List questions from transformation

Published on 08 Apr 2026 - 18:34

195

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Linear transformations and range

Published on 06 Nov 2012 - 16:41

452

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Linear Algebra Question ( rank of matrix )

Published on 06 Nov 2012 - 22:34

207

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bound on Hilbert transform

Published on 07 Apr 2026 - 9:35

277

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Find basis for $\ker T$ with $T:P_2 \to P_2: T(p(x)) = p(x) + p(-x)$

Published on 09 Nov 2012 - 14:30

718

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Legendre transform of log moment function

Published on 10 Nov 2012 - 9:55

5.8k

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What is the Matrix corresponding to a Linear Transformation

Published on 11 Nov 2012 - 21:05

337

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Find rotation that maps a point to its target

Published on 07 Apr 2026 - 17:47

230.8k

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What do I use to find the image and kernel of a given matrix?

Published on 13 Nov 2012 - 17:31

119

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Proof Correctness: $T \in L(V,V), T^2 = 0 \iff T(v) \subset n(T)$

Published on 14 Nov 2012 - 2:55

378

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Fourier Transformation

Published on 08 Apr 2026 - 11:10

936

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What are spatial Transformations?

Published on 05 Apr 2026 - 16:32

684

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Changing Frequency of a Fourier Transformed signal

Published on 22 Nov 2012 - 7:59

3.1k

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Finding a 3D transformation matrix based on the 2D coordinates

Published on 09 Apr 2026 - 2:14

368

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Show that $\phi: \mathbb{R}_3[x]\rightarrow\mathbb{R}^3, \phi(p):=[p(-1), p(0), p(1)] $ is a linear transformation

Published on 23 Nov 2012 - 19:33

List Question

How to solve/transform/simplify an equation by a simple algorithm?

Linear transformations and range

Linear Algebra Question ( rank of matrix )

bound on Hilbert transform

Find basis for $\ker T$ with $T:P_2 \to P_2: T(p(x)) = p(x) + p(-x)$

Legendre transform of log moment function

What is the Matrix corresponding to a Linear Transformation

Find rotation that maps a point to its target

What do I use to find the image and kernel of a given matrix?

Proof Correctness: $T \in L(V,V), T^2 = 0 \iff T(v) \subset n(T)$

Fourier Transformation

What are spatial Transformations?

Changing Frequency of a Fourier Transformed signal

Finding a 3D transformation matrix based on the 2D coordinates

Show that $\phi: \mathbb{R}_3[x]\rightarrow\mathbb{R}^3, \phi(p):=[p(-1), p(0), p(1)] $ is a linear transformation

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