B4A Library Math. Complex number library

This library allows to manipulate complex number

class complexe

let z = x + iy​

• Re() as double : Re(z)
• Im() as double : Im(z)
• setComplexe(x as double, y as double) : initialize z = x + iy
• setPolaire(r as double, theta as double) : initialize z = r( cos(theta) + isin(theta) )
• mod() as double : |z| (abs/modulus/magnitude of z)
• arg() as double : angle/phase/argument of z
• conj() as complexe : conjuguate of z -> (x+iy)=(x-iy)
  
  
• add(b as complexe) as complexe : z + b
• minus(b as complexe) as complexe : z - b
• mlt(b as complexe) as complexe : z * b
• div(b as complexe) as complexe : z / b
• reciproc() as complexe : 1/z
  
  
• exp() as complexe : exp(z) (exponential)
• log() as complexe : ln(n) (natural log)
• log10() as complexe : log(n) (log base 10)
• sqrt() as complexe : square root of z
• pow(b as complexe) as complexe : z power b (exist only for z^b.x or x^b)
  
  
• sin() as complexe : sinus of z (all function in radian)
• sinh() as complexe : sinus hyperbolic of z
• cos() as complexe : cosinus of z
• cosh) as complexe : cosinus hyperbolic of z
• tan() as complexe : tan(z)
• tanh() as complexe : tanh(z)

exemple :

dim z1,z2,z3 as complexe
z1.setComplexe(3,-4)
z1 = z1.conj()
z2 = z1.sqrt()
z3 = z1.add(z2)
Label1.Text = z3.Re() & " -> " & z2.Re() & " -> " & z1.Re()
Label2.Text = z3.Im() & " -> " & z2.Im() & " -> " & z1.Re()​

 

[chavabytes2000]

Excelente libreria... realmente reduce mucho el trabajo de los calculos con numeros complejos... felicidades por tu trabajo y gracias por compartir.