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Elementary mathematical and computational tools for electrical and computer engineers using Matlab - Chapter 4 docx

Elementary mathematical and computational tools for electrical and computer engineers using Matlab - Chapter 4 docx

Elementary mathematical and computational tools for electrical and computer engineers using Matlab - Chapter 4 docx

... (4. 42), (4. 44) , and (4. 49), we get the other expression for y(t(n + 1)), correct to second order in (∆t): (4. 50)Now, comparing Eqs. (4. 48) and (4. 50), we obtain the following equalities: (4. 51)ytn ... we have: (4. 46) (4. 47)Combining Eqs. (4. 45) to (4. 47), it follows that to second order in (∆t): (4. 48)Next, let us Taylor expand k2 to second order in (∆t). This results in: (4. 49)Combining ... equations for D(k) and D2(k), as given respec-tively by Eqs. (4. 16) and (4. 30), and with the initial conditions for the function and its derivative. The first elements for the y, D, and D2 arrays...
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Elementary mathematical and computational tools for electrical and computer engineers using Matlab - Chapter 2 pot

Elementary mathematical and computational tools for electrical and computer engineers using Matlab - Chapter 2 pot

... 2 .4. a=0. 24; b=0.9708;FIGURE 2.3Plot of the Mira curve for a = 0.7. The starting point coordinates are (0, 12.1). Top panel: b= 1, bottom panel: b = 0.9998. -2 0 -1 5 -1 0 -5 0 5 10 15 -1 5 -1 0 -5 051015a=0.7 ... LLC for n=1:1500 for m=1 :40 x(1,m) =-0 .99+2*rx(m);y(1,m) =-0 .99+2*ry(m);x(n+1,m)=a*x(n,m)-b*(y(n,m )-( x(n,m))^2);y(n+1,m)=b*x(n,m)+a*(y(n,m )-( x(n,m))^2);endendplot(x,y,'r.')axis( [-1 ... 15 -1 5 -1 0 -5 051015a=0.7 b=1 -2 0 -1 5 -1 0 -5 0 5 10 15 20 -1 5 -1 0 -5 051015a=0.7 b=0.9998xk axk byk xkyk bxk ayk xk() ()(()(()))() ()(()(()))+= +− −+= ++ −111122aba≤=−112 .and © 2001 by CRC...
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Elementary mathematical and computational tools for electrical and computer engineers using Matlab - Chapter 3 docx

Elementary mathematical and computational tools for electrical and computer engineers using Matlab - Chapter 3 docx

... entropy:a. N = 32 and for all ib. N = 8 and c. N = 4 and d. N = 4 and HX px pxiiiN( ) ( )log ( ( ))=−=∑21pxi()=132p =121 4 181161 64 1 64 1 64 1 64 ,,,,,,,p =121 4 1818,,,p ... Mouse-controlling command to read off coordinates of apoint in a graph.global Allows variables to share their values in multiple programs.zoom Zooms in and out on a 2-D plot. 0-8 49 3-? ?? ?-? /00/$0.00+$.50© ... 0 48 1 1 50 for forelsewhere© 2001 by CRC Press LLCIn-Class ExercisePb. 3.19 In a measurement of two power values, P1 and P2, it was deter-mined that:G1 = 9 dB and G2 = –11 dBUsing...
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Elementary mathematical and computational tools for electrical and computer engineers using Matlab - Chapter 5 potx

Elementary mathematical and computational tools for electrical and computer engineers using Matlab - Chapter 5 potx

... farray=funname(array)x=array(1);y=array(2);farray(1)=7-sqrt(25+x.^2+y.^2);farray(2)= 4- 2 *x -4 * y;3. Use the approximate value found in step 1 as the value for theguess array; for example:xyguess= [4 -1 ]; 4. Finally, use the fsolve command to ... creating a file for the negative of this function (call it n-funname) and entering the following commands in the command window:xmax=fmin('n-funname',xi,xf)fmax =-1 *feval('n-funname',xmax)Homework ... discuss theuse of the MATLAB command roots for finding all roots of a polynomial.Following this, we consider the Golden Section method and the fmin and fmins MATLAB commands for optimizing (finding...
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Elementary mathematical and computational tools for electrical and computer engineers using Matlab - Chapter 6 pdf

Elementary mathematical and computational tools for electrical and computer engineers using Matlab - Chapter 6 pdf

