7 added 116 characters in body

I would like to mesh the region below in order to use it for a calculation by means of NDSolve. Could anyone help me to discretize this region for NDSolve using. Thank you very much.

Needs["NDSolveFEM"];

Rwg=7.0; RLiner=8.0; RRib=8.5; RExt=9.0; Theta1=0.0227; Theta2=0.00916;

Ω=ImplicitRegion[
!(x^2 + y^2>RLiner^2 && x^2 + y^2< RRib^2 && 0<y<x*Tan[Theta2])&&
(y>=0 && x^2 + y^2>=Rwg^2 && x^2 + y^2<=RExt^2 && y<=x Tan[Theta1]),{x, y}];

Show[ RegionPlot[Ω], ImageSize -> 300]

ToElementMesh[Ω,MaxCellMeasure -> 0.0001]["Wireframe"]


I would like to mesh the region below in order to use it for a calculation by means of NDSolve. Could anyone help me to discretize this region for NDSolve using. Thank you very much.

Needs["NDSolveFEM"];

Rwg=7.0; RLiner=8.0; RRib=8.5; RExt=9.0; Theta1=0.0227; Theta2=0.00916;

Ω=ImplicitRegion[
!(x^2 + y^2>RLiner^2 && x^2 + y^2< RRib^2 && 0<y<x*Tan[Theta2])&&
(y>=0 && x^2 + y^2>=Rwg^2 && x^2 + y^2<=RExt^2 && y<=x Tan[Theta1]),{x, y}];


I would like to mesh the region below in order to use it for a calculation by means of NDSolve. Could anyone help me to discretize this region for NDSolve using. Thank you very much.

Needs["NDSolveFEM"];

Rwg=7.0; RLiner=8.0; RRib=8.5; RExt=9.0; Theta1=0.0227; Theta2=0.00916;

Ω=ImplicitRegion[
!(x^2 + y^2>RLiner^2 && x^2 + y^2< RRib^2 && 0<y<x*Tan[Theta2])&&
(y>=0 && x^2 + y^2>=Rwg^2 && x^2 + y^2<=RExt^2 && y<=x Tan[Theta1]),{x, y}];

Show[ RegionPlot[Ω], ImageSize -> 300]

ToElementMesh[Ω,MaxCellMeasure -> 0.0001]["Wireframe"]

6 deleted 96 characters in body

I am tryingwould like to mesh the region below, but this error is displayed "A mesh could not be generated" in order to use it for a calculation by means of NDSolve. Is there Could anyone who could help me to solvediscretize this problem?region for NDSolve using. Thank you very much.

Needs["NDSolveFEM"];

Rwg=7.0; RLiner=8.0; RRib=8.5; RExt=9.0; Theta1=0.0227; Theta2=0.00916;

Ω=ImplicitRegion[
!(x^2 + y^2>RLiner^2 && x^2 + y^2< RRib^2 && 0<y<x*Tan[Theta2])&&
(y>=0 && x^2 + y^2>=Rwg^2 && x^2 + y^2<=RExt^2 && y<=x Tan[Theta1]),{x, y}];

Show[ RegionPlot[Ω], ImageSize -> 300]

ToElementMesh[Ω,MaxCellMeasure -> 0.0001]["Wireframe"]


I am trying to mesh the region below, but this error is displayed "A mesh could not be generated". Is there anyone who could help me to solve this problem? Thank you.

Needs["NDSolveFEM"];

Rwg=7.0; RLiner=8.0; RRib=8.5; RExt=9.0; Theta1=0.0227; Theta2=0.00916;

Ω=ImplicitRegion[
!(x^2 + y^2>RLiner^2 && x^2 + y^2< RRib^2 && 0<y<x*Tan[Theta2])&&
(y>=0 && x^2 + y^2>=Rwg^2 && x^2 + y^2<=RExt^2 && y<=x Tan[Theta1]),{x, y}];

Show[ RegionPlot[Ω], ImageSize -> 300]

ToElementMesh[Ω,MaxCellMeasure -> 0.0001]["Wireframe"]


I would like to mesh the region below in order to use it for a calculation by means of NDSolve. Could anyone help me to discretize this region for NDSolve using. Thank you very much.

Needs["NDSolveFEM"];

Rwg=7.0; RLiner=8.0; RRib=8.5; RExt=9.0; Theta1=0.0227; Theta2=0.00916;

Ω=ImplicitRegion[
!(x^2 + y^2>RLiner^2 && x^2 + y^2< RRib^2 && 0<y<x*Tan[Theta2])&&
(y>=0 && x^2 + y^2>=Rwg^2 && x^2 + y^2<=RExt^2 && y<=x Tan[Theta1]),{x, y}];

5 added 5 characters in body; edited title

# Invalid region for small angles. To Element Mesh. Finite element method

I am trying to mesh the region below, but this error is displayed "A mesh could not be generated". Is there anyone who could help me to solve this problem? Thank you.

Needs["NDSolveFEM"];

Rwg=7.0; RLiner=8.0; RRib=8.5; RExt=9.0; Theta1=Pi/4;Theta1=0.0227; Theta2=Pi/8;Theta2=0.00916;

Ω=ImplicitRegion[
!(x^2 + y^2>RLiner^2 && x^2 + y^2< RRib^2 && 0<y<x*Tan[Theta2])&&
(y>=0 && x^2 + y^2>=Rwg^2 && x^2 + y^2<=RExt^2 && y<=x Tan[Theta1]),{x, y}];

Show[ RegionPlot[Ω], ImageSize -> 300]

ToElementMesh[Ω,MaxCellMeasure -> 0.0001]["Wireframe"]


# To Element Mesh. Finite element method

I am trying to mesh the region below, but this error is displayed "A mesh could not be generated". Is there anyone who could help me to solve this problem? Thank you.

Needs["NDSolveFEM"];

Rwg=7.0; RLiner=8.0; RRib=8.5; RExt=9.0; Theta1=Pi/4; Theta2=Pi/8;

Ω=ImplicitRegion[
!(x^2 + y^2>RLiner^2 && x^2 + y^2< RRib^2 && 0<y<x*Tan[Theta2])&&
(y>=0 && x^2 + y^2>=Rwg^2 && x^2 + y^2<=RExt^2 && y<=x Tan[Theta1]),{x, y}];

Show[ RegionPlot[Ω], ImageSize -> 300]

ToElementMesh[Ω,MaxCellMeasure -> 0.0001]["Wireframe"]


# Invalid region for small angles. To Element Mesh. Finite element method

I am trying to mesh the region below, but this error is displayed "A mesh could not be generated". Is there anyone who could help me to solve this problem? Thank you.

Needs["NDSolveFEM"];

Rwg=7.0; RLiner=8.0; RRib=8.5; RExt=9.0; Theta1=0.0227; Theta2=0.00916;

Ω=ImplicitRegion[
!(x^2 + y^2>RLiner^2 && x^2 + y^2< RRib^2 && 0<y<x*Tan[Theta2])&&
(y>=0 && x^2 + y^2>=Rwg^2 && x^2 + y^2<=RExt^2 && y<=x Tan[Theta1]),{x, y}];

Show[ RegionPlot[Ω], ImageSize -> 300]

ToElementMesh[Ω,MaxCellMeasure -> 0.0001]["Wireframe"]