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Packages that use Complex | |
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jpicedt.graphic | jPicEdt library core classes and packages. |
jpicedt.util.math | Bibliothèque de classes pour effectuer des calculs notamment avec: des nombres complexes des polynômes des matrices |
Uses of Complex in jpicedt.graphic |
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Methods in jpicedt.graphic that return Complex | |
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Complex |
PicPoint.toComplex()
Return the equivalent complex number of this , that is to say complex number with real part
equal to this.getX() , and imaginary part equal to this.getY() ; |
Constructors in jpicedt.graphic with parameters of type Complex | |
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PicVector(Complex z)
Construct a vector with same coordinate as real part and imaginary part as a complex number. |
Uses of Complex in jpicedt.util.math |
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Fields in jpicedt.util.math declared as Complex | |
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static Complex |
Complex.I
A constant representing i, the famous square root of -1. |
static Complex |
Complex.ONE
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static Complex |
Complex.ZERO
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Methods in jpicedt.util.math that return Complex | |
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Complex |
Complex.acos()
Returns the principal arc cosine of a Complex number. |
Complex |
Complex.acosh()
Returns the principal inverse hyperbolic cosine of a Complex number. |
Complex |
Complex.add(Complex z)
|
Complex |
Complex.asin()
Returns the principal arc sine of a Complex number. |
Complex |
Complex.asinh()
Returns the principal inverse hyperbolic sine of a Complex number. |
Complex |
Complex.atan()
Returns the principal arc tangent of a Complex number. |
Complex |
Complex.atanh()
Returns the principal inverse hyperbolic tangent of a Complex number. |
Complex |
Complex.cAdd(Complex z)
To perform z1 + z2, you write z1.cAdd(z2) . |
Complex |
Complex.cAdd(double z)
CAdd z to this without modifying this, and returns the result. |
static Complex |
Complex.cart(double re,
double im)
Returns a Complex from real and imaginary parts. |
Complex |
Complex.cConj()
Returns the Complex "conjugate" of this. |
Complex |
Complex.cCos()
Returns the cosine of a Complex number. |
Complex |
Complex.cCot()
Returns the cotangent of a Complex number. |
Complex |
Complex.cDiv(Complex z)
To perform z1 / z2, you write z1.cDiv(z2) . |
Complex |
Complex.cIMul()
multiply this by i, without modifying this. |
Complex |
Complex.cLog()
Returns the principal natural logarithm of a Complex
number. |
Complex |
Complex.cMIMul()
multiply this by -i, without modifying this. |
Complex |
Complex.cMul(Complex z)
To perform z1 * z2, you write z1.cMul(z2) . |
Complex |
Complex.cMul(double z)
|
Complex |
Complex.cNeg()
Returns the "negative" of a Complex number. |
Complex |
Complex.conj()
conjugate this, and return it for convenience |
Complex |
Complex.cosec()
Returns the cosecant of a Complex number. |
Complex |
Complex.cosh()
Returns the hyperbolic cosine of a Complex number. |
Complex |
Complex.cPow(Complex exponent)
Renvoie la valeur Complex du this élevée
raised to the power of a à la puissance d'un exposant
Complex sans que this ne soit modifié |
Complex |
Complex.cScale(double scalar)
Returns the Complex scaled by a real number. |
Complex |
Complex.cSin()
Returns the sine of a Complex number. |
Complex |
Complex.cSqrt()
Returns a Complex representing one of the two square roots. |
Complex |
Complex.cSub(Complex z)
|
Complex |
Complex.cSub(double z)
Subtracts z from this without modifying this, and returns the result. |
Complex |
Complex.cTan()
Returns the tangent of a Complex number. |
Complex |
Complex.div(Complex z)
|
Complex |
Polynomial.eval(Complex x)
évalue le polynôme this en x |
Complex |
Complex.exp()
Returns the number e "raised to" a Complex power. |
Complex |
Complex.iMul()
multiply this by i, which modifies this. |
Complex |
Complex.miMul()
multiply this by -i, which modifies this. |
Complex |
Complex.mul(Complex z)
|
Complex |
Complex.mul(double z)
|
Complex |
Complex.neg()
negate this, which modifies this. |
static Complex |
Complex.polar(double r,
double theta)
Returns a Complex from a size and direction. |
static Complex |
Complex.pow(Complex base,
Complex exponent)
Returns the Complex base raised to the power of the Complex exponent. |
static Complex |
Complex.pow(Complex base,
double exponent)
Returns the Complex base raised to the power of the exponent. |
static Complex |
Complex.pow(double base,
Complex exponent)
Returns the base raised to the power of the Complex exponent. |
Complex |
Complex.sec()
Returns the secant of a Complex number. |
Complex |
Complex.sinh()
Returns the hyperbolic sine of a Complex number. |
Complex |
Complex.sub(Complex z)
|
Complex |
Complex.sub(double z)
|
Complex |
Complex.tanh()
Returns the hyperbolic tangent of a Complex number. |
Methods in jpicedt.util.math with parameters of type Complex | |
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boolean |
Complex.absoluteIsCloseTo(Complex z,
double tolerance)
Renvoie cSub(z).normInf() <= tolerance . |
Complex |
Complex.add(Complex z)
|
Complex |
Complex.cAdd(Complex z)
To perform z1 + z2, you write z1.cAdd(z2) . |
Complex |
Complex.cDiv(Complex z)
To perform z1 / z2, you write z1.cDiv(z2) . |
Complex |
Complex.cMul(Complex z)
To perform z1 * z2, you write z1.cMul(z2) . |
Complex |
Complex.cPow(Complex exponent)
Renvoie la valeur Complex du this élevée
raised to the power of a à la puissance d'un exposant
Complex sans que this ne soit modifié |
Complex |
Complex.cSub(Complex z)
|
Complex |
Complex.div(Complex z)
|
boolean |
Complex.equals(Complex z,
double tolerance)
Renvoie absoluteIsCloseTo(z,Math.abs(tolerance)) . |
Complex |
Polynomial.eval(Complex x)
évalue le polynôme this en x |
Complex |
Complex.mul(Complex z)
|
static Complex |
Complex.pow(Complex base,
Complex exponent)
Returns the Complex base raised to the power of the Complex exponent. |
static Complex |
Complex.pow(Complex base,
double exponent)
Returns the Complex base raised to the power of the exponent. |
static Complex |
Complex.pow(double base,
Complex exponent)
Returns the base raised to the power of the Complex exponent. |
boolean |
Complex.relativeIsCloseTo(Complex z,
double tolerance)
Renvoie cSub(z).normInf() <= tolerance *
Math.max(normInf(), z.normInf()) . |
Complex |
Complex.sub(Complex z)
|
Constructors in jpicedt.util.math with parameters of type Complex | |
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Complex(Complex z)
Constructs a separate new Complex from an existing
Complex . |
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