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State Space Analysis | State Space Analysis | Signals and Systems | Problem 12

111 views
•
April 5, 2022
by
Ekeeda
YouTube video player
State Space Analysis | State Space Analysis | Signals and Systems | Problem 12

TL;DR

This video explains how to determine the observability of a control system by comparing the given state equation with a standard state variable model and using the observability matrix.

Transcript

click the bell icon to get latest videos from ekeeda hello friends and today we are going to study a numerical which is based on observability of system now in this question we are going to verify how to find out the absolutely or how to verify the given function or given the system equation is observable or not now we will see what is given in que... Read More

Key Insights

  • 🎮 Observability of a control system can be determined by comparing the given state equation with a standard state variable model.
  • 👷 The observability matrix is constructed using transpose operations and helps in assessing the observability of the system.
  • ❓ The determinant of the observability matrix indicates whether the system is completely observable or not.
  • ✋ The number of state variables in the system helps determine the highest power of the transpose matrix in the observability matrix.

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Questions & Answers

Q: How do you verify the observability of a control system?

To verify observability, compare the given state equation with a standard state variable model, identify the matrices involved, and construct the observability matrix using transpose operations. Finally, calculate the determinant of the observability matrix.

Q: What does it mean if the determinant of the observability matrix is not equal to zero?

If the determinant of the observability matrix is not equal to zero, it means that the given function or system is completely observable.

Q: How do you construct the observability matrix?

To construct the observability matrix, arrange the transpose values of the matrices involved in a specific format and use the formulas provided in the video. Multiply the matrices and calculate the determinant to obtain the observability matrix.

Q: What is the role of the observability matrix in determining observability?

The observability matrix helps determine whether a control system is observable or not. By calculating the determinant of the observability matrix, we can determine if the given function or system is completely observable.

Summary & Key Takeaways

  • The video discusses how to verify the observability of a control system based on the given state equation and input/output variables.

  • It explains how to compare the given equation with a standard state variable model to identify the matrices involved.

  • The video demonstrates how to construct the observability matrix by using the transpose of matrices and subsequently calculating the determinant to determine observability.


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