BUG: incorrect scalar/complex division (#1331)
ENH: define addition/subtraction operations for scalar and complex - required since construct complex from scalar is explicit - additional tests in Test-complex
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@ -118,75 +118,135 @@ int main(int argc, char *argv[])
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// Info<< "sqrt : " << sqrt(fld1) << nl;
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// Info<< "pow(2) : " << pow(fld1, 2) << nl;
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Info<< nl << "Elementary complex arithmetic operations:" << nl;
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#if 1
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Info<< nl << "## Elementary complex-complex arithmetic operations:" << nl;
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{
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complex a(6, 1);
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const complex a(6, 1);
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complex b = a;
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Info << "Compound assignment operations:" << nl;
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Info << "# Compound assignment operations:" << nl;
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// Multiplication
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b *= a;
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Info<< "b *= a:" << tab << "b=" << b << nl;
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Info<< "a = " << a << ", b = " << b << nl;
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// Addition
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b += a;
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Info<< "b += a:" << tab << "b=" << b << nl;
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Info<< "b += a:" << tab << "b =" << b << nl;
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// Subtraction
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b -= a;
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Info<< "b -= a:" << tab << "b=" << b << nl;
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Info<< "b -= a:" << tab << "b =" << b << nl;
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// Multiplication
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b *= a;
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Info<< "b *= a:" << tab << "b =" << b << nl;
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// Division
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b /= a;
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Info<< "b /= a:" << tab << "b=" << b << nl;
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Info << "Operations with scalars:" << nl;
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Info<< "b=" << b << nl;
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// Scalar multiplication
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b *= 2.0;
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Info<< "b*2 (elementwise multiplication):" << tab << b << nl;
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// Scalar addition
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b += 1.0;
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Info<< "b + 1 (only real part):" << tab << b << nl;
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// Scalar subtraction
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b -= 1.0;
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Info<< "b - 1 (only real part):" << tab << b << nl;
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// Scalar division
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b = 1.0/b;
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Info<< "1/b (elementwise division):" << tab << b << nl;
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Info<< "b /= a:" << tab << "b =" << b << nl;
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}
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#endif
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Info<< nl << "Other mathematical expressions:" << nl;
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#if 1
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Info<< nl << "## Elementary complex-scalar arithmetic operations:" << nl;
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{
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complex a(4.3, -3.14);
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complex b(0, -4.3);
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const scalar a = 5;
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complex b(6, 1);
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Info<< "a=" << a << tab << "b=" << b << nl;
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Info << "# Non-assignment operations:" << nl;
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Info<< "(scalar) a = " << a << ", b = " << b << nl;
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// Addition
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b = a + b;
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Info<< "b = a + b: " << tab << b << nl;
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b = b + a;
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Info<< "b = b + a: " << tab << b << nl;
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// Subtraction
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b = a - b;
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Info<< "b = a - b: " << tab << b << nl;
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b = b - a;
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Info<< "b = b - a: " << tab << b << nl;
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// Multiplication
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b = a*b;
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Info<< "b = a*b: " << tab << b << nl;
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b = b*a;
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Info<< "b = b*a: " << tab << b << nl;
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// Division
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b = a/b;
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Info<< "b = a/b = scalar(a)/b = complex(a)/b:" << tab << b << nl;
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b = b/a;
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Info<< "b = b/a: " << tab << b << nl;
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Info << "# Compound assignment operations:" << nl;
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Info<< "(scalar) a = " << a << ", b = " << b << nl;
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// Addition: complex+scalar
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b += a;
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Info<< "b += a (only real part):" << tab << b << nl;
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// Subtraction: complex-scalar
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b -= a;
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Info<< "b -= a (only real part):" << tab << b << nl;
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// Multiplication: complex*scalar
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b *= a;
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Info<< "b *= a (real and imag parts):" << tab << b << nl;
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// Division: complex/scalar
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b /= a;
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Info<< "b /= a (real and imag parts):" << tab << b << nl;
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}
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#endif
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#if 1
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Info<< nl << "## Other mathematical expressions:" << nl;
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{
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const complex a(4.3, -3.14);
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const complex b(0, -4.3);
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const complex c(-4.3, 0);
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Info<< "a = " << a << ", b = " << b << ", c = " << c << nl;
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// Square-root
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//Info<< "sqrt(a)=" << sqrt(a) << tab << "sqrt(b)=" << sqrt(b) << nl;
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Info<< "sqrt(a) = " << Foam::sqrt(a) << ", "
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<< "sqrt(b) = " << Foam::sqrt(b) << ", "
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<< "sqrt(c) = " << Foam::sqrt(c) << nl;
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// Square
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Info<< "sqr(a)=" << sqr(a) << tab << "sqr(b)=" << sqr(b) << nl;
