Modify Axes Range












3












$begingroup$


With the following code:



arc = Graphics[{Arrowheads[{0, 0.04}], 
GraphicsComplex[
Table[{0.5 + 0.7 Re[Exp[I*g]], 0.5 + 0.7 Im[Exp[I*g]]}, {g,
Subdivide[0, Pi/2 - Pi/6, 100]}], Arrow[Range[101]]]}];
sensor = Graphics[
Circle[{0.5 + 1. Cos[Pi/3], 0.5 + 1. Sin[Pi/3]}, 0.03]];
sensorM =
Graphics[Style[Text["M" , {1, 1.47}], FontSize -> 18,
FontFamily -> "Latin Modern Roman"]];
Omega0 = Graphics[
Style[Text[
"!(*SuperscriptBox[([CapitalOmega]), (0)])" , {0.2,
1.27}], FontSize -> 20, FontFamily -> "Latin Modern Roman"]];
OmegaE = Graphics[
Style[Text[
"!(*SuperscriptBox[([CapitalOmega]), (e)])" , {0.8,
-0.27}], FontSize -> 20, FontFamily -> "Latin Modern Roman"]];
theta = Graphics[
Style[Text["[Theta]" , {1.2, 0.77}], FontSize -> 20,
FontFamily -> "Latin Modern Roman"]];
rpolar = Graphics[
Style[Text["r" , {0.85, 1.17}], FontSize -> 20,
FontFamily -> "Latin Modern Roman"]];
er = Graphics[
Arrow[{{0.5 + 1. Cos[Pi/3],
0.5 + 1. Sin[Pi/3]}, {0.5 + 1. Cos[Pi/3] + 0.3 Cos[Pi/3],
0.5 + 1. Sin[Pi/3] + 0.3 Sin[Pi/3]}}]];
etheta = Graphics[
Arrow[{{0.5 + 1. Cos[Pi/3],
0.5 + 1. Sin[Pi/3]}, {0.5 + 1. Cos[Pi/3] - 0.3 Sin[Pi/3],
0.5 + 1. Sin[Pi/3] + 0.3 Cos[Pi/3]}}]];
erUnit = Graphics[
Style[Text[Subscript[OverHat[e], r], {1.25, 1.55}], FontSize -> 20,
FontFamily -> "Latin Modern Roman"]];
erthetaUnit =
Graphics[Style[Text[Subscript[OverHat[e], [Theta]], {0.75, 1.65}],
FontSize -> 20, FontFamily -> "Latin Modern Roman"]];
h = Graphics[
Line[{{{-1, 1/2}, {0, 0}, {-1, -1/2}}, {{0, 1/2}, {1,
0}, {0, -1/2}}, {{1, 1/2}, {2, 0}, {1, -1/2}}}]];
propVector =
Graphics[{Arrowheads[{{Automatic, Automatic, h}}],
Arrow[{{-1., 0.5}, {-0.5, 0.5}}]}];
lines = Graphics[{Line[{{-0.8, 0.2}, {-0.8, 0.8}}],
Line[{{-0.75, 0.2}, {-0.75, 0.8}}]}];
pinc = Graphics[
Style[Text["!(*SubscriptBox[(p), (inc)])", {-0.95, 0.75}],
FontSize -> 20, FontFamily -> "Latin Modern Roman"]];
Show[{Graphics[{Dotted, Circle[{0.5, 0.5}, 1]}],
Graphics[Circle[{0.5, 0.5}, 0.5]], arc, sensor, sensorM, Omega0,
OmegaE, theta, rpolar, er, etheta, erUnit, lines, propVector, pinc,
erthetaUnit,
Graphics[{DotDashed, Arrowheads[0.04],
Arrow[{{0.5, 0.5}, {0.5 + 1. Cos[Pi/3], 0.5 + 1. Sin[Pi/3]}}]}]},
Axes -> True, AxesOrigin -> {0.5, 0.5},
AxesLabel -> {Style["x", FontSize -> 20,
FontFamily -> "Latin Modern Roman", FontColor -> Black],
Style["y", FontSize -> 20, FontFamily -> "Latin Modern Roman",
FontColor -> Black]}, AxesStyle -> Arrowheads[{0, 0.05}],
PlotRange -> All]


I produced the following image



enter image description here



Eventually, I will get rid of AxesTicks, but I leave them for reference. I am puzzled how I can modify the Axes Range. For instance, the x-axis should range from -0.3 to 1.3 and similarly for the y-axis. The AxesLabel should be moved accordingly but the rest of the figure should not be modified.
Thanks in advance!










share|improve this question









$endgroup$








  • 1




    $begingroup$
    use PlotRange -> {{-.3, 1.3}, {-.3, 1.3}}, and add the option ImagePadding -> Scaled[.1]?
    $endgroup$
    – kglr
    yesterday










  • $begingroup$
    @kglr Thanks a lot! But now, unfortunately, one of the vertical lines on the left disappears.
    $endgroup$
    – dimitris
    yesterday










  • $begingroup$
    @kglr If we modify the Scaled to 0.15 we get the whole figure but minimized I have to add ImageSize -> 400 to get a bigger Figure but I do not know if this is the proper technique.
    $endgroup$
    – dimitris
    yesterday










  • $begingroup$
    dimitris, i posted an answer using an alternative approach.
    $endgroup$
    – kglr
    yesterday
















3












$begingroup$


With the following code:



arc = Graphics[{Arrowheads[{0, 0.04}], 
GraphicsComplex[
Table[{0.5 + 0.7 Re[Exp[I*g]], 0.5 + 0.7 Im[Exp[I*g]]}, {g,
Subdivide[0, Pi/2 - Pi/6, 100]}], Arrow[Range[101]]]}];
sensor = Graphics[
Circle[{0.5 + 1. Cos[Pi/3], 0.5 + 1. Sin[Pi/3]}, 0.03]];
sensorM =
Graphics[Style[Text["M" , {1, 1.47}], FontSize -> 18,
FontFamily -> "Latin Modern Roman"]];
Omega0 = Graphics[
Style[Text[
"!(*SuperscriptBox[([CapitalOmega]), (0)])" , {0.2,
1.27}], FontSize -> 20, FontFamily -> "Latin Modern Roman"]];
OmegaE = Graphics[
Style[Text[
"!(*SuperscriptBox[([CapitalOmega]), (e)])" , {0.8,
-0.27}], FontSize -> 20, FontFamily -> "Latin Modern Roman"]];
theta = Graphics[
Style[Text["[Theta]" , {1.2, 0.77}], FontSize -> 20,
FontFamily -> "Latin Modern Roman"]];
rpolar = Graphics[
Style[Text["r" , {0.85, 1.17}], FontSize -> 20,
FontFamily -> "Latin Modern Roman"]];
er = Graphics[
Arrow[{{0.5 + 1. Cos[Pi/3],
0.5 + 1. Sin[Pi/3]}, {0.5 + 1. Cos[Pi/3] + 0.3 Cos[Pi/3],
0.5 + 1. Sin[Pi/3] + 0.3 Sin[Pi/3]}}]];
etheta = Graphics[
Arrow[{{0.5 + 1. Cos[Pi/3],
0.5 + 1. Sin[Pi/3]}, {0.5 + 1. Cos[Pi/3] - 0.3 Sin[Pi/3],
0.5 + 1. Sin[Pi/3] + 0.3 Cos[Pi/3]}}]];
erUnit = Graphics[
Style[Text[Subscript[OverHat[e], r], {1.25, 1.55}], FontSize -> 20,
FontFamily -> "Latin Modern Roman"]];
erthetaUnit =
Graphics[Style[Text[Subscript[OverHat[e], [Theta]], {0.75, 1.65}],
FontSize -> 20, FontFamily -> "Latin Modern Roman"]];
h = Graphics[
Line[{{{-1, 1/2}, {0, 0}, {-1, -1/2}}, {{0, 1/2}, {1,
0}, {0, -1/2}}, {{1, 1/2}, {2, 0}, {1, -1/2}}}]];
propVector =
Graphics[{Arrowheads[{{Automatic, Automatic, h}}],
Arrow[{{-1., 0.5}, {-0.5, 0.5}}]}];
lines = Graphics[{Line[{{-0.8, 0.2}, {-0.8, 0.8}}],
Line[{{-0.75, 0.2}, {-0.75, 0.8}}]}];
pinc = Graphics[
Style[Text["!(*SubscriptBox[(p), (inc)])", {-0.95, 0.75}],
FontSize -> 20, FontFamily -> "Latin Modern Roman"]];
Show[{Graphics[{Dotted, Circle[{0.5, 0.5}, 1]}],
Graphics[Circle[{0.5, 0.5}, 0.5]], arc, sensor, sensorM, Omega0,
OmegaE, theta, rpolar, er, etheta, erUnit, lines, propVector, pinc,
erthetaUnit,
Graphics[{DotDashed, Arrowheads[0.04],
Arrow[{{0.5, 0.5}, {0.5 + 1. Cos[Pi/3], 0.5 + 1. Sin[Pi/3]}}]}]},
Axes -> True, AxesOrigin -> {0.5, 0.5},
AxesLabel -> {Style["x", FontSize -> 20,
FontFamily -> "Latin Modern Roman", FontColor -> Black],
Style["y", FontSize -> 20, FontFamily -> "Latin Modern Roman",
FontColor -> Black]}, AxesStyle -> Arrowheads[{0, 0.05}],
PlotRange -> All]


I produced the following image



enter image description here



Eventually, I will get rid of AxesTicks, but I leave them for reference. I am puzzled how I can modify the Axes Range. For instance, the x-axis should range from -0.3 to 1.3 and similarly for the y-axis. The AxesLabel should be moved accordingly but the rest of the figure should not be modified.
Thanks in advance!










share|improve this question









$endgroup$








  • 1




    $begingroup$
    use PlotRange -> {{-.3, 1.3}, {-.3, 1.3}}, and add the option ImagePadding -> Scaled[.1]?
    $endgroup$
    – kglr
    yesterday










  • $begingroup$
    @kglr Thanks a lot! But now, unfortunately, one of the vertical lines on the left disappears.
    $endgroup$
    – dimitris
    yesterday










  • $begingroup$
    @kglr If we modify the Scaled to 0.15 we get the whole figure but minimized I have to add ImageSize -> 400 to get a bigger Figure but I do not know if this is the proper technique.
    $endgroup$
    – dimitris
    yesterday










  • $begingroup$
    dimitris, i posted an answer using an alternative approach.
    $endgroup$
    – kglr
    yesterday














3












3








3





$begingroup$


With the following code:



arc = Graphics[{Arrowheads[{0, 0.04}], 
GraphicsComplex[
Table[{0.5 + 0.7 Re[Exp[I*g]], 0.5 + 0.7 Im[Exp[I*g]]}, {g,
Subdivide[0, Pi/2 - Pi/6, 100]}], Arrow[Range[101]]]}];
sensor = Graphics[
Circle[{0.5 + 1. Cos[Pi/3], 0.5 + 1. Sin[Pi/3]}, 0.03]];
sensorM =
Graphics[Style[Text["M" , {1, 1.47}], FontSize -> 18,
FontFamily -> "Latin Modern Roman"]];
Omega0 = Graphics[
Style[Text[
"!(*SuperscriptBox[([CapitalOmega]), (0)])" , {0.2,
1.27}], FontSize -> 20, FontFamily -> "Latin Modern Roman"]];
OmegaE = Graphics[
Style[Text[
"!(*SuperscriptBox[([CapitalOmega]), (e)])" , {0.8,
-0.27}], FontSize -> 20, FontFamily -> "Latin Modern Roman"]];
theta = Graphics[
Style[Text["[Theta]" , {1.2, 0.77}], FontSize -> 20,
FontFamily -> "Latin Modern Roman"]];
rpolar = Graphics[
Style[Text["r" , {0.85, 1.17}], FontSize -> 20,
FontFamily -> "Latin Modern Roman"]];
er = Graphics[
Arrow[{{0.5 + 1. Cos[Pi/3],
0.5 + 1. Sin[Pi/3]}, {0.5 + 1. Cos[Pi/3] + 0.3 Cos[Pi/3],
0.5 + 1. Sin[Pi/3] + 0.3 Sin[Pi/3]}}]];
etheta = Graphics[
Arrow[{{0.5 + 1. Cos[Pi/3],
0.5 + 1. Sin[Pi/3]}, {0.5 + 1. Cos[Pi/3] - 0.3 Sin[Pi/3],
0.5 + 1. Sin[Pi/3] + 0.3 Cos[Pi/3]}}]];
erUnit = Graphics[
Style[Text[Subscript[OverHat[e], r], {1.25, 1.55}], FontSize -> 20,
FontFamily -> "Latin Modern Roman"]];
erthetaUnit =
Graphics[Style[Text[Subscript[OverHat[e], [Theta]], {0.75, 1.65}],
FontSize -> 20, FontFamily -> "Latin Modern Roman"]];
h = Graphics[
Line[{{{-1, 1/2}, {0, 0}, {-1, -1/2}}, {{0, 1/2}, {1,
0}, {0, -1/2}}, {{1, 1/2}, {2, 0}, {1, -1/2}}}]];
propVector =
Graphics[{Arrowheads[{{Automatic, Automatic, h}}],
Arrow[{{-1., 0.5}, {-0.5, 0.5}}]}];
lines = Graphics[{Line[{{-0.8, 0.2}, {-0.8, 0.8}}],
Line[{{-0.75, 0.2}, {-0.75, 0.8}}]}];
pinc = Graphics[
Style[Text["!(*SubscriptBox[(p), (inc)])", {-0.95, 0.75}],
FontSize -> 20, FontFamily -> "Latin Modern Roman"]];
Show[{Graphics[{Dotted, Circle[{0.5, 0.5}, 1]}],
Graphics[Circle[{0.5, 0.5}, 0.5]], arc, sensor, sensorM, Omega0,
OmegaE, theta, rpolar, er, etheta, erUnit, lines, propVector, pinc,
erthetaUnit,
Graphics[{DotDashed, Arrowheads[0.04],
Arrow[{{0.5, 0.5}, {0.5 + 1. Cos[Pi/3], 0.5 + 1. Sin[Pi/3]}}]}]},
Axes -> True, AxesOrigin -> {0.5, 0.5},
AxesLabel -> {Style["x", FontSize -> 20,
FontFamily -> "Latin Modern Roman", FontColor -> Black],
Style["y", FontSize -> 20, FontFamily -> "Latin Modern Roman",
FontColor -> Black]}, AxesStyle -> Arrowheads[{0, 0.05}],
PlotRange -> All]


I produced the following image



enter image description here



Eventually, I will get rid of AxesTicks, but I leave them for reference. I am puzzled how I can modify the Axes Range. For instance, the x-axis should range from -0.3 to 1.3 and similarly for the y-axis. The AxesLabel should be moved accordingly but the rest of the figure should not be modified.
Thanks in advance!










share|improve this question









$endgroup$




With the following code:



arc = Graphics[{Arrowheads[{0, 0.04}], 
GraphicsComplex[
Table[{0.5 + 0.7 Re[Exp[I*g]], 0.5 + 0.7 Im[Exp[I*g]]}, {g,
Subdivide[0, Pi/2 - Pi/6, 100]}], Arrow[Range[101]]]}];
sensor = Graphics[
Circle[{0.5 + 1. Cos[Pi/3], 0.5 + 1. Sin[Pi/3]}, 0.03]];
sensorM =
Graphics[Style[Text["M" , {1, 1.47}], FontSize -> 18,
FontFamily -> "Latin Modern Roman"]];
Omega0 = Graphics[
Style[Text[
"!(*SuperscriptBox[([CapitalOmega]), (0)])" , {0.2,
1.27}], FontSize -> 20, FontFamily -> "Latin Modern Roman"]];
OmegaE = Graphics[
Style[Text[
"!(*SuperscriptBox[([CapitalOmega]), (e)])" , {0.8,
-0.27}], FontSize -> 20, FontFamily -> "Latin Modern Roman"]];
theta = Graphics[
Style[Text["[Theta]" , {1.2, 0.77}], FontSize -> 20,
FontFamily -> "Latin Modern Roman"]];
rpolar = Graphics[
Style[Text["r" , {0.85, 1.17}], FontSize -> 20,
FontFamily -> "Latin Modern Roman"]];
er = Graphics[
Arrow[{{0.5 + 1. Cos[Pi/3],
0.5 + 1. Sin[Pi/3]}, {0.5 + 1. Cos[Pi/3] + 0.3 Cos[Pi/3],
0.5 + 1. Sin[Pi/3] + 0.3 Sin[Pi/3]}}]];
etheta = Graphics[
Arrow[{{0.5 + 1. Cos[Pi/3],
0.5 + 1. Sin[Pi/3]}, {0.5 + 1. Cos[Pi/3] - 0.3 Sin[Pi/3],
0.5 + 1. Sin[Pi/3] + 0.3 Cos[Pi/3]}}]];
erUnit = Graphics[
Style[Text[Subscript[OverHat[e], r], {1.25, 1.55}], FontSize -> 20,
FontFamily -> "Latin Modern Roman"]];
erthetaUnit =
Graphics[Style[Text[Subscript[OverHat[e], [Theta]], {0.75, 1.65}],
FontSize -> 20, FontFamily -> "Latin Modern Roman"]];
h = Graphics[
Line[{{{-1, 1/2}, {0, 0}, {-1, -1/2}}, {{0, 1/2}, {1,
0}, {0, -1/2}}, {{1, 1/2}, {2, 0}, {1, -1/2}}}]];
propVector =
Graphics[{Arrowheads[{{Automatic, Automatic, h}}],
Arrow[{{-1., 0.5}, {-0.5, 0.5}}]}];
lines = Graphics[{Line[{{-0.8, 0.2}, {-0.8, 0.8}}],
Line[{{-0.75, 0.2}, {-0.75, 0.8}}]}];
pinc = Graphics[
Style[Text["!(*SubscriptBox[(p), (inc)])", {-0.95, 0.75}],
FontSize -> 20, FontFamily -> "Latin Modern Roman"]];
Show[{Graphics[{Dotted, Circle[{0.5, 0.5}, 1]}],
Graphics[Circle[{0.5, 0.5}, 0.5]], arc, sensor, sensorM, Omega0,
OmegaE, theta, rpolar, er, etheta, erUnit, lines, propVector, pinc,
erthetaUnit,
Graphics[{DotDashed, Arrowheads[0.04],
Arrow[{{0.5, 0.5}, {0.5 + 1. Cos[Pi/3], 0.5 + 1. Sin[Pi/3]}}]}]},
Axes -> True, AxesOrigin -> {0.5, 0.5},
AxesLabel -> {Style["x", FontSize -> 20,
FontFamily -> "Latin Modern Roman", FontColor -> Black],
Style["y", FontSize -> 20, FontFamily -> "Latin Modern Roman",
FontColor -> Black]}, AxesStyle -> Arrowheads[{0, 0.05}],
PlotRange -> All]


I produced the following image



enter image description here



Eventually, I will get rid of AxesTicks, but I leave them for reference. I am puzzled how I can modify the Axes Range. For instance, the x-axis should range from -0.3 to 1.3 and similarly for the y-axis. The AxesLabel should be moved accordingly but the rest of the figure should not be modified.
Thanks in advance!







plotting graphics






share|improve this question













share|improve this question











share|improve this question




share|improve this question










asked yesterday









dimitrisdimitris

2,1481331




2,1481331








  • 1




    $begingroup$
    use PlotRange -> {{-.3, 1.3}, {-.3, 1.3}}, and add the option ImagePadding -> Scaled[.1]?
    $endgroup$
    – kglr
    yesterday










  • $begingroup$
    @kglr Thanks a lot! But now, unfortunately, one of the vertical lines on the left disappears.
    $endgroup$
    – dimitris
    yesterday










  • $begingroup$
    @kglr If we modify the Scaled to 0.15 we get the whole figure but minimized I have to add ImageSize -> 400 to get a bigger Figure but I do not know if this is the proper technique.
    $endgroup$
    – dimitris
    yesterday










  • $begingroup$
    dimitris, i posted an answer using an alternative approach.
    $endgroup$
    – kglr
    yesterday














  • 1




    $begingroup$
    use PlotRange -> {{-.3, 1.3}, {-.3, 1.3}}, and add the option ImagePadding -> Scaled[.1]?
    $endgroup$
    – kglr
    yesterday










  • $begingroup$
    @kglr Thanks a lot! But now, unfortunately, one of the vertical lines on the left disappears.
    $endgroup$
    – dimitris
    yesterday










  • $begingroup$
    @kglr If we modify the Scaled to 0.15 we get the whole figure but minimized I have to add ImageSize -> 400 to get a bigger Figure but I do not know if this is the proper technique.
    $endgroup$
    – dimitris
    yesterday










  • $begingroup$
    dimitris, i posted an answer using an alternative approach.
    $endgroup$
    – kglr
    yesterday








1




1




$begingroup$
use PlotRange -> {{-.3, 1.3}, {-.3, 1.3}}, and add the option ImagePadding -> Scaled[.1]?
$endgroup$
– kglr
yesterday




$begingroup$
use PlotRange -> {{-.3, 1.3}, {-.3, 1.3}}, and add the option ImagePadding -> Scaled[.1]?
$endgroup$
– kglr
yesterday












$begingroup$
@kglr Thanks a lot! But now, unfortunately, one of the vertical lines on the left disappears.
$endgroup$
– dimitris
yesterday




$begingroup$
@kglr Thanks a lot! But now, unfortunately, one of the vertical lines on the left disappears.
$endgroup$
– dimitris
yesterday












$begingroup$
@kglr If we modify the Scaled to 0.15 we get the whole figure but minimized I have to add ImageSize -> 400 to get a bigger Figure but I do not know if this is the proper technique.
$endgroup$
– dimitris
yesterday




$begingroup$
@kglr If we modify the Scaled to 0.15 we get the whole figure but minimized I have to add ImageSize -> 400 to get a bigger Figure but I do not know if this is the proper technique.
$endgroup$
– dimitris
yesterday












$begingroup$
dimitris, i posted an answer using an alternative approach.
$endgroup$
– kglr
yesterday




$begingroup$
dimitris, i posted an answer using an alternative approach.
$endgroup$
– kglr
yesterday










2 Answers
2






active

oldest

votes


















4












$begingroup$

Remove the axes and add the arrow and text primitives in the desired location:



Show[{Graphics[{Dotted, Circle[{0.5, 0.5}, 1]}], 
Graphics[Circle[{0.5, 0.5}, 0.5]], arc, sensor, sensorM, Omega0,
OmegaE, theta, rpolar, er, etheta, erUnit, lines, propVector, pinc,
erthetaUnit,
Graphics[{DotDashed, Arrowheads[0.04],
Arrow[{{0.5, 0.5}, {0.5 + 1. Cos[Pi/3], 0.5 + 1. Sin[Pi/3]}}]}]},
Graphics[{Arrowheads[{0, 0.05}], Arrow[{{-.3, .5}, {1.3, .5}}],
Arrow[{{.5, -.3}, {.5, 1.3}}],
Text[Style["y", FontSize -> 20, FontFamily -> "Latin Modern Roman",
FontColor -> Black], {.5, 1.4}],
Text[Style["x", FontSize -> 20, FontFamily -> "Latin Modern Roman",
FontColor -> Black], {1.4, .5}]}],
Axes -> False, PlotRange -> All]


enter image description here






share|improve this answer









$endgroup$













  • $begingroup$
    Thank you very much! I use Mathematica a lot for visualisations but I am wondering if a Figure like the current could pass the typical journal publication requirements.
    $endgroup$
    – dimitris
    yesterday










  • $begingroup$
    @dimitris, my pleasure. Thank you for the accept. It looks better than many pictures I have seen in quite a few journals:) If you haven't already seen it you will find Szabolcs's Matex package very useful ( see this)
    $endgroup$
    – kglr
    yesterday










  • $begingroup$
    Actually I found Szabolc's package several minutes before posting my question. I saw the description and the download page but I was very tired to try it:-)! Thanks in any case because I was not familiar with the linked question!
    $endgroup$
    – dimitris
    yesterday



















3












$begingroup$

This is basically the same a what kglr posted, but it is structured so that making adjustments to the axis graphics is easy. In particular, using Offset makes very easy to adjust the position of the axis labels, since the adjustment is made in printer's points and thus independent of the coordinate system.



axes =
Module[{axesLblF, xAxisPts, yAxisPts, xLbl, yLbl},
axesLblF = (Style[#, 20, "TR"] &);
xAxisPts = {{-.3, .5}, {1.3, .5}};
yAxisPts = {{.5, -.3}, {.5, 1.3}};
xLbl = Text[axesLblF @ "x", Offset[{10, 0}, xAxisPts[[2]]]];
yLbl = Text[axesLblF @ "y", Offset[{0, 10}, yAxisPts[[2]]]];
Graphics[{Arrowheads[{0, 0.05}], Arrow[xAxisPts], xLbl, Arrow[yAxisPts], yLbl}]]

Show[
Graphics[{Dotted, Circle[{0.5, 0.5}, 1]}],
Graphics[Circle[{0.5, 0.5}, 0.5]],
arc, sensor, sensorM, Omega0, OmegaE, theta, rpolar, er, etheta,
erUnit, lines, propVector, pinc, erthetaUnit,
Graphics[
{DotDashed, Arrowheads[0.04],
Arrow[{{0.5, 0.5}, {0.5 + 1. Cos[Pi/3], 0.5 + 1. Sin[Pi/3]}}]}],
axes,
PlotRange -> All]


plot



Note: I use the Times Roman font ("TR") because I do not have "Latin Modern Roman" on my system.






share|improve this answer









$endgroup$













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    4












    $begingroup$

    Remove the axes and add the arrow and text primitives in the desired location:



    Show[{Graphics[{Dotted, Circle[{0.5, 0.5}, 1]}], 
    Graphics[Circle[{0.5, 0.5}, 0.5]], arc, sensor, sensorM, Omega0,
    OmegaE, theta, rpolar, er, etheta, erUnit, lines, propVector, pinc,
    erthetaUnit,
    Graphics[{DotDashed, Arrowheads[0.04],
    Arrow[{{0.5, 0.5}, {0.5 + 1. Cos[Pi/3], 0.5 + 1. Sin[Pi/3]}}]}]},
    Graphics[{Arrowheads[{0, 0.05}], Arrow[{{-.3, .5}, {1.3, .5}}],
    Arrow[{{.5, -.3}, {.5, 1.3}}],
    Text[Style["y", FontSize -> 20, FontFamily -> "Latin Modern Roman",
    FontColor -> Black], {.5, 1.4}],
    Text[Style["x", FontSize -> 20, FontFamily -> "Latin Modern Roman",
    FontColor -> Black], {1.4, .5}]}],
    Axes -> False, PlotRange -> All]


    enter image description here






    share|improve this answer









    $endgroup$













    • $begingroup$
      Thank you very much! I use Mathematica a lot for visualisations but I am wondering if a Figure like the current could pass the typical journal publication requirements.
      $endgroup$
      – dimitris
      yesterday










    • $begingroup$
      @dimitris, my pleasure. Thank you for the accept. It looks better than many pictures I have seen in quite a few journals:) If you haven't already seen it you will find Szabolcs's Matex package very useful ( see this)
      $endgroup$
      – kglr
      yesterday










    • $begingroup$
      Actually I found Szabolc's package several minutes before posting my question. I saw the description and the download page but I was very tired to try it:-)! Thanks in any case because I was not familiar with the linked question!
      $endgroup$
      – dimitris
      yesterday
















    4












    $begingroup$

    Remove the axes and add the arrow and text primitives in the desired location:



    Show[{Graphics[{Dotted, Circle[{0.5, 0.5}, 1]}], 
    Graphics[Circle[{0.5, 0.5}, 0.5]], arc, sensor, sensorM, Omega0,
    OmegaE, theta, rpolar, er, etheta, erUnit, lines, propVector, pinc,
    erthetaUnit,
    Graphics[{DotDashed, Arrowheads[0.04],
    Arrow[{{0.5, 0.5}, {0.5 + 1. Cos[Pi/3], 0.5 + 1. Sin[Pi/3]}}]}]},
    Graphics[{Arrowheads[{0, 0.05}], Arrow[{{-.3, .5}, {1.3, .5}}],
    Arrow[{{.5, -.3}, {.5, 1.3}}],
    Text[Style["y", FontSize -> 20, FontFamily -> "Latin Modern Roman",
    FontColor -> Black], {.5, 1.4}],
    Text[Style["x", FontSize -> 20, FontFamily -> "Latin Modern Roman",
    FontColor -> Black], {1.4, .5}]}],
    Axes -> False, PlotRange -> All]


    enter image description here






    share|improve this answer









    $endgroup$













    • $begingroup$
      Thank you very much! I use Mathematica a lot for visualisations but I am wondering if a Figure like the current could pass the typical journal publication requirements.
      $endgroup$
      – dimitris
      yesterday










    • $begingroup$
      @dimitris, my pleasure. Thank you for the accept. It looks better than many pictures I have seen in quite a few journals:) If you haven't already seen it you will find Szabolcs's Matex package very useful ( see this)
      $endgroup$
      – kglr
      yesterday










    • $begingroup$
      Actually I found Szabolc's package several minutes before posting my question. I saw the description and the download page but I was very tired to try it:-)! Thanks in any case because I was not familiar with the linked question!
      $endgroup$
      – dimitris
      yesterday














    4












    4








    4





    $begingroup$

    Remove the axes and add the arrow and text primitives in the desired location:



    Show[{Graphics[{Dotted, Circle[{0.5, 0.5}, 1]}], 
    Graphics[Circle[{0.5, 0.5}, 0.5]], arc, sensor, sensorM, Omega0,
    OmegaE, theta, rpolar, er, etheta, erUnit, lines, propVector, pinc,
    erthetaUnit,
    Graphics[{DotDashed, Arrowheads[0.04],
    Arrow[{{0.5, 0.5}, {0.5 + 1. Cos[Pi/3], 0.5 + 1. Sin[Pi/3]}}]}]},
    Graphics[{Arrowheads[{0, 0.05}], Arrow[{{-.3, .5}, {1.3, .5}}],
    Arrow[{{.5, -.3}, {.5, 1.3}}],
    Text[Style["y", FontSize -> 20, FontFamily -> "Latin Modern Roman",
    FontColor -> Black], {.5, 1.4}],
    Text[Style["x", FontSize -> 20, FontFamily -> "Latin Modern Roman",
    FontColor -> Black], {1.4, .5}]}],
    Axes -> False, PlotRange -> All]


    enter image description here






    share|improve this answer









    $endgroup$



    Remove the axes and add the arrow and text primitives in the desired location:



