how to obtain a loop of wave
1
documentclass[12pt]{article}
usepackage{tikz}
usepackage{pgfplots}
begin{document}
begin{axis}[hide axis,red,width=16cm,height=8cm,thick]
addplot[domain=20:300,samples=800, colormap={}{ color(2cm)=(red);
},
ultra thick, point meta=x*x,mesh]{sin(150*pow(x,1/2))};
%You could also ask a new question. Or you could just flip the picture.
begin{tikzpicture}[xscale=-1]
begin{axis}[hide axis,red,width=16cm,height=4cm,thick]
addplot[domain=20:300,samples=800, colormap={}{ color(2cm)=(red); color(16cm)=(blue); },
ultra thick, point meta=x*x,mesh]
{sin(pow(x,2)/15)};
end{axis}
end{tikzpicture}
end{document}
This code work well for me. But I would obtain just one more thing:
- How can I obtain a more hight wave the more waves are tracked?
I would increase also distance between waves
tikz-pgf
edited Dec 13 at 9:40
Raaja
2,1622630
asked Dec 13 at 9:37
RenatoP
32829
add a comment |
1
documentclass[12pt]{article}
usepackage{tikz}
usepackage{pgfplots}
begin{document}
begin{axis}[hide axis,red,width=16cm,height=8cm,thick]
addplot[domain=20:300,samples=800, colormap={}{ color(2cm)=(red);
},
ultra thick, point meta=x*x,mesh]{sin(150*pow(x,1/2))};
%You could also ask a new question. Or you could just flip the picture.
begin{tikzpicture}[xscale=-1]
begin{axis}[hide axis,red,width=16cm,height=4cm,thick]
addplot[domain=20:300,samples=800, colormap={}{ color(2cm)=(red); color(16cm)=(blue); },
ultra thick, point meta=x*x,mesh]
{sin(pow(x,2)/15)};
end{axis}
end{tikzpicture}
end{document}
This code work well for me. But I would obtain just one more thing:
- How can I obtain a more hight wave the more waves are tracked?
I would increase also distance between waves
tikz-pgf
edited Dec 13 at 9:40
Raaja
2,1622630
asked Dec 13 at 9:37
RenatoP
32829
2
For those who are wondering: the code comes from this answer and the comments below. ;-)
– marmot
Dec 13 at 9:51
2
Could you please try to reword a bit? You want to increase the amplitude, right? And the overall wave length? And what else?
– marmot
Dec 13 at 9:52
yes that's right. but I would that this occur on the way that wave are tracked: I mean: the first wave will have amplitude and wave lenght = 1; the second =2 third = 3 and so on
– RenatoP
Dec 13 at 10:05
add a comment |
1
1
1
1
documentclass[12pt]{article}
usepackage{tikz}
usepackage{pgfplots}
begin{document}
begin{axis}[hide axis,red,width=16cm,height=8cm,thick]
addplot[domain=20:300,samples=800, colormap={}{ color(2cm)=(red);
},
ultra thick, point meta=x*x,mesh]{sin(150*pow(x,1/2))};
%You could also ask a new question. Or you could just flip the picture.
begin{tikzpicture}[xscale=-1]
begin{axis}[hide axis,red,width=16cm,height=4cm,thick]
addplot[domain=20:300,samples=800, colormap={}{ color(2cm)=(red); color(16cm)=(blue); },
ultra thick, point meta=x*x,mesh]
{sin(pow(x,2)/15)};
end{axis}
end{tikzpicture}
end{document}
This code work well for me. But I would obtain just one more thing:
- How can I obtain a more hight wave the more waves are tracked?
