov</a></b> - GF polynomial conversion.<dd><b><a run="hthelp gfroots">gfroots</a></b> - Find roots of a polynomial in GF(p^m) field.<dd><b><a run="hthelp gfsub">gfsub</a></b> - GF substraction computation.<dd><b><a run="hthelp gftrunc">gftrunc</a></b> - GF polynomial truncation processing.<dd><b><a run="hthelp gftuple">gftuple</a></b> - GF m-tuple representation and power representation.<dd><b><a run="hthelp isprime">isprime</a></b> - Verify whether an integer is a prime number.<dd><b><a run="hthelp primes">primes</a></b> - Produce prime numbers.</dl><p><dd><a href="commhelp.html">Return to the first page of the tutorial</a><dd><a href="hmfasb.html">Return to the functionality listing</a><p><tt><dd> This is hcomgf.html file.</tt>
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