List questions from fluid-dynamics

Published on 19 May 2016 - 18:24

54

Views

Divergence theorem not consistent when calculating the flux of $F= (x^k,y^k,z^k)$ on $S^2$?

Published on 21 May 2016 - 8:21

285

Views

Help with integral from Boltzmann equation

Published on 26 Mar 2026 - 3:00

310

Views

Linearising shallow-water wave equations

Published on 27 Mar 2026 - 4:36

1.9k

Views

Blasius Theorem why do we always take complex conjugate to represent the net force?

Published on 06 Jun 2016 - 2:31

1.2k

Views

Velocity profile in a triangular duct (Derivation)

Published on 08 Jun 2016 - 16:17

188

Views

Computational Topology

Published on 22 Jun 2016 - 0:06

2k

Views

Computing the Jacobian of the Euler equations

Published on 23 Jun 2016 - 11:40

955

Views

Divergence of Material Derivative

Published on 26 Mar 2026 - 11:06

150

Views

I don't understand De Rham's theorem about the gradient of a distribution

Published on 30 Jun 2016 - 20:02

137

Views

If $F∈H^{-1}(Ω,ℝ^d)$ and $∃p∈\mathcal D'(Ω):\left.F\right|_{\mathcal D(Ω,ℝ^d)}=∇p$, then $∃\overline p∈H^{-1}(Ω):F=∇\overline p$

Published on 28 Mar 2026 - 3:03

102

Views

Finding an "inverse" of a deviatoric tangent

Published on 05 Apr 2013 - 19:53

1.6k

Views

Conservation law for PDEs

Published on 27 Mar 2026 - 17:51

2.5k

Views

Sphere with constant velocity moving in stationary fluid.

Published on 17 Apr 2013 - 16:53

325

Views

Tensor compact/matrix form.

Published on 26 Apr 2013 - 22:05

List Question

Solve $\frac {\partial^2 v}{\partial r^2}+\frac 1r \frac {\partial v}{\partial r}-\frac v{r^2} =0$

Divergence theorem not consistent when calculating the flux of $F= (x^k,y^k,z^k)$ on $S^2$?

Help with integral from Boltzmann equation

Linearising shallow-water wave equations

Blasius Theorem why do we always take complex conjugate to represent the net force?

Velocity profile in a triangular duct (Derivation)

Computational Topology

Computing the Jacobian of the Euler equations

Divergence of Material Derivative

I don't understand De Rham's theorem about the gradient of a distribution

If $F∈H^{-1}(Ω,ℝ^d)$ and $∃p∈\mathcal D'(Ω):\left.F\right|_{\mathcal D(Ω,ℝ^d)}=∇p$, then $∃\overline p∈H^{-1}(Ω):F=∇\overline p$

Finding an "inverse" of a deviatoric tangent

Conservation law for PDEs

Sphere with constant velocity moving in stationary fluid.

Tensor compact/matrix form.

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