I would increase also distance between waves
tikz-pgf
edited Dec 13 at 9:40
Raaja
2,1622630
asked Dec 13 at 9:37
RenatoP
32829
documentclass[12pt]{article}
usepackage{tikz}
usepackage{pgfplots}
begin{document}
begin{axis}[hide axis,red,width=16cm,height=8cm,thick]
addplot[domain=20:300,samples=800, colormap={}{ color(2cm)=(red);
},
ultra thick, point meta=x*x,mesh]{sin(150*pow(x,1/2))};
%You could also ask a new question. Or you could just flip the picture.
begin{tikzpicture}[xscale=-1]
begin{axis}[hide axis,red,width=16cm,height=4cm,thick]
addplot[domain=20:300,samples=800, colormap={}{ color(2cm)=(red); color(16cm)=(blue); },
ultra thick, point meta=x*x,mesh]
{sin(pow(x,2)/15)};
end{axis}
end{tikzpicture}
end{document}
This code work well for me. But I would obtain just one more thing:
- How can I obtain a more hight wave the more waves are tracked?
I would increase also distance between waves
tikz-pgf
tikz-pgf
edited Dec 13 at 9:40
Raaja
2,1622630
asked Dec 13 at 9:37
RenatoP
32829
edited Dec 13 at 9:40
Raaja
2,1622630
asked Dec 13 at 9:37
RenatoP
32829
edited Dec 13 at 9:40
Raaja
2,1622630
edited Dec 13 at 9:40
Raaja
2,1622630
edited Dec 13 at 9:40
Raaja
2,1622630
2,1622630
asked Dec 13 at 9:37
RenatoP
32829
asked Dec 13 at 9:37
RenatoP
32829
asked Dec 13 at 9:37
RenatoP
32829
32829
2
For those who are wondering: the code comes from this answer and the comments below. ;-)
– marmot
Dec 13 at 9:51
2
Could you please try to reword a bit? You want to increase the amplitude, right? And the overall wave length? And what else?
– marmot
Dec 13 at 9:52
yes that's right. but I would that this occur on the way that wave are tracked: I mean: the first wave will have amplitude and wave lenght = 1; the second =2 third = 3 and so on
– RenatoP
Dec 13 at 10:05
add a comment |
2
For those who are wondering: the code comes from this answer and the comments below. ;-)
– marmot
Dec 13 at 9:51
2
Could you please try to reword a bit? You want to increase the amplitude, right? And the overall wave length? And what else?
– marmot
Dec 13 at 9:52
yes that's right. but I would that this occur on the way that wave are tracked: I mean: the first wave will have amplitude and wave lenght = 1; the second =2 third = 3 and so on
– RenatoP
Dec 13 at 10:05
2
2
For those who are wondering: the code comes from this answer and the comments below. ;-)
– marmot
Dec 13 at 9:51
For those who are wondering: the code comes from this answer and the comments below. ;-)
– marmot
Dec 13 at 9:51
2
2
Could you please try to reword a bit? You want to increase the amplitude, right? And the overall wave length? And what else?
– marmot
Dec 13 at 9:52
Could you please try to reword a bit? You want to increase the amplitude, right? And the overall wave length? And what else?
– marmot
Dec 13 at 9:52
yes that's right. but I would that this occur on the way that wave are tracked: I mean: the first wave will have amplitude and wave lenght = 1; the second =2 third = 3 and so on
– RenatoP
Dec 13 at 10:05
yes that's right. but I would that this occur on the way that wave are tracked: I mean: the first wave will have amplitude and wave lenght = 1; the second =2 third = 3 and so on
– RenatoP
Dec 13 at 10:05
add a comment |
1 Answer
1
active
oldest
votes
5
Your code does not compile, unfortunately, since you have unmatched begin{tikzpicture} and begin{axis} environments. Here is my answer as far as I understand the question. It is based on this answer and the parametrization of the last example is borrowed from this answer. This shows how one may flip the direction and increase the amplitude. If you want to change the number of oscillations, you could change the domain.
documentclass[12pt]{article}
usepackage[margin=1in]{geometry}
usepackage{tikz}
usepackage{pgfplots}
pgfplotsset{compat=1.16}
begin{document}
subsubsection*{Changing the function}
begin{tikzpicture}
begin{axis}[hide axis,red,width=16cm,height=6cm,thick]
addplot[domain=20:300,samples=800,
colormap={}{ color(2cm)=(blue);
color(16cm)=(red);
},
ultra thick, point meta=x*x,mesh]{sin(150*pow(x,1/2))};
end{axis}
end{tikzpicture}
subsubsection*{Flipping the direction}
begin{tikzpicture}[xscale=-1]
begin{axis}[hide axis,red,width=16cm,height=6cm,thick]
addplot[domain=20:300,samples=800,
colormap={}{ color(2cm)=(red);
color(16cm)=(blue);
},
ultra thick, point meta=x*x,mesh]{sin(pow(x,2)/15)};
end{axis}
end{tikzpicture}
subsubsection*{Modulating the amplitude}
begin{tikzpicture}[xscale=-1]
begin{axis}[hide axis,red,width=16cm,height=6cm,thick]
addplot[domain=20:300,samples=800,
colormap={}{ color(2cm)=(red);
color(16cm)=(blue);
},
ultra thick, point meta=x*x,mesh]{sin(pow(x,2)/15)/(x/20)};
end{axis}
end{tikzpicture}
subsubsection*{Modulating the amplitude and the wave length}
begin{tikzpicture}[xscale=-1,declare function={% parametrization based on https://tex.stackexchange.com/a/405058/121799
amplitude(x)=pow(x,-1/2)*sin(exp(ln(fmin)+x/xmax*(ln(fmax)-ln(fmin)))*x);}]
pgfmathsetmacro{xmin}{20}
pgfmathsetmacro{xmax}{240}
pgfmathsetmacro{fmin}{(pi/3)}
pgfmathsetmacro{fmax}{(2*pi)}
begin{axis}[hide axis,red,width=16cm,height=6cm,thick]
addplot[domain=20:300,samples=800,
colormap={}{ color(2cm)=(red);
color(16cm)=(blue);
},
ultra thick, point meta=x*x,mesh]{amplitude(x)};
end{axis}
end{tikzpicture}
end{document}
answered Dec 13 at 10:05
marmot
86.6k499185
marmott, can you made modification on the original code ojf javi_gg1? I would obtain a fine tuning of the wave...
– RenatoP
Dec 14 at 11:11
@RenatoP If you tell me what, you want, I will be happy to try. Here you asked another question. Do you want to have an exponentially growing wave?
– marmot
Dec 15 at 1:34
Hi marmot, thank you for your patience. The prob is 1 - what I want 2 - how difficult is to explain in in English. I try: I would have a frequency wave (like the one that Javi_gg1 show) but: 1 - inverted (before hight frequency, very hight frequency, then low frequency. The most similar is your III example) 2 - if possible with the same code of Javi (I mean not a functionalists, but a trigonometric function. I will tell you why) 3 - if possible, when the wavelength increases, it increases also the interval between them (but I think is natural that) Is it possible?
– RenatoP
Dec 16 at 10:25
1
@RenatoP I added something...
– marmot
Dec 16 at 14:33
what do you mean?
– RenatoP
Dec 16 at 14:51
|
show 2 more comments
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1 Answer
1
active
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votes
1 Answer
1
active
oldest
votes
active
oldest
votes
active
oldest
votes
5
Your code does not compile, unfortunately, since you have unmatched begin{tikzpicture} and begin{axis} environments. Here is my answer as far as I understand the question. It is based on this answer and the parametrization of the last example is borrowed from this answer. This shows how one may flip the direction and increase the amplitude. If you want to change the number of oscillations, you could change the domain.
documentclass[12pt]{article}
usepackage[margin=1in]{geometry}
usepackage{tikz}
usepackage{pgfplots}
pgfplotsset{compat=1.16}
begin{document}
subsubsection*{Changing the function}
begin{tikzpicture}
begin{axis}[hide axis,red,width=16cm,height=6cm,thick]
addplot[domain=20:300,samples=800,
colormap={}{ color(2cm)=(blue);
color(16cm)=(red);
},
ultra thick, point meta=x*x,mesh]{sin(150*pow(x,1/2))};
end{axis}
end{tikzpicture}
subsubsection*{Flipping the direction}
begin{tikzpicture}[xscale=-1]
begin{axis}[hide axis,red,width=16cm,height=6cm,thick]
addplot[domain=20:300,samples=800,
colormap={}{ color(2cm)=(red);
color(16cm)=(blue);
},
ultra thick, point meta=x*x,mesh]{sin(pow(x,2)/15)};
end{axis}
end{tikzpicture}
subsubsection*{Modulating the amplitude}
begin{tikzpicture}[xscale=-1]
begin{axis}[hide axis,red,width=16cm,height=6cm,thick]
addplot[domain=20:300,samples=800,
colormap={}{ color(2cm)=(red);
color(16cm)=(blue);
},
ultra thick, point meta=x*x,mesh]{sin(pow(x,2)/15)/(x/20)};
end{axis}
end{tikzpicture}
subsubsection*{Modulating the amplitude and the wave length}
begin{tikzpicture}[xscale=-1,declare function={% parametrization based on https://tex.stackexchange.com/a/405058/121799
amplitude(x)=pow(x,-1/2)*sin(exp(ln(fmin)+x/xmax*(ln(fmax)-ln(fmin)))*x);}]
pgfmathsetmacro{xmin}{20}
pgfmathsetmacro{xmax}{240}
pgfmathsetmacro{fmin}{(pi/3)}
pgfmathsetmacro{fmax}{(2*pi)}
begin{axis}[hide axis,red,width=16cm,height=6cm,thick]
addplot[domain=20:300,samples=800,
colormap={}{ color(2cm)=(red);
color(16cm)=(blue);
},
ultra thick, point meta=x*x,mesh]{amplitude(x)};
end{axis}
end{tikzpicture}
end{document}
answered Dec 13 at 10:05
marmot
86.6k499185
marmott, can you made modification on the original code ojf javi_gg1? I would obtain a fine tuning of the wave...
– RenatoP
Dec 14 at 11:11
@RenatoP If you tell me what, you want, I will be happy to try. Here you asked another question. Do you want to have an exponentially growing wave?
– marmot
Dec 15 at 1:34
Hi marmot, thank you for your patience. The prob is 1 - what I want 2 - how difficult is to explain in in English. I try: I would have a frequency wave (like the one that Javi_gg1 show) but: 1 - inverted (before hight frequency, very hight frequency, then low frequency. The most similar is your III example) 2 - if possible with the same code of Javi (I mean not a functionalists, but a trigonometric function. I will tell you why) 3 - if possible, when the wavelength increases, it increases also the interval between them (but I think is natural that) Is it possible?
– RenatoP
Dec 16 at 10:25
1
@RenatoP I added something...
– marmot
Dec 16 at 14:33
what do you mean?
– RenatoP
Dec 16 at 14:51
|
show 2 more comments
5
Your code does not compile, unfortunately, since you have unmatched begin{tikzpicture} and begin{axis} environments. Here is my answer as far as I understand the question. It is based on this answer and the parametrization of the last example is borrowed from this answer. This shows how one may flip the direction and increase the amplitude. If you want to change the number of oscillations, you could change the domain.
documentclass[12pt]{article}
usepackage[margin=1in]{geometry}
usepackage{tikz}
usepackage{pgfplots}
pgfplotsset{compat=1.16}
begin{document}
subsubsection*{Changing the function}
begin{tikzpicture}
begin{axis}[hide axis,red,width=16cm,height=6cm,thick]
addplot[domain=20:300,samples=800,
colormap={}{ color(2cm)=(blue);
color(16cm)=(red);
},
ultra thick, point meta=x*x,mesh]{sin(150*pow(x,1/2))};
end{axis}
end{tikzpicture}
subsubsection*{Flipping the direction}
begin{tikzpicture}[xscale=-1]
begin{axis}[hide axis,red,width=16cm,height=6cm,thick]
addplot[domain=20:300,samples=800,
colormap={}{ color(2cm)=(red);
color(16cm)=(blue);
},
ultra thick, point meta=x*x,mesh]{sin(pow(x,2)/15)};
end{axis}
end{tikzpicture}
subsubsection*{Modulating the amplitude}
begin{tikzpicture}[xscale=-1]
begin{axis}[hide axis,red,width=16cm,height=6cm,thick]
addplot[domain=20:300,samples=800,
colormap={}{ color(2cm)=(red);
color(16cm)=(blue);
},
ultra thick, point meta=x*x,mesh]{sin(pow(x,2)/15)/(x/20)};
end{axis}
end{tikzpicture}
subsubsection*{Modulating the amplitude and the wave length}
begin{tikzpicture}[xscale=-1,declare function={% parametrization based on https://tex.stackexchange.com/a/405058/121799
amplitude(x)=pow(x,-1/2)*sin(exp(ln(fmin)+x/xmax*(ln(fmax)-ln(fmin)))*x);}]
pgfmathsetmacro{xmin}{20}
pgfmathsetmacro{xmax}{240}
pgfmathsetmacro{fmin}{(pi/3)}
pgfmathsetmacro{fmax}{(2*pi)}
begin{axis}[hide axis,red,width=16cm,height=6cm,thick]
addplot[domain=20:300,samples=800,
colormap={}{ color(2cm)=(red);
color(16cm)=(blue);
},
ultra thick, point meta=x*x,mesh]{amplitude(x)};
end{axis}
end{tikzpicture}
end{document}
answered Dec 13 at 10:05
marmot
86.6k499185
marmott, can you made modification on the original code ojf javi_gg1? I would obtain a fine tuning of the wave...
– RenatoP
Dec 14 at 11:11
@RenatoP If you tell me what, you want, I will be happy to try. Here you asked another question. Do you want to have an exponentially growing wave?
– marmot
Dec 15 at 1:34
Hi marmot, thank you for your patience. The prob is 1 - what I want 2 - how difficult is to explain in in English. I try: I would have a frequency wave (like the one that Javi_gg1 show) but: 1 - inverted (before hight frequency, very hight frequency, then low frequency. The most similar is your III example) 2 - if possible with the same code of Javi (I mean not a functionalists, but a trigonometric function. I will tell you why) 3 - if possible, when the wavelength increases, it increases also the interval between them (but I think is natural that) Is it possible?
– RenatoP
Dec 16 at 10:25
1
@RenatoP I added something...
– marmot
Dec 16 at 14:33
what do you mean?
– RenatoP
Dec 16 at 14:51
|
show 2 more comments
5
5
5
Your code does not compile, unfortunately, since you have unmatched begin{tikzpicture} and begin{axis} environments. Here is my answer as far as I understand the question. It is based on this answer and the parametrization of the last example is borrowed from this answer. This shows how one may flip the direction and increase the amplitude. If you want to change the number of oscillations, you could change the domain.
documentclass[12pt]{article}
usepackage[margin=1in]{geometry}
usepackage{tikz}
usepackage{pgfplots}
pgfplotsset{compat=1.16}
begin{document}
subsubsection*{Changing the function}
begin{tikzpicture}
begin{axis}[hide axis,red,width=16cm,height=6cm,thick]
addplot[domain=20:300,samples=800,
colormap={}{ color(2cm)=(blue);
color(16cm)=(red);
},
ultra thick, point meta=x*x,mesh]{sin(150*pow(x,1/2))};
end{axis}
end{tikzpicture}
subsubsection*{Flipping the direction}
begin{tikzpicture}[xscale=-1]
begin{axis}[hide axis,red,width=16cm,height=6cm,thick]
addplot[domain=20:300,samples=800,
colormap={}{ color(2cm)=(red);
color(16cm)=(blue);
},
ultra thick, point meta=x*x,mesh]{sin(pow(x,2)/15)};
end{axis}
end{tikzpicture}
subsubsection*{Modulating the amplitude}
begin{tikzpicture}[xscale=-1]
begin{axis}[hide axis,red,width=16cm,height=6cm,thick]
addplot[domain=20:300,samples=800,
colormap={}{ color(2cm)=(red);
color(16cm)=(blue);
},
ultra thick, point meta=x*x,mesh]{sin(pow(x,2)/15)/(x/20)};
end{axis}
end{tikzpicture}
subsubsection*{Modulating the amplitude and the wave length}
begin{tikzpicture}[xscale=-1,declare function={% parametrization based on https://tex.stackexchange.com/a/405058/121799
amplitude(x)=pow(x,-1/2)*sin(exp(ln(fmin)+x/xmax*(ln(fmax)-ln(fmin)))*x);}]
pgfmathsetmacro{xmin}{20}
pgfmathsetmacro{xmax}{240}
pgfmathsetmacro{fmin}{(pi/3)}
pgfmathsetmacro{fmax}{(2*pi)}
begin{axis}[hide axis,red,width=16cm,height=6cm,thick]
addplot[domain=20:300,samples=800,
colormap={}{ color(2cm)=(red);
color(16cm)=(blue);
},
ultra thick, point meta=x*x,mesh]{amplitude(x)};
end{axis}
end{tikzpicture}
end{document}
answered Dec 13 at 10:05
marmot
86.6k499185
Your code does not compile, unfortunately, since you have unmatched begin{tikzpicture} and begin{axis} environments. Here is my answer as far as I understand the question. It is based on this answer and the parametrization of the last example is borrowed from this answer. This shows how one may flip the direction and increase the amplitude. If you want to change the number of oscillations, you could change the domain.
documentclass[12pt]{article}
usepackage[margin=1in]{geometry}
usepackage{tikz}
usepackage{pgfplots}
pgfplotsset{compat=1.16}
begin{document}
subsubsection*{Changing the function}
begin{tikzpicture}
begin{axis}[hide axis,red,width=16cm,height=6cm,thick]
addplot[domain=20:300,samples=800,
colormap={}{ color(2cm)=(blue);
color(16cm)=(red);
},
ultra thick, point meta=x*x,mesh]{sin(150*pow(x,1/2))};
end{axis}
end{tikzpicture}
subsubsection*{Flipping the direction}
begin{tikzpicture}[xscale=-1]
begin{axis}[hide axis,red,width=16cm,height=6cm,thick]
addplot[domain=20:300,samples=800,
colormap={}{ color(2cm)=(red);
color(16cm)=(blue);
},
ultra thick, point meta=x*x,mesh]{sin(pow(x,2)/15)};
end{axis}
end{tikzpicture}
subsubsection*{Modulating the amplitude}
begin{tikzpicture}[xscale=-1]
begin{axis}[hide axis,red,width=16cm,height=6cm,thick]
addplot[domain=20:300,samples=800,
colormap={}{ color(2cm)=(red);
color(16cm)=(blue);
},
ultra thick, point meta=x*x,mesh]{sin(pow(x,2)/15)/(x/20)};
end{axis}
end{tikzpicture}
subsubsection*{Modulating the amplitude and the wave length}
begin{tikzpicture}[xscale=-1,declare function={% parametrization based on https://tex.stackexchange.com/a/405058/121799
amplitude(x)=pow(x,-1/2)*sin(exp(ln(fmin)+x/xmax*(ln(fmax)-ln(fmin)))*x);}]
pgfmathsetmacro{xmin}{20}
pgfmathsetmacro{xmax}{240}
pgfmathsetmacro{fmin}{(pi/3)}
pgfmathsetmacro{fmax}{(2*pi)}
begin{axis}[hide axis,red,width=16cm,height=6cm,thick]
addplot[domain=20:300,samples=800,
colormap={}{ color(2cm)=(red);
color(16cm)=(blue);
},
ultra thick, point meta=x*x,mesh]{amplitude(x)};
end{axis}
end{tikzpicture}
end{document}
answered Dec 13 at 10:05
marmot
86.6k499185
edited Dec 16 at 14:33
answered Dec 13 at 10:05
marmot
86.6k499185
answered Dec 13 at 10:05
marmot
86.6k499185
answered Dec 13 at 10:05
marmot
86.6k499185
86.6k499185
marmott, can you made modification on the original code ojf javi_gg1? I would obtain a fine tuning of the wave...
– RenatoP
Dec 14 at 11:11
@RenatoP If you tell me what, you want, I will be happy to try. Here you asked another question. Do you want to have an exponentially growing wave?
