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Q: Control systems application from beginning to modern?
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What is difference between modern control and conventional control theory?

Classical control typically deals with single-input single-output (SISO) systems using frequency domain tools. This means taking the Laplace transform of the equations of motion for the system (typically ordinary differential equations) and designing controllers based on performance specifications at low and high forcing frequencies. Modern control is largely a result of the microprocessor, which allows large amounts of computation to be done cheaply. Modern control often deals with multiple-input multiple-output (MIMO) systems, and deals directly with the ordinary differential equations in the time domain. In modern control, we develop controllers that have good stability characteristics without using too much control (or actuation). There are a number of powerful tools from dynamical systems theory which allow us to find "optimal controllers", which are optimal with respect to some quadratic cost function.


What is the history of Japan before?

Japan was always a militant country, Samurai Warriors & Feudal systems, much as the Knights in Europe were doing the middle ages. Modern conquests began in 1894 beginning with the Sino-Japanese War.


Important role do diatoms play in modern Earth systems?

How do diatoms influence the earths systems? Two ways


What are the 3 application of biology to modern life?

birth, evoulution and life studies


What event marks the beginning of the modern era of seismology?

flying dildos

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What is difference between modern control and conventional control theory?

Classical control typically deals with single-input single-output (SISO) systems using frequency domain tools. This means taking the Laplace transform of the equations of motion for the system (typically ordinary differential equations) and designing controllers based on performance specifications at low and high forcing frequencies. Modern control is largely a result of the microprocessor, which allows large amounts of computation to be done cheaply. Modern control often deals with multiple-input multiple-output (MIMO) systems, and deals directly with the ordinary differential equations in the time domain. In modern control, we develop controllers that have good stability characteristics without using too much control (or actuation). There are a number of powerful tools from dynamical systems theory which allow us to find "optimal controllers", which are optimal with respect to some quadratic cost function.


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How does modern classification systems differ from the systems used by Aristotle and Linnaeus?

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