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2002
In the case of discrete time system models, the stochastic case hardly amounts to more than introducing an extra sample point argument into each of the variables in the problem.
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In the case of discrete time system models, the stochastic case hardly amounts to more than introducing an extra sample point argument into each of the variables in the problem.
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2000
The relationships between the input and output signals of analog systems which are introduced in this chapter are part of the theory of continuous-time systems. For a certain class of systems which have the properties of linearity and time-invariance (LTI systems), this theory provides relatively simple mathematical relationships.
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The relationships between the input and output signals of analog systems which are introduced in this chapter are part of the theory of continuous-time systems. For a certain class of systems which have the properties of linearity and time-invariance (LTI systems), this theory provides relatively simple mathematical relationships.
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2014
In this chapter, models for continuous time will be discussed. It is structured as follows: The lognormal model and some extensions based on it are discussed first, followed by relative risk models. For relative risk models, there is a unified approach for estimation based on IWLS proposals.
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In this chapter, models for continuous time will be discussed. It is structured as follows: The lognormal model and some extensions based on it are discussed first, followed by relative risk models. For relative risk models, there is a unified approach for estimation based on IWLS proposals.
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