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A summary of the recent status of satellite systems using on-board processing (OBP) technologies is shown in Table 6.6. They depict a wide range of capabilities from RF switching to selected downlink transmitters to complex baseband switches with either ground control or autonomous satellite control (ASC) features. On-board RF/IF switching can be reconfigured on a near-real-time basis by ground control and is the preferred method at present because of its higher reliability. However, a great deal of research is being focused on the technologies required for ASC systems. In addition to the organizations mentioned above, there are from twenty to thirty groups involved in state-of-the-art OBP developments, many of them in Europe, Japan and North America. In addition, among many others throughout the world, there are about a dozen companies in the United States that plan to implement 30/20 GHz satellite communication systems with OBP capabilities in the next decade.



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[out]: double : the value of the computed function evaluated at the abscissa **********************************************************************************/ double GaussianQuadrature::g(double v) { double x =(S1*exp(-q1*T - 0.5*rho*rho*sig1*sig1*T + rho*sig1*sqrt(T)*v))* util.normalCalc((log(S1/h(v)) + (mu1 + (0.5 - rho*rho)*sig1*sig1)*T + rho*sig1*sqrt(T)*v)/(sig1*sqrt(T)*sqrt(1-rho*rho))) h(v)*exp(r*T)*util.normalCalc((log(S1/h(v)) + (mu1 - 0.5*sig1*sig1)*T + rho*sig1*sqrt(T)*v)/(sig1*sqrt(T)*sqrt(1rho*rho))); return x; } /********************************************************************************** h: helper function of g [in]: double v : the abscissa [out]: double : the value of the helper function evaluated at the abscissa **********************************************************************************/ double GaussianQuadrature::h(double v) { return strike + S2*exp(((r - q2) - 0.5*sig2*sig2)*T + sig2*sqrt(T)*v); } /********************************************************************************** gaussHermite: computes the Gauss-Hermite quadrature from Press, et al. (1992) [in] double x[] : array of abscissas to be computed and stored double w[] : array of weights to be computed and stored int n : order of quadrature [out] : returns the lled in arrays of x and w **********************************************************************************/ void GaussianQuadrature::gaussHermite(double x[], double w[], int n) { double p1, p2, p3, pp, z, z1; int i, its, j, m; m = (n + 1)/2; // the roots are symmetric about the origin so we have to nd only half of them for (i = 1; i <= m; i++) // loop over desired root { if (i == 1) // initial guess for the largest root z = sqrt((double)(2*n+1))-1.85575*pow((double)(2*n+1),-0.16667); else if (i == 2) // initial guess for the second largest // root z -= 1.14*pow((double)n,0.426)/z; else if (i == 3) // initial guess for the third largest // root z = 1.86*z - 0.86*x[1]; else if (i == 4) // initial guess for the fourth largest // root z = 1.91*z - 0.91*x[2]; else // initial guess for the other roots z = 2.0*z - x[i-2];

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#VALUE!, #REF!, #DIV/0!, #NUM!, #NAME , or #NULL!)

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The following formula returns the number of cells containing a negative value:

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( n ( A + (1 )B))

Lb1.insert(index, item)

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package jws.ch9.jaxmp2p.receiver; import import import import javax.servlet.*; javax.servlet.http.*; javax.xml.transform.*; javax.naming.*;

The sample output of the preceding code will be:

1 1

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