MATLAB (Matrix Laboratory) and Simulink are powerful software tools developed by MathWorks, widely used for mathematical computing, algorithm development, and system simulation.
MATLAB is a high-level programming language and environment designed for numerical computation, data analysis, and visualization. It provides a versatile platform for solving complex mathematical problems, developing algorithms, and creating interactive graphics. Its extensive libraries and toolboxes enable users to perform tasks ranging from simple calculations to advanced data analysis and modeling.
Simulink, an extension of MATLAB, offers a graphical environment for modeling, simulating, and analyzing dynamic systems. It allows users to build complex simulations through a user-friendly block diagram interface, making it ideal for designing and testing control systems, signal processing, and other engineering applications. Simulink’s integration with MATLAB enhances its functionality, providing a seamless workflow for simulation and code generation.
Together, MATLAB and Simulink are essential tools for engineers, scientists, and researchers, facilitating the development of innovative solutions and advancements across various fields, including robotics, aerospace, automotive, and biomedical engineering.
Sample Script of a MATLAB Project
Preview of MATLAB Live Script
Preview of MATLAB Simulink
The Live Script Editor in MATLAB provides an interactive environment for creating and sharing rich scripts that combine code, output, and formatted text. It allows users to document their analysis and visualization tasks dynamically, making it easier to present results and insights. The editor supports live code execution, interactive controls, and embedded graphics, enhancing productivity and clarity in technical reporting.
Simulink, integrated with MATLAB, enables users to model, simulate, and analyze complex systems through a graphical block diagram interface. It simplifies the design of dynamic systems by providing pre-built blocks for various components and functionalities. Simulink’s intuitive drag-and-drop interface, coupled with MATLAB’s computational power, facilitates the efficient development and testing of control systems, signal processing applications, and other engineering solutions.
Define the Matrix
Define the variable
Get the matrix
Counts the number of values
To select only the values in the first column
To select only the values in the first row
to get the inverse of the matrix
the eigenvectors of the matrix
Size of the matrix
Length of the matrix
ax2 + bx + c type equation
Define C (a variable to the Equation)
Preview of the variable C
find the roots
find the real numbers (method 01)
find the real numbers (method 02)
zero-pole-gain (ZPK)
Define the sys variables
sys function
Define the sys1 variables
sys1 function
Series of sys and sys1
Parallel of sys and sys1
Time Transfer Function
Define numerator and denominator
Preview of numerator and denominator
Time transfer function
zeros of sys and roots of M are same
poles of sys and roots of Z are same
pz map of sys
define sys,sys2 and sys3
feedback of sys and 1
feedback of sys and sys2
pzmap(feedback(sys,sys2))
pzmap(feedback(sys3,sys2))
define tf2
step plot of tf2
using the hold on and off for get more than one plot in same graph
first enter the first graph equation
type hold on
enter the second equation
hold off
Show the grid and legend
[y1,t1] = step(sys3); and plot the [t1,y1]
plot(t1,y1,'r')
plot(t1,y1,'r-.')
plot(t1,y1,'b*')
xlabel("x") enter
ylabel("y") enter
title("test") enter
In conclusion, this practical session provided a comprehensive exploration of various MATLAB functionalities essential for system analysis and design. We gained valuable insights into different types of coding techniques used in MATLAB, including defining and manipulating matrices with precision.
We learned how to create and interpret zero-pole-gain (ZPK) representations and time transfer functions, which are crucial for analyzing and designing control systems. The practical session also covered plotting and visualizing data through various types of graphs, enabling us to effectively represent and interpret system behavior. Additionally, we practiced labeling graphs to enhance clarity and communication of results.
Overall, this hands-on experience has significantly deepened our understanding of MATLAB’s capabilities, equipping us with practical skills for modeling, analyzing, and visualizing dynamic systems.