Titlebook: Krebs und Alternativmedizin II; Walter Felix Jungi,Hans-Jörg Senn Conference proceedings 1990 Springer-Verlag Berlin Heidelberg 1990 Alter

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R. Obrist,D. P. Berger,J. P. Obrechtrspective there is reason to suspect that alternate formulations of the finite element method may be possible in which the weighted integration technique is dispensed with in favor of an explicit definition of the subdomains of integration. The flexibility of existing finite element algorithms may b

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P. Heusseralois group of E over F form an F-basis of E (i. e. , a normal basis of E over F; w is called free in E over F). For finite fields, the Nor­ mal Basis Theorem has first been proved by K. Hensel [19] in 1888. Since normal bases in finite fields in the last two decades have been proved to be very usef

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T. Hajto,K. Hostanska,E. Kovacs,H. J. Gabiusbutions for some short Reed-Muller codes. Then with probability at least 1 − ., the algorithm corrects.independently and uniformly distributed errors..For the .(2, 9) code for example, the algorithm corrects up to 122 errors with probability at least 0.99 whereas half the minimum distance is 64. Und

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J. P. Obrecht questions, but the results contained in this book have not till now been collected under one cover. In the present work the author has attempted to point out new links among different areas of the theory of finite fields. It contains many very important results which previously could be found only

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