Explain Similarity Transformation
According to Wikipedia and so $X = M^ {-1}YM$ is a similarity transformation (for matrices) but in all my courses we use $X = MYM^ {-1}$ as the definition of the similarity
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How to compute the similarity transformation matrix
How to compute the similarity transformation matrix Ask Question Asked 12 years, 3 months ago Modified 10 years, 1 month ago
What is the difference between a "change of basis" and a "similarity
By contrast, the "similarity transformation" takes a linear transformation written in terms of one reference frame, and outputs the same linear transformation, but in terms of the other reference frame. That is,
linear algebra
(1) Orthogonal similarity transformations preserve all properties similarity transformations preserve, since they are similarity transformations. However, they additionally preserve the following.
Similarity transformations in $SU (2)$ and rotations
Similarity transformations in $SU (2)$ and rotations Ask Question Asked 9 years, 1 month ago Modified 9 years, 1 month ago
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Degrees of Freedom in Affine Transformation and Homogeneous
A similarity transform has four degrees of freedom - Google Maps works for this one again. Drag two fingers on your phone on Google Maps at the same time. No matter where you drag
Meaning of similar transformations
Example: In the following example two well motivated consecutive similarity transformation are employed to get to the Jordan normal form. Two masses freely movable into one direction and
How do I tell if matrices are similar?
The question of similarity of matrices cannot be solved in general using only the tools of a first course in linear algebra. But if you are interested only in having an effective procedure, the algorithm for the
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abstract algebra
Recently I found the following definition: Two linear transformations $alpha$ and $beta$ are said to be similar if there exists a third linear transformation $gamma$ such that $alpha =
Proving that similarity transformation of state-space preserves the
Proving that similarity transformation of state-space preserves the Euclidean norm Ask Question Asked 5 years, 10 months ago Modified 5 years, 10 months ago