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As seen in the previous chapter, cyclic codes are linear block codes with the special property that cyclically shifted versions of code vectors are also code vectors As a special case introduced as an example of a linear block code, the Hamming code Ccyc (7, 4) has also been shown to be a cyclic code generated by the generator polynomial g(X ) = 1 + X + X 3 Cyclic codes have the property that the code vectors are generated by multiplying the message polynomial m(X ) by the generator polynomial g(X ) In fact, in the non-systematic form the message polynomial m(X ) is multiplied by the generator polynomial g(X ), and in the systematic form there is an equivalent polynomial q(X ) that is multiplied by the generator polynomial g(X ) Being a polynomial, g(X ) has to have roots that are in number equal to its degree.



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Direction nding algorithms using fourth-order statistics Asymptotic performance analysis In Proc ICASSP, pages 437 440, March 1992 867 E Moulines, J-F Cardoso, A Gorokhov, and P Loubaton Subspace methods for blind identi cation of SIMO-FIR systems In Proc ICASSP, volume 5, pages 2449 52, 1996 868 E Moulines, K Choukri, and J-F Cardoso Time-domain procedures for testing that a timeseries is Gaussian In Proc 7th workshop on statistical signal and array processing, Quebec City, 1994..

The Stokes Module with hierarchic higher-order Taylor-Hood elements is under construction. Each type of PDE problem can be supplemented with appropriate boundary conditions. B.2.2 The elliptic module The system of nonlinear PDEs is entered via the definition of nonzero components of the vectors and matrices in the matrix equation





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Having examined the use of Thevenin's and Norton's theorems in a variety of differe nt types of circuits, it is instructive to look at ye t one other aspect of these theorems that we find useful in circuit anal ys is and design. This additional aspect can be gleaned from the Thevenin equivale nt and Nort on equi vale nt circuits. The re lationships specified in Fig. 5.7 and Eq. (5.5) have special signifi cance because they represent what is called a source tramformarioll or so/tree exchallge. What these relationships tell us is that if we have embedded within a network a current source i in paraliel with a resi stor R, we can replace thi s combination with a voltage source of val ue v = iR in series with the resistor R. The reverse is also true; th at is, a voltage source v in series with a resistor R can be replaced with a c urrent source of value i = vi R in parallel wi th th e resistor R. Parameters within the circuit (e.g. , an output voltage) are unchan ged under these tran sformations. We mu st emphasize that the two eq uivalent circuits in Fig. 5.7 are equivalelll only at [he two externalllodes. For exam ple, if we di sconnect circuit B from both networks in Fig. 5.7, the equivalent c ircu it in Fig. 5.7b dissipates power, but the one in Fig. 5.7a does not.

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A generator polynomial with coef cients over GF(2) need not have all of its roots belonging to this eld, as some of the roots can be elements of the extended eld GF(2m ) This concept is described and clari ed in Appendix B, in which an example of the extended eld GF(23 ) = GF(8) is introduced As an example, the Hamming code Ccyc (7, 4) introduced in s 2 and 3 is analysed here, in order to see which are the roots of its generator polynomial g(X ) = g1 (X ) Since any code vector is generated by multiplying a given message vector by this generator polynomial, any code vector, seen as a code polynomial, will have at least the same roots as this generator polynomial, g(X ) = g1 (X ).

FIGURE 32-3

Up till now we have assumed that the service rate at the nodes in a queueing network is constant and independent of the state of the queue or the state of the queueing network. It is, however, also possible to deal with load-dependent service rates (or load-dependent

F(x(k), W(z)) = 0.

This allows us to construct a system of syndrome equations, as the roots of the code polynomials are known Taking into account the example in Table B3 of Appendix B, for the case of the extended Galois eld GF(8), it is seen that , which is a primitive element of that eld, is also a root of the primitive polynomial p(X ) = 1 + X + X 3 ,.

.\'2 + 4s + 8 (s + I)(s + 4)'

Then, eq. (10.101) is rewritten as p {s(k)|s(k, past)} = r A z 1 s(k) . The joint probability density function of {s(1), s(2), . . . , s(N )} is written as

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Through the incorporation of an appropriate biomaterial matrix, judiciously selected cells, and appropriate differentiation signaling, tissue engineering can offer options for generating an unlimited amount of autologous ligament tissue in vitro.

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