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  • Discretization is necessary for the analysis and design of discrete-time systems. It is also useful for simulating continuous-time control systems on the digital computer. One of the simplest ways of discretizing or approximating a continuous-time plant is numerical approximation of differential equations. Difference equations can be obtained by discretizing differential equations – it is the first part of this contribution. The other way of discretization is discretization by z transformation of transfer function G(s). In this contribution is shown Euler’s method and bilinear method of this transformation.
  • Discretization is necessary for the analysis and design of discrete-time systems. It is also useful for simulating continuous-time control systems on the digital computer. One of the simplest ways of discretizing or approximating a continuous-time plant is numerical approximation of differential equations. Difference equations can be obtained by discretizing differential equations – it is the first part of this contribution. The other way of discretization is discretization by z transformation of transfer function G(s). In this contribution is shown Euler’s method and bilinear method of this transformation. (en)
Title
  • Solutions of Continuous-Time Systems by the Discrete Methods
  • Solutions of Continuous-Time Systems by the Discrete Methods (en)
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  • Solutions of Continuous-Time Systems by the Discrete Methods
  • Solutions of Continuous-Time Systems by the Discrete Methods (en)
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  • RIV/00216305:26210/04:PU46834!RIV11-MSM-26210___
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  • V, Z(MSM 260000013)
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  • 586941
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  • RIV/00216305:26210/04:PU46834
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  • continuous function, discrete-time function, discretization (en)
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  • Švarc, Ivan
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  • DOM STAMPE Zenica
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  • 9958-617-21-8
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  • 26210
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