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Problem V.6 (A positive-definite covarlance matrix) Consider regressors {ui}with a positivedefinite covariance matrix R,. Define the modified regressor iii = and let R, denote its covariance matrix.

9.6 9.7

Once again we are compelled to note the symmetrical fann of the mesh equations that describe the circuit in Fig 3 19 Note that the coefficient matrix for thi s circuit is sy mmetrica l Since this symmetry is generally exhibited by networks containing resistors and independent voltage sources, we can leam to write the mesh equations by inspection In the first equation, the coefficient of i! is the sum of the resistances through which mesh current I flows, and the coef ficient of i2 is the negative of the sum of the resistances common to mesh current I and mesh current 2 The right hand side of the equation is the algebraic sum of the voltage sources in mesh I The sign of the voltage source is positi ve if it aids the assumed direction of the curre nt tlow and negative if it opposes the assumed flow.

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The first equation is KYL for mesh I In the second equation, the coefficient of i2 is the sum of all the resi stances in mesh 2, the coefficient ofi] is the negative of the sum of the resistances common to mesh I and mesh 2, and the ri ghthand side of the equation is the algebraic sum of the voltage sources in mesh 2 In general, if we assume all of the mesh currents to be in the same direction (clockwise or counterclockwise), then if KYL is applied to mesh j with mesh current ij , the coefficient of ij is the slim of the resistances in mesh) and the coefficients of the other mesh currents (eg, i j-l , i j+ I) are the negatives of the resistances common to these meshes and mesh j.

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The right-hand side of the equation is equal to the algebraic sum of the voltage sources in meshj These voltage sources have a posi tive sig n if they aid the current flow ij and a negative sign if they oppose it..

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Figure 4.12: The impulse responseof a COST 207[ 1501 Typical Urban (TU) channel specified the by parameters listed in Table4.5.

Therefore,