List questions from fluid-dynamics

Published on 25 Feb 2013 - 12:10

985

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Inverse Fourier Transforms in 3D

Published on 26 Feb 2013 - 15:34

1k

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Solving laplace's equation for an inviscid and incompresible fluid

Published on 09 Mar 2013 - 3:58

943

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Complex parametrization of Airplane wing?

Published on 23 Mar 2013 - 15:04

2.2k

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Lorenz equations and find a minimal trapping region.

Published on 28 Mar 2026 - 7:43

946

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Numerical Solution of Stoke's First Problem

Published on 25 Mar 2013 - 18:42

37

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Conditions on $v:[0,\tau]\times U\to\mathbb R^d$ that ensure that the solution to ${\rm d}X(t)=v(t,X(t)){\rm d}t$ maps into $U$

Published on 26 Mar 2026 - 16:10

197

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What is meant by the notation ||x, y||?

Published on 13 Aug 2020 - 0:48

41

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Chapman-Kolmogorov equations for $X^{s,\:x}(t)=x+\int_s^tv\left(r,X^{s,\:x}(r)\right)\:{\rm d}r$

Published on 26 Mar 2026 - 16:10

89

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Show that the solution of $\frac{\rm d}{{\rm d}t}X^x(t)=v(t,X^x(t))$, $X^x(0)=x$, is differentiable in $x$

Published on 27 Mar 2026 - 4:35

554

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Proof of $u\times\omega = \nabla\ (\frac{ u\cdot\ u}{2}) - u\cdot\nabla\ u$

Published on 28 Aug 2020 - 21:01

98

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Surface Pressure Over a Fluid Element

Published on 04 Sep 2020 - 15:45

68

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Convective operator in orthogonal curvilinear coordinates

Published on 25 Mar 2026 - 17:37

110

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How can we show this identity for the material derivative?

Published on 26 Mar 2026 - 17:31

150

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Is there a 'geometric' version of this derivation of the vorticity equation?

Published on 26 Mar 2026 - 9:58

List Question

Getting the speed of a fluid streamline

Inverse Fourier Transforms in 3D

Solving laplace's equation for an inviscid and incompresible fluid

Complex parametrization of Airplane wing?

Lorenz equations and find a minimal trapping region.

Numerical Solution of Stoke's First Problem

Conditions on $v:[0,\tau]\times U\to\mathbb R^d$ that ensure that the solution to ${\rm d}X(t)=v(t,X(t)){\rm d}t$ maps into $U$

What is meant by the notation ||x, y||?

Chapman-Kolmogorov equations for $X^{s,\:x}(t)=x+\int_s^tv\left(r,X^{s,\:x}(r)\right)\:{\rm d}r$

Show that the solution of $\frac{\rm d}{{\rm d}t}X^x(t)=v(t,X^x(t))$, $X^x(0)=x$, is differentiable in $x$

Proof of $u\times\omega = \nabla\ (\frac{ u\cdot\ u}{2}) - u\cdot\nabla\ u$

Surface Pressure Over a Fluid Element

Convective operator in orthogonal curvilinear coordinates

How can we show this identity for the material derivative?

Is there a 'geometric' version of this derivation of the vorticity equation?

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