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Packages that use Z | |
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Jampack |
Uses of Z in Jampack |
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Fields in Jampack declared as Z | |
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static Z |
Z.I
Imaginary unit. |
static Z |
Z.ONE
Complex 1. |
static Z |
Z.ZERO
Complex 0. |
Methods in Jampack that return Z | |
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Z |
Z.Conj(Z a)
Computes the conjugate of a Z. |
Z |
Z.Div(Z a,
double b)
Computes the quotient of a Z and a double. |
Z |
Z.Div(Z a,
Z b)
Computes the quotient of two Z's. |
Z |
Z.Eq(double a,
double b)
Resets the real and imaginary parts of a Z. |
Z |
Z.Eq(Z a)
Resets the real and imaginary parts of a Z to those of another Z. |
Z |
Z.Exch(Z a)
Interchanges the real and imaginary parts of two Z's. |
Z |
Zdiagmat.get(int ii)
Gets the ii-th diagonal element of a Zdiagmat. |
Z |
Z1.get(int i)
Returns the ith element of a Z1 as a Z. |
Z |
Zmat.get(int ii,
int jj)
Returns the (ii,jj)-element of a Zmat. |
Z |
Zdiagmat.get0(int i)
Gets the ith diagonal of a of a Zdiagmat (0-based). |
Z |
Zmat.get0(int i,
int j)
Returns the zero-based (i,j)-element of a Zmat. |
Z[][] |
Zmat.getZ()
Returns a copy of the real and imaginary parts as a complex array. |
Z |
Z.Minus(Z a)
Computes unary minus of a Z. |
Z |
Z.Minus(Z a,
Z b)
Computes the difference of two Z's. |
static Z |
Rand.nz()
Generates a normal random complex number, i.e., a complex number whose real and imaginary parts are random. |
Z |
Z.Plus(Z a,
Z b)
Computes the sum of two Z's. |
Z |
Z.Sqrt(Z a)
Computes the principal value of the square root of a Z. |
Z |
Z.Times(double a,
Z b)
Computes the product of a double and a Z. |
Z |
Z.Times(Z a,
Z b)
Computes the product of two Z's. |
static Z |
Rand.uz()
Generates a uniform random complex number, i.e., a complex number whose real and imaginary parts are random. |
Methods in Jampack with parameters of type Z | |
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static double |
Z.abs(Z z)
Computes the absolute value of a Z. |
static double |
Z.abs1(Z z)
Computes the 1-norm of a Z |
Z |
Z.Conj(Z a)
Computes the conjugate of a Z. |
Z |
Z.Div(Z a,
double b)
Computes the quotient of a Z and a double. |
Z |
Z.Div(Z a,
Z b)
Computes the quotient of two Z's. |
Z |
Z.Eq(Z a)
Resets the real and imaginary parts of a Z to those of another Z. |
Z |
Z.Exch(Z a)
Interchanges the real and imaginary parts of two Z's. |
boolean |
Z.IsEqual(Z z1,
Z z2)
Tests two Z'z for equality. |
Z |
Z.Minus(Z a)
Computes unary minus of a Z. |
Z |
Z.Minus(Z a,
Z b)
Computes the difference of two Z's. |
static void |
Print.o(Z a)
Prints a Z in default e format. |
static void |
Print.o(Z[] a)
Prints an array of Z's in default e format. |
static void |
Print.o(Z[][] A)
Prints a 2-dimensional array of Z in default e format. |
static void |
Print.o(Z[][] A,
int w,
int d)
Prints a 2-dimensional array of Z in w.d e format. |
static void |
Print.o(Z[] a,
int w,
int d)
Prints an array of Z's in w.d e format. |
static void |
Print.o(Z a,
int w,
int d)
Prints a Z in w.d e format. |
static Zdiagmat |
Times.o(Z z,
Zdiagmat D)
Computes the product of a Z and a Zdiagmat. |
static Zmat |
Times.o(Z z,
Zmat A)
Computes the product of a Z and a Zmat. |
Z |
Z.Plus(Z a,
Z b)
Computes the sum of two Z's. |
void |
Zmat.put(int ii,
int jj,
Z a)
Writes the (ii,jj) element of a Zmat. |
void |
Zdiagmat.put(int ii,
Z val)
Writes the ii-th diagonal element of a Zdiagmat. |
void |
Z1.put(int i,
Z z)
Sets the ith element of a Z1 to a Z. |
void |
Zmat.put0(int i,
int j,
Z a)
Writes the zero-based (i,j)-element of a Zmat. |
void |
Zdiagmat.put0(int i,
Z val)
Writes the ith diagonal element of a Zdiagmat (0-based). |
Z |
Z.Sqrt(Z a)
Computes the principal value of the square root of a Z. |
Z |
Z.Times(double a,
Z b)
Computes the product of a double and a Z. |
void |
Z1.Times(int i,
Z z)
Multiplies the ith element of a Z1 by a Z. |
Z |
Z.Times(Z a,
Z b)
Computes the product of two Z's. |
static java.lang.String |
Print.ZtoEstring(Z num,
int w,
int d)
Converts a Z to w.d e format. |
Constructors in Jampack with parameters of type Z | |
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Z(Z a)
Creates a Z and initializes it to another Z. |
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Zdiagmat(int order,
Z val)
Constructs a Zdiagmat and initializes it to a constant. |
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Zltmat(Z[][] A)
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Zmat(Z[][] A)
Creates a Zmat and initializes it to an array of class Z. |
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Zpsdmat(Z[][] A)
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Zutmat(Z[][] A)
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