Faster access than browser!Similarities between Linear time-invariant theory and Z-transform
Linear time-invariant theory and Z-transform have 19 things in common (in Unionpedia): Causal system, Complex number, Convolution, Dirac delta function, Discrete time and continuous time, Discrete-time Fourier transform, Finite impulse response, Fourier transform, Frequency domain, Frequency response, Impulse response, Laplace transform, Linearity, Radius of convergence, Real number, Signal processing, Transfer function, Two-sided Laplace transform, Unit circle.
Causal system
In control theory, a causal system (also known as a physical or nonanticipative system) is a system where the output depends on past and current inputs but not future inputs—i.e., the output y(t_) depends on only the input x(t) for values of t \le t_.
Causal system and Linear time-invariant theory · Causal system and Z-transform ·
Complex number
A complex number is a number that can be expressed in the form, where and are real numbers, and is a solution of the equation.
Complex number and Linear time-invariant theory · Complex number and Z-transform ·
Convolution
In mathematics (and, in particular, functional analysis) convolution is a mathematical operation on two functions (f and g) to produce a third function, that is typically viewed as a modified version of one of the original functions, giving the integral of the pointwise multiplication of the two functions as a function of the amount that one of the original functions is translated.
Convolution and Linear time-invariant theory · Convolution and Z-transform ·
Dirac delta function
In mathematics, the Dirac delta function (function) is a generalized function or distribution introduced by the physicist Paul Dirac.
Dirac delta function and Linear time-invariant theory · Dirac delta function and Z-transform ·
Discrete time and continuous time
In mathematics and in particular mathematical dynamics, discrete time and continuous time are two alternative frameworks within which to model variables that evolve over time.
Discrete time and continuous time and Linear time-invariant theory · Discrete time and continuous time and Z-transform ·
Discrete-time Fourier transform
In mathematics, the discrete-time Fourier transform (DTFT) is a form of Fourier analysis that is applicable to the uniformly-spaced samples of a continuous function.
Discrete-time Fourier transform and Linear time-invariant theory · Discrete-time Fourier transform and Z-transform ·
Finite impulse response
In signal processing, a finite impulse response (FIR) filter is a filter whose impulse response (or response to any finite length input) is of finite duration, because it settles to zero in finite time.
Finite impulse response and Linear time-invariant theory · Finite impulse response and Z-transform ·
Fourier transform
The Fourier transform (FT) decomposes a function of time (a signal) into the frequencies that make it up, in a way similar to how a musical chord can be expressed as the frequencies (or pitches) of its constituent notes.
Fourier transform and Linear time-invariant theory · Fourier transform and Z-transform ·
Frequency domain
In electronics, control systems engineering, and statistics, the frequency domain refers to the analysis of mathematical functions or signals with respect to frequency, rather than time.
Frequency domain and Linear time-invariant theory · Frequency domain and Z-transform ·
Frequency response
Frequency response is the quantitative measure of the output spectrum of a system or device in response to a stimulus, and is used to characterize the dynamics of the system.
Frequency response and Linear time-invariant theory · Frequency response and Z-transform ·
Impulse response
In signal processing, the impulse response, or impulse response function (IRF), of a dynamic system is its output when presented with a brief input signal, called an impulse.
Impulse response and Linear time-invariant theory · Impulse response and Z-transform ·
Laplace transform
In mathematics, the Laplace transform is an integral transform named after its discoverer Pierre-Simon Laplace.
Laplace transform and Linear time-invariant theory · Laplace transform and Z-transform ·
Linearity
Linearity is the property of a mathematical relationship or function which means that it can be graphically represented as a straight line.
Linear time-invariant theory and Linearity · Linearity and Z-transform ·
Radius of convergence
In mathematics, the radius of convergence of a power series is the radius of the largest disk in which the series converges.
Linear time-invariant theory and Radius of convergence · Radius of convergence and Z-transform ·
Real number
In mathematics, a real number is a value of a continuous quantity that can represent a distance along a line.
Linear time-invariant theory and Real number · Real number and Z-transform ·
Signal processing
Signal processing concerns the analysis, synthesis, and modification of signals, which are broadly defined as functions conveying "information about the behavior or attributes of some phenomenon", such as sound, images, and biological measurements.
Linear time-invariant theory and Signal processing · Signal processing and Z-transform ·
Transfer function
In engineering, a transfer function (also known as system function or network function) of an electronic or control system component is a mathematical function giving the corresponding output value for each possible value of the input to the device.
Linear time-invariant theory and Transfer function · Transfer function and Z-transform ·
Two-sided Laplace transform
In mathematics, the two-sided Laplace transform or bilateral Laplace transform is an integral transform equivalent to probability's moment generating function.
Linear time-invariant theory and Two-sided Laplace transform · Two-sided Laplace transform and Z-transform ·
Unit circle
In mathematics, a unit circle is a circle with a radius of one.
Linear time-invariant theory and Unit circle · Unit circle and Z-transform ·
The list above answers the following questions
- What Linear time-invariant theory and Z-transform have in common
- What are the similarities between Linear time-invariant theory and Z-transform
Linear time-invariant theory and Z-transform Comparison
Linear time-invariant theory has 68 relations, while Z-transform has 67. As they have in common 19, the Jaccard index is 14.07% = 19 / (68 + 67).
References
This article shows the relationship between Linear time-invariant theory and Z-transform. To access each article from which the information was extracted, please visit:
