List questions from conformal-geometry

Published on 25 Mar 2026 - 12:52

382

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Topology of the space of conformal classes of metrics

Published on 28 Sep 2016 - 17:16

36

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construct triangles in Poincare disc

Published on 30 Sep 2016 - 3:36

398

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Is this set of 6 transformations fundamental to geometry?

Published on 27 Mar 2026 - 3:59

461

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Why are biholomorphic maps sometimes called conformal?

Published on 10 Oct 2016 - 20:26

98

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Functions with orthogonal derivatives

Published on 12 Oct 2016 - 2:41

442

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Mapping a set of 2D points to the surface of a known ellipsoid preserving pairwise distances geodetic distances

Published on 25 Mar 2026 - 4:42

104

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What is conformal about this mapping?

Published on 02 Nov 2016 - 14:55

3.3k

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Mapping the upper half plane to unit disc

Published on 26 Mar 2026 - 9:38

925

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When is a complex function conformal on the Riemann Sphere?

Published on 26 Mar 2026 - 9:39

265

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Find mobius transformation that maps open half annulus onto itself

Published on 26 Mar 2026 - 9:38

306

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Are the any geometric invariants of special conformal transformations?

Published on 26 Mar 2026 - 3:12

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show that the transformation $w=\frac{(2z+3)}{(z−4)}$ maps the circle $x^2+y^2=4x$ on the straight line $4u+3=0$

Published on 17 Nov 2016 - 8:32

3.1k

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$f(z)=\frac{(iz+2)}{(4z+i)}$ maps the real axis in the $\mathbb{C}$-plane into a circle

Published on 17 Nov 2016 - 9:34

55

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Branch Cuts Rectangle

Published on 25 Mar 2026 - 12:47

List Question

$(H^2-K) dA$ is globally invariant under inversions

Topology of the space of conformal classes of metrics

construct triangles in Poincare disc

Is this set of 6 transformations fundamental to geometry?

Why are biholomorphic maps sometimes called conformal?

Functions with orthogonal derivatives

Mapping a set of 2D points to the surface of a known ellipsoid preserving pairwise distances geodetic distances

What is conformal about this mapping?

Mapping the upper half plane to unit disc

When is a complex function conformal on the Riemann Sphere?

Find mobius transformation that maps open half annulus onto itself

Are the any geometric invariants of special conformal transformations?

show that the transformation $w=\frac{(2z+3)}{(z−4)}$ maps the circle $x^2+y^2=4x$ on the straight line $4u+3=0$

$f(z)=\frac{(iz+2)}{(4z+i)}$ maps the real axis in the $\mathbb{C}$-plane into a circle

Branch Cuts Rectangle

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