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Info<< "sqr(a) = " << sqr(a) << ", "
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<< "sqr(b) = " << sqr(b) << ", "
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<< "sqr(c) = " << sqr(c) << nl;
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// n^th power
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//Info<< "pow(a,-1)=" << pow(a,-1) << tab
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// << "pow(b,-1)=" << pow(b,-1) << nl;
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Info<< "pow(a, -1) = " << pow(a, -1) << ", "
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<< "pow(b, -1) = " << pow(b, -1) << ", "
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<< "pow(c, -1) = " << pow(c, -1) << nl;
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// Exponential
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//Info<< "exp(a)=" << exp(a) << tab << "exp(b)=" << exp(b) << nl;
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Info<< "exp(a) = " << exp(a) << ", "
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<< "exp(b) = " << exp(b) << ", "
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<< "exp(c) = " << exp(c) << nl;
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// Natural logarithm
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//Info<< "log(a)=" << log(a) << tab << "log(b)=" << log(b) << nl;
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}
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Info<< "log(a) = " << log(a) << ", "
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<< "log(b) = " << log(b) << ", "
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<< "log(c) = " << log(c) << nl;
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}
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#endif
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Info<< nl << "End" << nl;
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// Make some changes
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{
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@ -60,13 +60,17 @@ inline const complex& min(const complex&, const complex&);
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inline const complex& max(const complex&, const complex&);
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inline complex limit(const complex&, const complex&);
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inline const complex& sum(const complex&);
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inline complex operator+(const complex&, const complex&);
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inline complex operator-(const complex&);
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inline complex operator+(const complex&, const complex&);
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inline complex operator+(const complex&, const scalar);
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inline complex operator+(const scalar, const complex&);
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inline complex operator-(const complex&, const complex&);
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inline complex operator-(const complex&, const scalar);
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inline complex operator-(const scalar, const complex&);
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inline complex operator*(const complex&, const complex&);
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inline complex operator/(const complex&, const complex&);
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inline complex operator*(const scalar, const complex&);
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inline complex operator*(const complex&, const scalar);
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inline complex operator*(const scalar, const complex&);
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inline complex operator/(const complex&, const complex&);
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inline complex operator/(const complex&, const scalar);
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inline complex operator/(const scalar, const complex&);
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@ -174,15 +178,19 @@ public:
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//- Assign zero
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inline void operator=(const Foam::zero);
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inline void operator+=(const complex& c);
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inline void operator-=(const complex& c);
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inline void operator*=(const complex& c);
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inline void operator/=(const complex& c);
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//- Assign scalar (imag = zero)
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inline void operator=(const scalar s);
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inline void operator+=(const complex& c);
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inline void operator+=(const scalar s);
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inline void operator-=(const complex& c);
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inline void operator-=(const scalar s);
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inline void operator*=(const complex& c);
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inline void operator*=(const scalar s);
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inline void operator/=(const complex& c);
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inline void operator/=(const scalar s);
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inline bool operator==(const complex& c) const;
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@ -209,14 +217,21 @@ public:
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// Friend Operators
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friend complex operator+(const complex& c1, const complex& c2);
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friend complex operator-(const complex& c);
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friend complex operator-(const complex& c1, const complex& c2);
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friend complex operator*(const complex& c1, const complex& c2);
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friend complex operator/(const complex& c1, const complex& c2);
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friend complex operator*(const scalar s, const complex& c);
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friend complex operator+(const complex& c1, const complex& c2);
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friend complex operator+(const complex& c, const scalar s);
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friend complex operator+(const scalar s, const complex& c);
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friend complex operator-(const complex& c1, const complex& c2);
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friend complex operator-(const complex& c, const scalar s);
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friend complex operator-(const scalar s, const complex& c);
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friend complex operator*(const complex& c1, const complex& c2);
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friend complex operator*(const complex& c, const scalar s);
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friend complex operator*(const scalar s, const complex& c);
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friend complex operator/(const complex& c1, const complex& c2);
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friend complex operator/(const complex& c, const scalar s);
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friend complex operator/(const scalar s, const complex& c);
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};
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@ -129,6 +129,13 @@ inline void Foam::complex::operator=(const Foam::zero)
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}
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inline void Foam::complex::operator=(const scalar s)
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{
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re = s;
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im = 0;
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}
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inline void Foam::complex::operator+=(const complex& c)
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{
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re += c.re;
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@ -136,6 +143,12 @@ inline void Foam::complex::operator+=(const complex& c)
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}
