defectTriangulation.m File Reference

Go to the source code of this file.

Functions
	with (5, 7)(3
and	% (4, 8) dislocations indicated. Can be used to calculate the defects numbers with % no plotting by setting plotit to 0 % radius defines the distance from 0
if plotit	triplot (DT, 'color', [0.6 0.6 0.6], 'LineWidth', 2)
%	triplot (DT, 'color', RGB(1,:), 'LineWidth', 3)
%	set (gca, 'Color', [0 0 0])
	set (gca, 'TickLabelInterpreter', 'latex')
	set (gca, 'DefaultTextInterpreter', 'Latex') set(gca
	xlabel (' $x$(m)', 'Interpreter', 'latex')
	ylabel (' $y$(m)', 'Interpreter', 'latex') % Defect marker size MarkerSize
end if	sqrt (sum([x(ii), y(ii)].^ 2))< radius %% ignore edges if(length(DT.vertexAttachments
end	if (length(DT.vertexAttachments{ii})==5) if plotit plot(x(ii)
end	y (ii)
id	LineWidth ()
end	DefCount (ii+1, 5)
elseif	length (DT.vertexAttachments{ii})
end	DefCount (ii+1, 7)
end	DefCount (ii+1, 3)
end	DefCount (ii+1, 9)
end	DefCount (ii+1, 4)
end	DefCount (ii+1, 8)

Variables
	function [h, DefCount]
and for which the defects will be % considered This can be used to avoid defects that arise naturally from % the edge of the triangulation % h is a handle for generated plot % DefCount is a vector of the total number of defects counted for each % type with the index representing the number of connected edges % some useful colours	RGB
% Rescale values to be centred on	zero
% Rescale values to be centred on and in meters	x =dx*(x-dimSize/2)'
	y =dx*(y-dimSize/2)'
% Calculate delaunay	triangulation
% Calculate delaunay and setup figure	DT = delaunayTriangulation([x y])
hold	on
	FontName
Latin Modern	Roman
Latin Modern	FontSize
Latin Modern axis	square
	h =plot(x,y,'ko','MarkerSize',10)
end % Loop over vortices and check the number of edges per	index
end % Loop over vortices and check the number of edges per and place % appropriate marker for	jj
end % idx is for	time
end % idx is for idx is for type for	ii
end	p
end	MarkerEdgeColor
end	k
end	MarkerSize
end	^
end	d
end end end	DefCount = sum(DefCount)

Function Documentation

%()

and %	(	4	,
		8
	)

DefCount() [1/6]

end DefCount	(	ii+	1,
		5
	)

DefCount() [2/6]

end DefCount	(	ii+	1,
		7
	)

DefCount() [3/6]

end DefCount	(	ii+	1,
		3
	)

DefCount() [4/6]

end DefCount	(	ii+	1,
		9
	)

DefCount() [5/6]

end DefCount	(	ii+	1,
		4
	)

DefCount() [6/6]

end DefCount	(	ii+	1,
		8
	)

if()

end if

(

length(DT.vertexAttachments{ii})

= =5

)

length()

elseif length

(

DT.vertexAttachments{ii}

)

Initial value:

==9
            if plotit
                plot(x(ii),y(ii),'v','MarkerEdgeColor','k','MarkerSize',MarkerSize-2,'MarkerFaceColor',RGB(5,:), 'LineWidth',1.5)

LineWidth()

id LineWidth ( )

virtual

set() [1/3]

% set	(	gca	,
		'Color'
	)

set() [2/3]

set	(	gca	,
		'TickLabelInterpreter'	,
		'latex'
	)

set() [3/3]

set	(	gca	,
		'DefaultTextInterpreter'	,
		'Latex'
	)

sqrt()

end if sqrt

(

sum([x(ii), y(ii)].^ 2)

)

Definition at line 57 of file defectTriangulation.m.

Referenced by sepAvg().

                                       {ii})==6)

Here is the caller graph for this function:

triplot() [1/2]

if plotit triplot	(	DT	,
		'color'	,
		'LineWidth'	,
		2
	)

triplot() [2/2]

% triplot	(	DT	,
		'color'	,
		RGB(1,:)	,
		'LineWidth'	,
		3
	)

with()

with	(	5	,
		7
	)

xlabel()

xlabel	(	' $x$(m)'	,
		'Interpreter'	,
		'latex'
	)

y()

end y

(

ii

)

ylabel()

ylabel	(	' $y$(m)'	,
		'Interpreter'	,
		'latex'
	)

Variable Documentation

^

end ^

Definition at line 76 of file defectTriangulation.m.

d

end d

Definition at line 88 of file defectTriangulation.m.

DefCount

end end end DefCount = sum(DefCount)

Definition at line 100 of file defectTriangulation.m.

DT

% Calculate delaunay and setup figure DT = delaunayTriangulation([x y])

Definition at line 26 of file defectTriangulation.m.

FontName

FontName

Definition at line 35 of file defectTriangulation.m.

FontSize

Latin Modern FontSize

Definition at line 35 of file defectTriangulation.m.

function

function[h, DefCount]

Initial value:

= defectTriangulation(x, y, dx, dimSize, plotit, radius)
%Plots delaunay triangulation of input data points

Definition at line 1 of file defectTriangulation.m.

h

use g6 as color else h =plot(x,y,'ko','MarkerSize',10)

Definition at line 37 of file defectTriangulation.m.

ii

ii

Initial value:

=1:length(x)
    for jj=1:9
        DefCount(ii+1,jj)=0

Definition at line 52 of file defectTriangulation.m.

Referenced by main().

index

end % Loop over vortices and check the number of edges per index

Definition at line 46 of file defectTriangulation.m.

jj

for jj

Initial value:

=1:9
   DefCount(1,jj)=0

Definition at line 48 of file defectTriangulation.m.

k

end k

Definition at line 64 of file defectTriangulation.m.

MarkerEdgeColor

end MarkerEdgeColor

Definition at line 64 of file defectTriangulation.m.

MarkerSize

end MarkerSize

Definition at line 64 of file defectTriangulation.m.

on

hold on

Definition at line 31 of file defectTriangulation.m.

p

end p

Definition at line 64 of file defectTriangulation.m.

RGB

and for which the defects will be % considered This can be used to avoid defects that arise naturally from % the edge of the triangulation % h is a handle for generated plot % DefCount is a vector of the total number of defects counted for each % type with the index representing the number of connected edges % some useful colours RGB

Initial value:

=[0    0.4470    0.7410
0.8500    0.3250    0.0980
0.9290    0.6940    0.1250
0.4940    0.1840    0.5560
0.4660    0.6740    0.1880
0.3010    0.7450    0.9330
0.6350    0.0780    0.1840]

Definition at line 13 of file defectTriangulation.m.

Roman

Latin Modern Roman

Definition at line 35 of file defectTriangulation.m.

square

axis square

Definition at line 35 of file defectTriangulation.m.

time

end % idx is for time

Definition at line 51 of file defectTriangulation.m.

Referenced by main().

triangulation

% Calculate delaunay triangulation

Definition at line 25 of file defectTriangulation.m.

x

% Rescale values to be centred on and in meters x =dx*(x-dimSize/2)'

Definition at line 22 of file defectTriangulation.m.

y

y =dx*(y-dimSize/2)'

Definition at line 23 of file defectTriangulation.m.

zero

% Rescale values to be centred on zero

Definition at line 21 of file defectTriangulation.m.