| DoubleTriDiagMatrix Operators and Type Conversions |
The DoubleTriDiagMatrix type exposes the following members.
Operators | Name | Description |
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| Addition(Double, DoubleTriDiagMatrix) |
Adds a scalar to the non-zero elements of a tridiagonal matrix.
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| Addition(DoubleTriDiagMatrix, DoubleTriDiagMatrix) |
Adds two tridiagonal matrices.
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| Addition(DoubleTriDiagMatrix, Double) |
Adds a scalar to the non-zero elements of a tridiagonal matrix.
|
| Division(Double, DoubleTriDiagMatrix) |
Divides a scalar by the non-zero elements of a tridiagonal matrix.
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| Division(DoubleTriDiagMatrix, DoubleTriDiagMatrix) |
Divides a tridiagonal matrix by another.
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| Division(DoubleTriDiagMatrix, Double) |
Divides the non-zero elements of a tridiagonal matrix by a scalar.
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| Equality(DoubleTriDiagMatrix, DoubleTriDiagMatrix) |
Tests for equality of two tridiagonal matrices. Two matrices are equal if they
have the same dimensions, and all values are equal.
|
| (FloatTriDiagMatrix to DoubleTriDiagMatrix) |
Implicitly converts a FloatTriDiagMatrix instance into a DoubleTriDiagMatrix
instance.
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| Inequality(DoubleTriDiagMatrix, DoubleTriDiagMatrix) |
Tests for equality of two tridiagonal matrices. Two matrices are equal if they
have the same dimensions, and all values are equal.
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| Multiply(Double, DoubleTriDiagMatrix) |
Multiplies the non-zero elements of a tridiagonal matrix by a scalar.
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| Multiply(DoubleTriDiagMatrix, DoubleTriDiagMatrix) |
Multiplies two tridiagonal matrices.
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| Multiply(DoubleTriDiagMatrix, Double) |
Multiplies the non-zero elements of a tridiagonal matrix and a scalar.
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| Subtraction(Double, DoubleTriDiagMatrix) |
Subtracts the non-zero elements of a tridiagonal matrix from a scalar.
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| Subtraction(DoubleTriDiagMatrix, DoubleTriDiagMatrix) |
Subtracts two tridiagonal matrices.
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| Subtraction(DoubleTriDiagMatrix, Double) |
Subtracts a scalar from the non-zero elements of a tridiagonal matrix.
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| UnaryNegation(DoubleTriDiagMatrix) |
Negation operator.
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| UnaryPlus(DoubleTriDiagMatrix) |
Unary + operator. Just returns the input matrix.
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TopSee Also