[PDF] Workshop: Introduction to Scilab





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Introduction

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Workshop: Introduction to Scilab Funded by the National Mission on Education through ICT (The sequence of spoken tutorials to be listened/followed is same as that of exercise sets below ) 1 Getting Started (a) 04:17: Perform the following calcula-tions on the scilab command line: phi = ? 5+1 2 psi = ? 5?1 2 Find 1/phi and 1/psi



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Searches related to exercices scilab pdf filetype:pdf

In Scilab there are three different approaches (see figure) for modeling a physical system which is described by Ordinary Differential Equations (ODE) For showing all these capabilities we selected a common physical system the LHY model for drug abuse This model is used in our

What are the functions of Scilab?

  • SCILAB provides a number of functions for the numerical solution of differential equations. These functions are designed to operate on single differential equations (i.e., similar to the examples presented so far), as well as on systems of differential equations.

Is Scilab a symbolic environment?

  • Since SCILAB is not a symbolic environment, its applications to symbolic solutions of ordinary differential equations (ODEs) is limited. However, SCILAB can be used to calculate intermediate numerical steps in the solutions. The strength of SCILAB in solving ODEs is in its numerical applications.

Can Scilab be used for symbolic solutions of ordinary differential equations?

  • The chapter starts with a review of concepts of differential equations and symbolic solution techniques that can be applied using SCILAB. Since SCILAB is not a symbolic environment, its applications to symbolic solutions of ordinary differential equations (ODEs) is limited.

Can Scilab be used to solve odes?

  • However, SCILAB can be used to calculate intermediate numerical steps in the solutions. The strength of SCILAB in solving ODEs is in its numerical applications. Thus, the chapter also includes a number of numerical solutions to ODEs through user-programmed and pre- programmed SCILAB functions.

Workshop: Introduction to Scilab

Funded by the National Mission on Education through ICT(The sequence of spoken tutorials to be listened/followed is same as that of exercise sets below.)

1.Getting Started

(a)04:17: Perform the following calcula- tions on the scilab command line: phi = ⎷5 + 1 2 psi =⎷5-12 Find 1/phi and 1/psi.(b)6:06: Verify Euler"s identity: Iseπi+1 close to zero? Compare with cos(π) +i·sin(π).2.Matrix Operations (a)03:15: In Scilab, enter the following

Matrices:

A=? ?1 1/2

1/3 1/4

1/5 1/6?

B=?5-2?, C=?4 5/4 9/4

1 2 3?

Using Scilab commands, compute

each of the following, if possible.i.A?Cii.A?Biii.A+C?iv.B?A-C??Av.(2?C-6?A?)?B?vi.A?C-C?Avii.A?A?+C??C

Explain the errors, if any.(b)04:15: From the video: i.Find E(:, :) ii.Extract the second column of E iii.Display just the first and last columns

1of E.(c)05:46: If A =

?1-1 0 2 3 1

4 1 5?

Use a suitable sequence of row opera-

tions onAto bringAto upper trian- gular form.

2(d)07:28: Represent the following linear

system as a matrix equation. Solve the system using the inverse method: x+y+ 2z-w= 3

2x+ 5y-z-9w=-3

2x+y-z+ 3w=-11

x-3y+ 2z+ 7w=-5(e)08:01: Try solving the above system using the backslash method.(f)08:38: Verify the solution from the previous question.(g)09:38: Try det(A),A2,A3and Eigen- values of A (from the previous ques- tion).

Also multiply A by an identity matrix

of the same size.3.Scripts and Functions (a)02:48: i.Create a scilab script file to dis- play time on console window. (hint: clock())ii.Create a scilab script file to dis- play product of a matrix A and inverse of A.A= [1,1;1,-1]iii.Create a scilab script file to plot 'x" vs 'sin(x)". 'x" varies from -2p to 2p, wherepis specified at the beginning of the script file.(b)05:04: i.Create a function file to calcu- late sum and difference of any two numbers. The output should be the sum and the difference of numbers.ii.Create a function file to calcu- late the rowwise and columnwise mean and standard deviation of a user defined matrix. Display the matrix, its mean and standard de- viation in output. (hint; mean(), stdev() )(c)09:05: 1

Tip: from a given matrixE, desired columns can be specified by defining a vectorvconsisting of just the desired

column indicesand usingE(:,v). Similarly for rows also.

2Upper triangular matrix: all elements belowthe North-West to South-East diagonal of the matrix are zero.

i.Create an inline function to sort the elements of a random vec- tor in descending order. (hint: gsort())ii.Create an inline function to round off the elements of a vector [1.9,

2.3, -1.1, 50.5] to the nearest in-

teger. (hint: round())(d)10:30: i.Create a function file to calcu- late LU factorization of a matrix. (hint: lu()).ii.Create a function file to that takes two matrices A and B as in- put. Calculate their trace.A.If trace of A is greater than trace of B, then display 1.B.If trace of B is greater than trace of A, then display -1.C.If both traces are equal, then display 0.(e)Create a function file to evaluate and plot following function for x(x varies from -1 to 1 with step size of 0.1). f(x) =x2-sin(x), x?0 x(x) = cos(x), x >0 (hint : if else)(f)Create an inlinescilab function file to

3-d plot of parametric curve (Given

a=2). t = varies form 0 to 2π(with 100 in- termediate points). x=a?cos(t);y=a?sin(t); (hint : linspace(), param3d())4.Conditional Branching

Note the importance of 'end" at the end of

the 'if-then-else-end" construct.(a)1:20: Write a code to check if a given numbernis less than or equal to 10, if yes, display its square.(forn= 4,13 and 10)(b)2:04: Write a code to check if a num- ber is less than 10, if yes, then display '>10", if it is greater than 10, then display '>10", else display the num- ber. (forn= 4,13 and 10)(c)2:26: Write the previous code in one line.(d)3:09: Write a code using select case conditional construct to check whether a given number is a multiple of 10 (take 5 values/multiples), and if so, display the number.5.Iteration (a)0:42: Create a vector starting from 1 to 10(b)1:02: Create a vector from 2 to 20 with an increment of 3(c)1:55: Write a for loop to display all the even numbers between 1 to 50(d)2:55: Write a code that takes as input a vectorx=1:10, displays the values ofxone by one and comes out of loop when the value ofxis 8.(e)3:31: Write a code that takes an input vector x=1:2:10 and displays only last two values of the vector.(f)4:44: Find summation of vector x = [1 2 6 4 2], using iterative procedure.

Hint: Check length(), add each num-

ber using 'for" loop.(g)5:20: Write a code using while loop to display odd numbers in the range 1 to

25.(h)5:40: Write a code using while to

which take input from 0 to 15 in in- crements of 1 and display number 10 and 156.Plotting (a)01:12: Create a linearly spaced vector from 0 to 1 with 10 points(b)01:12: Also create a linearly spaced vector from 0 to 1 with 11 points(c)01:35: plot sin(x) versus x. (d)02:50: Use plot2d and try changing the color to red. Also try style = -1(e)03:53: Put a title: "Sine", and labels, 'x axis" and 'y axis"(f)05:50: Plot sin(x) and cos(x) on the same window.(g)06:08: Create a legend for the above plots.(h)09:25: Now plot sin(x) and cos(x) as subplots within the same window.(i)10:10: Save your plot as a file.quotesdbs_dbs21.pdfusesText_27
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