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inline void Foam::complex::operator+=(const scalar s)
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{
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re += s;
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}
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inline void Foam::complex::operator-=(const complex& c)
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{
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re -= c.re;
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@ -143,37 +156,18 @@ inline void Foam::complex::operator-=(const complex& c)
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}
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inline void Foam::complex::operator*=(const complex& c)
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{
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*this = (*this)*c;
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}
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inline void Foam::complex::operator/=(const complex& c)
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{
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*this = *this/c;
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}
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inline void Foam::complex::operator=(const scalar s)
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{
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re = s;
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im = 0;
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}
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inline void Foam::complex::operator+=(const scalar s)
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{
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re += s;
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}
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inline void Foam::complex::operator-=(const scalar s)
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{
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re -= s;
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}
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inline void Foam::complex::operator*=(const complex& c)
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{
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*this = (*this)*c;
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}
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inline void Foam::complex::operator*=(const scalar s)
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{
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re *= s;
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@ -181,6 +175,12 @@ inline void Foam::complex::operator*=(const scalar s)
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}
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inline void Foam::complex::operator/=(const complex& c)
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{
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*this = *this/c;
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}
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inline void Foam::complex::operator/=(const scalar s)
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{
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re /= s;
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@ -288,6 +288,12 @@ inline complex transform(const Tensor<scalar>&, const complex c)
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// * * * * * * * * * * * * * * * Friend Operators * * * * * * * * * * * * * //
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inline complex operator-(const complex& c)
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{
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return complex(-c.re, -c.im);
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}
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inline complex operator+(const complex& c1, const complex& c2)
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{
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return complex
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@ -298,13 +304,15 @@ inline complex operator+(const complex& c1, const complex& c2)
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}
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inline complex operator-(const complex& c)
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inline complex operator+(const complex& c, const scalar s)
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{
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return complex
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(
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-c.re,
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-c.im
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);
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return complex(c.re + s, c.im);
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}
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inline complex operator+(const scalar s, const complex& c)
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{
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return complex(c.re + s, c.im);
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}
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@ -318,6 +326,18 @@ inline complex operator-(const complex& c1, const complex& c2)
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}
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inline complex operator-(const complex& c, const scalar s)
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{
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return complex(c.re - s, c.im);
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}
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inline complex operator-(const scalar s, const complex& c)
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{
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return complex(s - c.re, -c.im);
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}
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inline complex operator*(const complex& c1, const complex& c2)
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{
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return complex
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@ -328,6 +348,18 @@ inline complex operator*(const complex& c1, const complex& c2)
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}
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inline complex operator*(const complex& c, const scalar s)
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{
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return complex(s*c.re, s*c.im);
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}
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inline complex operator*(const scalar s, const complex& c)
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{
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return complex(s*c.re, s*c.im);
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}
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inline complex operator/(const complex& c1, const complex& c2)
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{
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const scalar sqrC2 = magSqr(c2);
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@ -340,18 +372,6 @@ inline complex operator/(const complex& c1, const complex& c2)
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}
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inline complex operator*(const scalar s, const complex& c)
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{
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return complex(s*c.re, s*c.im);
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}
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inline complex operator*(const complex& c, const scalar s)
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{
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return complex(s*c.re, s*c.im);
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}
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inline complex operator/(const complex& c, const scalar s)
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{
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return complex(c.re/s, c.im/s);
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@ -360,7 +380,7 @@ inline complex operator/(const complex& c, const scalar s)
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inline complex operator/(const scalar s, const complex& c)
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{
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return complex(s/c.re, s/c.im);
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return complex(s)/c;
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}
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