    Show[{Graphics[{Dotted, Circle[{0.5, 0.5}, 1]}], 
    Graphics[Circle[{0.5, 0.5}, 0.5]], arc, sensor, sensorM, Omega0,
    OmegaE, theta, rpolar, er, etheta, erUnit, lines, propVector, pinc,
    erthetaUnit,
    Graphics[{DotDashed, Arrowheads[0.04],
    Arrow[{{0.5, 0.5}, {0.5 + 1. Cos[Pi/3], 0.5 + 1. Sin[Pi/3]}}]}]},
    Graphics[{Arrowheads[{0, 0.05}], Arrow[{{-.3, .5}, {1.3, .5}}],
    Arrow[{{.5, -.3}, {.5, 1.3}}],
    Text[Style["y", FontSize -> 20, FontFamily -> "Latin Modern Roman",
    FontColor -> Black], {.5, 1.4}],
    Text[Style["x", FontSize -> 20, FontFamily -> "Latin Modern Roman",
    FontColor -> Black], {1.4, .5}]}],
    Axes -> False, PlotRange -> All]


    enter image description here







    share|improve this answer












    share|improve this answer



    share|improve this answer










    answered yesterday









    kglrkglr

    182k10200414




    182k10200414












    • $begingroup$
      Thank you very much! I use Mathematica a lot for visualisations but I am wondering if a Figure like the current could pass the typical journal publication requirements.
      $endgroup$
      – dimitris
      yesterday










    • $begingroup$
      @dimitris, my pleasure. Thank you for the accept. It looks better than many pictures I have seen in quite a few journals:) If you haven't already seen it you will find Szabolcs's Matex package very useful ( see this)
      $endgroup$
      – kglr
      yesterday










    • $begingroup$
      Actually I found Szabolc's package several minutes before posting my question. I saw the description and the download page but I was very tired to try it:-)! Thanks in any case because I was not familiar with the linked question!
      $endgroup$
      – dimitris
      yesterday


















    • $begingroup$
      Thank you very much! I use Mathematica a lot for visualisations but I am wondering if a Figure like the current could pass the typical journal publication requirements.
      $endgroup$
      – dimitris
      yesterday










    • $begingroup$
      @dimitris, my pleasure. Thank you for the accept. It looks better than many pictures I have seen in quite a few journals:) If you haven't already seen it you will find Szabolcs's Matex package very useful ( see this)
      $endgroup$
      – kglr
      yesterday










    • $begingroup$
      Actually I found Szabolc's package several minutes before posting my question. I saw the description and the download page but I was very tired to try it:-)! Thanks in any case because I was not familiar with the linked question!
      $endgroup$
      – dimitris
      yesterday
















    $begingroup$
    Thank you very much! I use Mathematica a lot for visualisations but I am wondering if a Figure like the current could pass the typical journal publication requirements.
    $endgroup$
    – dimitris
    yesterday




    $begingroup$
    Thank you very much! I use Mathematica a lot for visualisations but I am wondering if a Figure like the current could pass the typical journal publication requirements.
    $endgroup$
    – dimitris
    yesterday












    $begingroup$
    @dimitris, my pleasure. Thank you for the accept. It looks better than many pictures I have seen in quite a few journals:) If you haven't already seen it you will find Szabolcs's Matex package very useful ( see this)
    $endgroup$
    – kglr
    yesterday




    $begingroup$
    @dimitris, my pleasure. Thank you for the accept. It looks better than many pictures I have seen in quite a few journals:) If you haven't already seen it you will find Szabolcs's Matex package very useful ( see this)
    $endgroup$
    – kglr
    yesterday












    $begingroup$
    Actually I found Szabolc's package several minutes before posting my question. I saw the description and the download page but I was very tired to try it:-)! Thanks in any case because I was not familiar with the linked question!
    $endgroup$
    – dimitris
    yesterday




    $begingroup$
    Actually I found Szabolc's package several minutes before posting my question. I saw the description and the download page but I was very tired to try it:-)! Thanks in any case because I was not familiar with the linked question!
    $endgroup$
    – dimitris
    yesterday











    3












    $begingroup$

    This is basically the same a what kglr posted, but it is structured so that making adjustments to the axis graphics is easy. In particular, using Offset makes very easy to adjust the position of the axis labels, since the adjustment is made in printer's points and thus independent of the coordinate system.



    axes =
    Module[{axesLblF, xAxisPts, yAxisPts, xLbl, yLbl},
    axesLblF = (Style[#, 20, "TR"] &);
    xAxisPts = {{-.3, .5}, {1.3, .5}};
    yAxisPts = {{.5, -.3}, {.5, 1.3}};
    xLbl = Text[axesLblF @ "x", Offset[{10, 0}, xAxisPts[[2]]]];
    yLbl = Text[axesLblF @ "y", Offset[{0, 10}, yAxisPts[[2]]]];
    Graphics[{Arrowheads[{0, 0.05}], Arrow[xAxisPts], xLbl, Arrow[yAxisPts], yLbl}]]

    Show[
    Graphics[{Dotted, Circle[{0.5, 0.5}, 1]}],
    Graphics[Circle[{0.5, 0.5}, 0.5]],
    arc, sensor, sensorM, Omega0, OmegaE, theta, rpolar, er, etheta,
    erUnit, lines, propVector, pinc, erthetaUnit,
    Graphics[
    {DotDashed, Arrowheads[0.04],
    Arrow[{{0.5, 0.5}, {0.5 + 1. Cos[Pi/3], 0.5 + 1. Sin[Pi/3]}}]}],
    axes,
    PlotRange -> All]


    plot



    Note: I use the Times Roman font ("TR") because I do not have "Latin Modern Roman" on my system.