– marmot
Dec 15 at 1:34
Hi marmot, thank you for your patience. The prob is 1 - what I want 2 - how difficult is to explain in in English. I try: I would have a frequency wave (like the one that Javi_gg1 show) but: 1 - inverted (before hight frequency, very hight frequency, then low frequency. The most similar is your III example) 2 - if possible with the same code of Javi (I mean not a functionalists, but a trigonometric function. I will tell you why) 3 - if possible, when the wavelength increases, it increases also the interval between them (but I think is natural that) Is it possible?
– RenatoP
Dec 16 at 10:25
1
@RenatoP I added something...
– marmot
Dec 16 at 14:33
what do you mean?
– RenatoP
Dec 16 at 14:51
|
show 2 more comments
marmott, can you made modification on the original code ojf javi_gg1? I would obtain a fine tuning of the wave...
– RenatoP
Dec 14 at 11:11
@RenatoP If you tell me what, you want, I will be happy to try. Here you asked another question. Do you want to have an exponentially growing wave?
– marmot
Dec 15 at 1:34
Hi marmot, thank you for your patience. The prob is 1 - what I want 2 - how difficult is to explain in in English. I try: I would have a frequency wave (like the one that Javi_gg1 show) but: 1 - inverted (before hight frequency, very hight frequency, then low frequency. The most similar is your III example) 2 - if possible with the same code of Javi (I mean not a functionalists, but a trigonometric function. I will tell you why) 3 - if possible, when the wavelength increases, it increases also the interval between them (but I think is natural that) Is it possible?
– RenatoP
Dec 16 at 10:25
1
@RenatoP I added something...
– marmot
Dec 16 at 14:33
what do you mean?
– RenatoP
Dec 16 at 14:51
marmott, can you made modification on the original code ojf javi_gg1? I would obtain a fine tuning of the wave...
– RenatoP
Dec 14 at 11:11
marmott, can you made modification on the original code ojf javi_gg1? I would obtain a fine tuning of the wave...
– RenatoP
Dec 14 at 11:11
@RenatoP If you tell me what, you want, I will be happy to try. Here you asked another question. Do you want to have an exponentially growing wave?
– marmot
Dec 15 at 1:34
@RenatoP If you tell me what, you want, I will be happy to try. Here you asked another question. Do you want to have an exponentially growing wave?
– marmot
Dec 15 at 1:34
Hi marmot, thank you for your patience. The prob is 1 - what I want 2 - how difficult is to explain in in English. I try: I would have a frequency wave (like the one that Javi_gg1 show) but: 1 - inverted (before hight frequency, very hight frequency, then low frequency. The most similar is your III example) 2 - if possible with the same code of Javi (I mean not a functionalists, but a trigonometric function. I will tell you why) 3 - if possible, when the wavelength increases, it increases also the interval between them (but I think is natural that) Is it possible?
– RenatoP
Dec 16 at 10:25
Hi marmot, thank you for your patience. The prob is 1 - what I want 2 - how difficult is to explain in in English. I try: I would have a frequency wave (like the one that Javi_gg1 show) but: 1 - inverted (before hight frequency, very hight frequency, then low frequency. The most similar is your III example) 2 - if possible with the same code of Javi (I mean not a functionalists, but a trigonometric function. I will tell you why) 3 - if possible, when the wavelength increases, it increases also the interval between them (but I think is natural that) Is it possible?
– RenatoP
Dec 16 at 10:25
1
1
@RenatoP I added something...
– marmot
Dec 16 at 14:33
@RenatoP I added something...
– marmot
Dec 16 at 14:33
what do you mean?
– RenatoP
Dec 16 at 14:51
what do you mean?
– RenatoP
Dec 16 at 14:51
|
show 2 more comments
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2
For those who are wondering: the code comes from this answer and the comments below. ;-)
– marmot
Dec 13 at 9:51
2
Could you please try to reword a bit? You want to increase the amplitude, right? And the overall wave length? And what else?
– marmot
Dec 13 at 9:52
yes that's right. but I would that this occur on the way that wave are tracked: I mean: the first wave will have amplitude and wave lenght = 1; the second =2 third = 3 and so on
– RenatoP
Dec 13 at 10:05