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What is Transfer Function

Handbook of Research on Systems Biology Applications in Medicine
The name given to the frequency domain representation of a functional system module with distinct input and output points.
Published in Chapter:
Systems and Control Theory for Medical Systems Biology
Peter Wellstead (The Hamilton Institute, National University of Maynooth, Ireland), Sree Sreenath (Case Systems Biology Initiative, Case Western Reserve University, USA), and Kwang-Hyun Cho (Korea Advanced Institute of Science and Technology (KAIST), Korea)
Copyright: © 2009 |Pages: 16
DOI: 10.4018/978-1-60566-076-9.ch002
Abstract
In this chapter the authors describe systems and control theory concepts for systems biology and the corresponding implications for medicine. The context for a systems approach to the life sciences is outlined, followed by a brief history of systems and control theory. The technical aspects of systems and control theory are then described in a way oriented toward their biological and medical application. This description is then used as a reference base against which to indicate specific areas where systems and control theory aspects of systems biology have strong medical implications. Specifically, two systems biology projects are described as examples of where methods from systems and control theory play an important role.
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Comb Filters Characteristics and Applications
A mathematical representation of the relation of a Linear Time-Invariant (LTI) digital filter between its input and its output. The transfer function is expressed in terms of the variable z , which can take complex values. If the values for z are constrained to be complex numbers with unitary magnitude, the transfer function becomes the frequency response. The transfer function is usually denoted as H ( z ).
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Artificial Neural Networks and Discrete Choice Models: Sales Forecast in Supermarket Products
Consists of two functions, namely a combination function and an activation function.
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Comb Filters Characteristics and Current Applications
Is a mathematical representation of the relation of a Linear Time-Invariant (LTI) digital filter between its input and its output. The transfer function is expressed in terms of the variable z , which can take complex values. If the values for z are constrained to be complex numbers with unitary magnitude, the transfer function becomes the frequency response. The transfer function is usually denoted as H ( z ).
Full Text Chapter Download: US $37.50 Add to Cart
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