... following script M-file.N=720;z=exp(j*2*pi*[1:N]./N);plot(z)axis squareIn-Class ExercisesPb. 6.20 Using the exponential form of the n-roots of unity, and the expres-sion for the sum of a ... m=1 :41 ;z1=cos(k*x-w*t(m));z2=cos(k*x+w*t(m));z=z1+z2;plot(x,z,'r');axis([0 5 -3 3]);T =2πω,© 2001 by CRC Press LLC and (6 .41 )from which we can deduce Euler’s equations:(6 .42 ) and (6 .43 )Example 6.3Use MATLAB to generate the graph of ... equation, and the solution of this algebraic equation then reduces to finding the rootsof the polynomial:(6 .47 )We learned in Chapter 5 the MATLAB command for finding these roots,when needed. Now, using...
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Elementary mathematical and computational tools for electrical and computer engineers using Matlab - Chapter 7 pot

Elementary mathematical and computational tools for electrical and computer engineers using Matlab - Chapter 7 pot

... that is non-zero and suchthat the location of this non-zero element is different for each of these basisvectors. This basis is not unique. For example, in 4- D space, the canonical four-unit orthonormal ... respec-tively by:(7 .44 ) and (7 .45 )Question: Can you derive a similar theorem for capacitors all in series and allin parallel? (Remember that the equivalent capacitance law is different for capacitors ... of these vectors, and the volume of the parallelepi-ped formed by the three vectors.Solution: Type, execute, and interpret at each step, each of the following com-mands, using the above definitions:u=[2...
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Elementary mathematical and computational tools for electrical and computer engineers using Matlab - Chapter 8 pdf

Elementary mathematical and computational tools for electrical and computer engineers using Matlab - Chapter 8 pdf

... the eigen-vectors and D is a diagonal matrix whose elements are the eigenvalues. Enter-ing the matrix M and the eigensystem commands gives:V = -0 .9701 -0 .8 944 -0 . 242 5 -0 .44 72D =1 00 4 Finding ... =0.9708 0 .49 83 0.9601 0.26790.9901 0.2 140 0.7266 0 .43 990.7889 0. 643 5 0 .41 20 0.93 34 0 .43 87 0.3200 0. 744 6 0.68330.9708 0 .49 83 0.9601 0.26790 0.2 140 0.7266 0 .43 990 0 0 .41 20 0.93 34 0 0 0 0.6833© ... 0;1 -1 0 -5 0 0 0;0 1 -1 0 -1 00 0; 0 1 0 0 0 -3 00;0 0 1 0 -RL 0;0 0 0 1 -1 -1 ];Vs=[5;0;0;0;0;0];VI=M\Vs;ilamp=VI(5);Then, from the command window, we proceed by calling this function and plotting...
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Elementary mathematical and computational tools for electrical and computer engineers using Matlab - Chapter 9 ppt

Elementary mathematical and computational tools for electrical and computer engineers using Matlab - Chapter 9 ppt

... direc-tion as the positive x-axis and where the x-axis direction continuously coin-FIGURE 9.2Scrambled image of Pb. 9.16.© 2001 by CRC Press LLCtechniques commonly employed in the handling and ... manipulation of digi-tal images.Let us explore and observe the structure of a matrix subjected to the above elementary trasformations. For this purpose, execute and observe the out-puts from each ... 1];plot(G(1,:),G(2,:),'b')T=[5 ;-5 ];G1=G+T*ones(1,5);plot(G1(1,:),G1(2,:), 'r')R=[cos(pi /4) -sin(pi /4) ;sin(pi /4) cos(pi /4) ];G2=R*G1;plot(G2(1,:),G2(2,:),'g')G3=G2-T*ones(1,5);plot(G3(1,:),G3(2,:),'k')axis( [-1 2...
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Elementary mathematical and computational tools for electrical and computer engineers using Matlab - Chapter 10 docx

Elementary mathematical and computational tools for electrical and computer engineers using Matlab - Chapter 10 docx

... (10.37)], wecan write:(10 .43 )Again, using Eqs. (10.37) and (10 .43 ), we have:(10 .44 )Now, substituting Eq. (10 .41 ) in the denominator of Eq. (10 .44 ), we obtain Eq.(10 .42 ).Example 10.10A digital ... 2001 by CRC Press LLC and the hyperbolic sine function is defined by:(S .42 ) Using the above definitions, it is straightforward to derive the followingrelations:(S .43 )(S .44 )S.9 The Inverse Hyperbolic ... systems. The random arrival time of certain inputs to asystem cannot be predetermined; for example, the log-on and thelog-off times of terminals and workstations connected to a com-puter network,...
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