invariant system वाक्य
उदाहरण वाक्य
मोबाइल
- In control theory, the "'minimum energy control "'is the control u ( t ) that will bring a linear time invariant system to a desired state with a minimum expenditure of energy.
- In the study of dynamical systems, the "'method of averaging "'is used to study certain time-varying systems by analyzing easier, time-invariant systems obtained by averaging the original system.
- Although arbitrary wave shapes will propagate unchanged in lossless linear time-invariant systems, in the presence of dispersion the sine wave is the unique shape that will propagate unchanged but for phase and amplitude, making it easy to analyze.
- The QFT design methodology was originally developed for " Single-Input Single-Output " ( SISO ) and " Linear Time Invariant Systems " ( LTI ), with the design process being as described above.
- Keeping our aim at linear, time invariant systems, we can also characterize the multipath phenomenon by the channel transfer function H ( f ), which is defined as the continuous time Fourier transform of the impulse response h ( t)
- In accordance with the methods of linear time-invariant systems, by putting two different inputs into the integrator circuit, i _ 1 ( t ) \, and i _ 2 ( t ) \,, the two different outputs
- In the case of linear invariant systems, this is known as positive real transfer functions, and a fundamental tool is the so-called Kalman Yakubovich Popov lemma which relates the state space and the frequency domain properties of positive real systems.
- In control theory and in particular when studying the properties of a linear time-invariant system in state space form, the "'Hautus lemma "', named after Malo Hautus, can prove to be a powerful tool.
- If a time-invariant system is also linear, it is the subject of LTI system theory ( linear time-invariant ) with direct applications in NMR spectroscopy, seismology, Discrete time-invariant systems are known as shift-invariant systems.
- If a time-invariant system is also linear, it is the subject of LTI system theory ( linear time-invariant ) with direct applications in NMR spectroscopy, seismology, Discrete time-invariant systems are known as shift-invariant systems.
- If a time-invariant system is also linear, it is the subject of LTI system theory ( linear time-invariant ) with direct applications in NMR spectroscopy, seismology, Discrete time-invariant systems are known as shift-invariant systems.
- In the time domain, the usual choice to explore the time response is through the step response to a bandwidth of a first-order time-invariant system, that is, the frequency at which the output signal power drops to half the value it has at low frequencies.
- As this is a Fourier-based method of analysis, it is valid only for linear and shift-invariant imaging systems ( analogous to linear and time-invariant system theory but replacing time invariance with spatial-shift invariance ) involving wide-sense stationary or wide-sense cyclostationary noise processes.
- In any linear time-invariant system, all of the currents and voltages can be expressed with the same " s " parameter as the input to the system, allowing the time-varying complex exponential term to be canceled out and the system described algebraically in terms of the complex scalars in the current and voltage waveforms.
- The gusts generated by the Dryden model are not white noise processes and therefore may be referred to as linear time invariant system with a white noise input that has unit variance, transfer function " G " ( " s " ), and output " y " ( " t " ).
- The gusts generated by the von K�rm�n model are not a white noise process and therefore may be referred to as linear time invariant system with a white noise input that has unit variance, transfer function " G " ( " s " ), and output " y " ( " t " ).
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