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Contenuti
complex-numbers
w = z²
Conformal mapping 1
Möbius-Transformation
Points distributed on a disc
Möbius transformation
複變數函數
Complex roots
Real Equations for the complex... squared cube root? Sure.
Surface and real Equations for arbitrary complex square root
Geometric Eggs, crafted from a cone and a "complex" circle
Real equations for the Complex Cubic Root
Power of a Complex Number
Roots of Complex Numbers
Komplexe Kreis-Transformation
z-Ebene <-> w-Ebene
Exploring a Conformal Mapping: f(z)=2π / sqrt(9.82) z⁰·⁵
Exploring a Conformal Mapping.
Complex differentiation
Abaque de Smith
Vier Punkte in Normalform
Komplexe Fibonacci-Folge
Rechteck komplex formuliert
Cauchy-Radius
Quadratische Gleichung: Komplexe Lösungen
Complex Functions as Mappings
PI-Kurve
Schraubenlinie: exp(it) = cos(t)+i sin(t)
Komplexe Nullstellen der Ableitungen
Transformant punts
The "eye" function
complex-numbers
Autore:
Roman Chijner
Argomento:
Numeri complessi
,
Numeri
w = z²
Conformal mapping 1
Möbius-Transformation
Points distributed on a disc
Möbius transformation
複變數函數
Complex roots
Real Equations for the complex... squared cube root? Sure.
Surface and real Equations for arbitrary complex square root
Geometric Eggs, crafted from a cone and a "complex" circle
Real equations for the Complex Cubic Root
Power of a Complex Number
Roots of Complex Numbers
Komplexe Kreis-Transformation
z-Ebene <-> w-Ebene
Exploring a Conformal Mapping: f(z)=2π / sqrt(9.82) z⁰·⁵
Exploring a Conformal Mapping.
Complex differentiation
Abaque de Smith
Vier Punkte in Normalform
Komplexe Fibonacci-Folge
Rechteck komplex formuliert
Cauchy-Radius
Quadratische Gleichung: Komplexe Lösungen
Complex Functions as Mappings
PI-Kurve
Schraubenlinie: exp(it) = cos(t)+i sin(t)
Komplexe Nullstellen der Ableitungen
Transformant punts
The "eye" function
Successivo
w = z²
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