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en:cgraph [2026/03/23 19:34] frankbrenneckeen:cgraph [2026/03/24 11:28] (current) – [Graph types] frankbrennecke
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 | [[RealPlane|Real plane]] | A 2D space in which [[functions]], [[PlaneCurves|plane curves]], [[Polarkurven|Polar curves]], [[Function Families]] and [[LinearAlgebra2D|linear algebra]] can be represented. It is also possible to calculate [[Intersections|intersection points]] and represent [[ImplicitCurves|implicit equations]]. | | [[RealPlane|Real plane]] | A 2D space in which [[functions]], [[PlaneCurves|plane curves]], [[Polarkurven|Polar curves]], [[Function Families]] and [[LinearAlgebra2D|linear algebra]] can be represented. It is also possible to calculate [[Intersections|intersection points]] and represent [[ImplicitCurves|implicit equations]]. |
 | [[RealSpace3D|Real space]] | A 3D space in which [[spatial curves]], [[flaechenimraum|surfaces]] and objects of [[linearealgebra3D|linear algebra]] can be represented. It is also possible to calculate [[sections3D|sections]] and display [[impliziteflaechen|implicit equations]].| | [[RealSpace3D|Real space]] | A 3D space in which [[spatial curves]], [[flaechenimraum|surfaces]] and objects of [[linearealgebra3D|linear algebra]] can be represented. It is also possible to calculate [[sections3D|sections]] and display [[impliziteflaechen|implicit equations]].|
-| [[Complex plane|Complex plane]] | Two 2D representations of real and imaginary axes in which [[circle sections]], [[straight_lines]] and [[polylines]] can be displayed in their original form and as images. Individual areas can then be [[area_mappings|mapped]] and coloured. |+| [[Complex plane|Complex plane]] | Two 2D representations of real and imaginary axes in which [[circle sections]], [[straight_lines|line segments]] and [[polylines]] can be displayed in their original form and as images. Individual areas can then be [[area_mappings|mapped]] and coloured. |
 | [[ComplexSpace3D|Complex space]] | A 3D space in which the curves of the real part, imaginary part or absolute value of complex functions can be represented as [[mappingscomplexspace|surfaces in complex space]] in the z-plane.| | [[ComplexSpace3D|Complex space]] | A 3D space in which the curves of the real part, imaginary part or absolute value of complex functions can be represented as [[mappingscomplexspace|surfaces in complex space]] in the z-plane.|
-| [[System functions]] | A summary of functions in which the [[ortskurve|trajectory curve]], the [[frequency response]], the [[FFT]] and the functional behaviour of [[complex functions|complex system functions]] can be displayed. |+| [[System functions]] | A summary of functions in which the [[ortskurve|Nyquist plot]], the [[frequency response]], the [[FFT]] and the functional behaviour of [[complex functions|complex system functions]] can be displayed. |
 | [[Convergences]] | Here, the iterative behaviour of complex functions can be examined. [[Mandelbrot sets]], [[Julia sets]] and the influence of individual parameters on the [[Function convergence|convergence curve]] can be examined. | | [[Convergences]] | Here, the iterative behaviour of complex functions can be examined. [[Mandelbrot sets]], [[Julia sets]] and the influence of individual parameters on the [[Function convergence|convergence curve]] can be examined. |
 | [[Interpolations]] | CGRAPH offers the possibility of performing various [[interpolations]] with existing value pairs and even recovering the probable underlying function. The value pairs can also be converted beforehand for this purpose.| | [[Interpolations]] | CGRAPH offers the possibility of performing various [[interpolations]] with existing value pairs and even recovering the probable underlying function. The value pairs can also be converted beforehand for this purpose.|
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 CGRAPH is available in the Mac App Store and the Windows App Store. CGRAPH is available in the Mac App Store and the Windows App Store.
  
-[[Beta-Versions]]+===== Beta-Versionen ===== 
 + 
 +[[Beta-Versions|Beta Versions]]
  
 [[Imprint]] [[Imprint]]
en/cgraph.1774290868.txt.gz · Last modified: by frankbrennecke

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