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Who is known for transformations in maths?
Laplace' is known for transformations in math; as in a Laplace Transformation. Transformations are used extensively in matrix models in general equilibrium theory and econometrics such as Dominate Diagonal transforms. That is where I reached my level of incompetency; fond memories. See: Lionel McKinsey, Economic Theory and Matrices with Dominate Diagonals
Why laplace transform was used?
Ans: because of essay calucation in s domine rather than time domine and we take inverse laplace transfom
Why does beating occur in a spring-mass system when a driving force is added?
because laplace transformations occur
Applications of laplace transform in computer science?
We are using integrated circuits inside the CPU. Laplace Transformations helps to find out the current and some criteria for the analysing the circuits... So, in computer field Laplace tranformations plays vital role...
What mathematical process can you use to transform signal waveform of frequency domain into time domain. or the other way around?
This is called the Laplace transform and inverse Laplace transform.
How do you apply laplace transform method to solve systems of ordinary DEs?
you apply the Laplace transform on both sides of both equations. You will then get a sytem of algebraic equations which you can solve them simultaneously by purely algebraic methods. Then take the inverse Laplace transform .
What was Pierre Simon Laplace known for?
Work in Celestial Mechanics Laplace's equation Laplacian Laplace transform Laplace distribution Laplace's demon Laplace expansion Young-Laplace equation Laplace number Laplace limit Laplace invariant Laplace principle -wikipedia
What is inverse laplace transform of s?
d[DeltaDirac(t)]/dt
What is the significance of the inverse of the Jacobian matrix in the context of mathematical transformations?
The inverse of the Jacobian matrix is important in mathematical transformations because it helps to determine how changes in one set of variables correspond to changes in another set of variables. It is used to calculate the transformation between different coordinate systems and is crucial for understanding the relationship between input and output variables in a transformation.
What has the author Fritz Oberhettinger written?
Fritz Oberhettinger has written: 'Tables of Laplace transforms' -- subject(s): Laplace transformation 'Tabellen zur Fourier Transformation' -- subject(s): Mathematics, Tables, Fourier transformations 'Tabellen zur Fourier Transformation' -- subject(s): Mathematics, Tables, Fourier transformations 'Tables of Bessel transforms' -- subject(s): Integral transforms, Bessel functions 'Anwendung der elliptischen Funktionen in Physik und Technik' -- subject(s): Elliptic functions
What are the limitations of laplace transform?
Laplace will only generate an exact answer if initial conditions are provided
Derivation for transient current by using series rlc circuit?
the most convenient solution is to use the laplace transform, connecting it in series makes a current loop in kvl, where the summation of e (the supply) equals the voltage in resistor, inductor and capaitor,, using differential ang integral, we can create a formula of function... to simplify use the laplace transform, then inverse laplace transform... after the action completed, you will now have a pronounced equation for current as a function of time
