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    <subfield code="a">Construction of 2" codes for use in optical code-division multiple-access (OCDMA) systems and their BER performance</subfield>
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    <subfield code="a">Intended for optical code-division multiple access (CDMA) applications, the constructions  of a new family of 2 11 codes called the 2 11 extended prime code and the (N, 4, 2, 1) 211 code, are  presented in this research study. Since the extended prime code is derived from the well-known  prime code by pading some more trailing zeros, the algebraic properties of the extended prime  code and the constructed t' code, are still preserved, in particular for the cross-correlation  function equal to one. This type of 211 codes can be easily generated by using a simple serial coding  architecture, and therefore, a fast reconfiguration time for fully tunable encoders I decoders is  guaranteed (ZHANG and PICCHI, 1993). The (N, 4, 2, 1) 211 code is constructed based on  Hanani's approach which has been investigated to construct an (N, w, 2, I) optical orthogonal  code (OOC). Here, we prove that the obtained (N, 4, 2, 1) OOC can be also an 2" code due to its  symmetric pulse positions in the code sequences. Moreover, the performances of the constructed  codes are analyzed by using a Gaussian approximation for optical multiple-access interference, and  the bit error rates (BER) are discussed in terms of the number of pulses, the code length and the  number of simultaneous users.</subfield>
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