    share|improve this answer









    $endgroup$


















      3












      $begingroup$

      This is basically the same a what kglr posted, but it is structured so that making adjustments to the axis graphics is easy. In particular, using Offset makes very easy to adjust the position of the axis labels, since the adjustment is made in printer's points and thus independent of the coordinate system.



      axes =
      Module[{axesLblF, xAxisPts, yAxisPts, xLbl, yLbl},
      axesLblF = (Style[#, 20, "TR"] &);
      xAxisPts = {{-.3, .5}, {1.3, .5}};
      yAxisPts = {{.5, -.3}, {.5, 1.3}};
      xLbl = Text[axesLblF @ "x", Offset[{10, 0}, xAxisPts[[2]]]];
      yLbl = Text[axesLblF @ "y", Offset[{0, 10}, yAxisPts[[2]]]];
      Graphics[{Arrowheads[{0, 0.05}], Arrow[xAxisPts], xLbl, Arrow[yAxisPts], yLbl}]]

      Show[
      Graphics[{Dotted, Circle[{0.5, 0.5}, 1]}],
      Graphics[Circle[{0.5, 0.5}, 0.5]],
      arc, sensor, sensorM, Omega0, OmegaE, theta, rpolar, er, etheta,
      erUnit, lines, propVector, pinc, erthetaUnit,
      Graphics[
      {DotDashed, Arrowheads[0.04],
      Arrow[{{0.5, 0.5}, {0.5 + 1. Cos[Pi/3], 0.5 + 1. Sin[Pi/3]}}]}],
      axes,
      PlotRange -> All]


      plot



      Note: I use the Times Roman font ("TR") because I do not have "Latin Modern Roman" on my system.






      share|improve this answer









      $endgroup$
















        3












        3








        3





        $begingroup$

        This is basically the same a what kglr posted, but it is structured so that making adjustments to the axis graphics is easy. In particular, using Offset makes very easy to adjust the position of the axis labels, since the adjustment is made in printer's points and thus independent of the coordinate system.



        axes =
        Module[{axesLblF, xAxisPts, yAxisPts, xLbl, yLbl},
        axesLblF = (Style[#, 20, "TR"] &);
        xAxisPts = {{-.3, .5}, {1.3, .5}};
        yAxisPts = {{.5, -.3}, {.5, 1.3}};
        xLbl = Text[axesLblF @ "x", Offset[{10, 0}, xAxisPts[[2]]]];
        yLbl = Text[axesLblF @ "y", Offset[{0, 10}, yAxisPts[[2]]]];
        Graphics[{Arrowheads[{0, 0.05}], Arrow[xAxisPts], xLbl, Arrow[yAxisPts], yLbl}]]

        Show[
        Graphics[{Dotted, Circle[{0.5, 0.5}, 1]}],
        Graphics[Circle[{0.5, 0.5}, 0.5]],
        arc, sensor, sensorM, Omega0, OmegaE, theta, rpolar, er, etheta,
        erUnit, lines, propVector, pinc, erthetaUnit,
        Graphics[
        {DotDashed, Arrowheads[0.04],
        Arrow[{{0.5, 0.5}, {0.5 + 1. Cos[Pi/3], 0.5 + 1. Sin[Pi/3]}}]}],
        axes,
        PlotRange -> All]


        plot



        Note: I use the Times Roman font ("TR") because I do not have "Latin Modern Roman" on my system.






        share|improve this answer









        $endgroup$



        This is basically the same a what kglr posted, but it is structured so that making adjustments to the axis graphics is easy. In particular, using Offset makes very easy to adjust the position of the axis labels, since the adjustment is made in printer's points and thus independent of the coordinate system.



        axes =
        Module[{axesLblF, xAxisPts, yAxisPts, xLbl, yLbl},
        axesLblF = (Style[#, 20, "TR"] &);
        xAxisPts = {{-.3, .5}, {1.3, .5}};
        yAxisPts = {{.5, -.3}, {.5, 1.3}};
        xLbl = Text[axesLblF @ "x", Offset[{10, 0}, xAxisPts[[2]]]];
        yLbl = Text[axesLblF @ "y", Offset[{0, 10}, yAxisPts[[2]]]];
        Graphics[{Arrowheads[{0, 0.05}], Arrow[xAxisPts], xLbl, Arrow[yAxisPts], yLbl}]]

        Show[
        Graphics[{Dotted, Circle[{0.5, 0.5}, 1]}],
        Graphics[Circle[{0.5, 0.5}, 0.5]],
        arc, sensor, sensorM, Omega0, OmegaE, theta, rpolar, er, etheta,
        erUnit, lines, propVector, pinc, erthetaUnit,
        Graphics[
        {DotDashed, Arrowheads[0.04],
        Arrow[{{0.5, 0.5}, {0.5 + 1. Cos[Pi/3], 0.5 + 1. Sin[Pi/3]}}]}],
        axes,
        PlotRange -> All]


        plot



        Note: I use the Times Roman font ("TR") because I do not have "Latin Modern Roman" on my system.







        share|improve this answer












        share|improve this answer



        share|improve this answer










        answered yesterday









        m_goldbergm_goldberg

        85.7k872196




        85.7k872196






























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