Package org.robwork.sdurw
Class Polynomialf
- java.lang.Object
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- org.robwork.sdurw.PolynomialNDfFloat
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- org.robwork.sdurw.Polynomialf
 
 
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 public class Polynomialf extends PolynomialNDfFloat Representation of an ordinary polynomial with scalar coefficients (that can be both
 real and complex).
 
 Representation of a polynomial of the following form:
 
 f(x) = c_n x^n + c_(n-1) x^(n-1) + c_2 x^2 + c_1 x + c_0
 
 The polynomial is represented as a list of coefficients ordered from lowest-order term to
 highest-order term, {c_0,c_1,...,c_n} .
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Constructor SummaryConstructors Constructor Description Polynomialf(long order)Create polynomial with coefficients initialized to zero.Polynomialf(long cPtr, boolean cMemoryOwn)Polynomialf(VectorFloat coefficients)Create polynomial from vector.Polynomialf(Polynomialf p)Create polynomial from other polynomial.Polynomialf(PolynomialNDfFloat p)Create polynomial from other polynomial.
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Method SummaryAll Methods Static Methods Instance Methods Concrete Methods Modifier and Type Method Description Polynomialfadd(float s)Scalar additionPolynomialfadd(Polynomialf b)Polynomial addition.PolynomialfaddAssign(float s)Scalar additionPolynomialfaddAssign(Polynomialf b)Polynomial addition.Polynomialfdeflate(float x)<T,T>::deflatevoiddelete()Polynomialfderivative()<T,T>::derivativePolynomialfderivative(long n)<T,T>::derivativePolynomialfdevideAssign(float s)Scalar divisionPolynomialfdivide(float s)Scalar divisionbooleanequals(Polynomialf b)Check if polynomials are equal.floatevaluate(float x)<T,T>::evaluateVectorFloatevaluateDerivatives(float x)<T,T>::evaluateDerivativesVectorFloatevaluateDerivatives(float x, long n)<T,T>::evaluateDerivativesfloatget(long i)static longgetCPtr(Polynomialf obj)Polynomialfmultiply(float s)Scalar multiplicationPolynomialNDEigenMatrix3fFloatmultiply(EigenMatrix3f A)Multiply polynomial with scalar coefficients with a matrix.
 PolynomialNDEigenRowVector3fFloatmultiply(EigenRowVector3f a)rw::math::Polynomial<T>&, const Eigen::Matrix<T,3,1>&)PolynomialNDEigenVector3fFloatmultiply(EigenVector3f a)Multiply polynomial with scalar coefficients with a vector.
 Polynomialfmultiply(Polynomialf polynomial)Polynomial multiplication
 
 This multiplication functions uses a convolution of the coefficients.
 More efficient implementations are possible.
 PolynomialNDEigenMatrix3fFloatmultiply(PolynomialNDEigenMatrix3fFloat polynomial)Multiply polynomial with scalar coefficients with a 3D polynomial matrix.
 PolynomialNDEigenRowVector3fFloatmultiply(PolynomialNDEigenRowVector3fFloat polynomial)PolynomialNDEigenVector3fFloatmultiply(PolynomialNDEigenVector3fFloat polynomial)Multiply polynomial with scalar coefficients with a 3D polynomial vector.
 PolynomialfmultiplyAssign(float s)Scalar multiplicationPolynomialfnegate()Negate coefficients.voidset(long i, float d)Polynomialfsubtract(float s)Scalar subtractionPolynomialfsubtract(Polynomialf b)Polynomial subtraction.PolynomialfsubtractAssign(float s)Scalar subtractionPolynomialfsubtractAssign(Polynomialf b)Polynomial subtraction.java.lang.StringtoString()- 
Methods inherited from class org.robwork.sdurw.PolynomialNDfFloatadd, equals, getCPtr, increaseOrder, increaseOrder, increaseOrder, order, subtract
 
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Constructor Detail- 
Polynomialfpublic Polynomialf(long cPtr, boolean cMemoryOwn)
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Polynomialfpublic Polynomialf(long order) Create polynomial with coefficients initialized to zero.- Parameters:
- order- [in] the order of the polynomial.
 
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Polynomialfpublic Polynomialf(VectorFloat coefficients) Create polynomial from vector.- Parameters:
- coefficients- [in] the coefficients ordered from lowest-order term to highest-order
 term.
 
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Polynomialfpublic Polynomialf(Polynomialf p) Create polynomial from other polynomial.- Parameters:
- p- [in] the polynomial to copy.
 
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Polynomialfpublic Polynomialf(PolynomialNDfFloat p) Create polynomial from other polynomial.- Parameters:
- p- [in] the polynomial to copy.
 
 
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Method Detail- 
getCPtrpublic static long getCPtr(Polynomialf obj) 
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deletepublic void delete() - Overrides:
- deletein class- PolynomialNDfFloat
 
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evaluatepublic float evaluate(float x) <T,T>::evaluate- Overrides:
- evaluatein class- PolynomialNDfFloat
- Parameters:
- x- [in] the input parameter.
- Returns:
- the value f(x) .
 
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evaluateDerivativespublic VectorFloat evaluateDerivatives(float x, long n) <T,T>::evaluateDerivatives- Overrides:
- evaluateDerivativesin class- PolynomialNDfFloat
- Parameters:
- x- [in] the input parameter.
- n- [in] the number of derivatives to find (default is the first derivative only)
- Returns:
- a vector of values {f(x),\dot{f}(x),\ddot{f}(x),\cdots} .
 
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evaluateDerivativespublic VectorFloat evaluateDerivatives(float x) <T,T>::evaluateDerivatives- Overrides:
- evaluateDerivativesin class- PolynomialNDfFloat
- Parameters:
- x- [in] the input parameter.
 
- Returns:
- a vector of values {f(x),\dot{f}(x),\ddot{f}(x),\cdots} .
 
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deflatepublic Polynomialf deflate(float x) <T,T>::deflate- Overrides:
- deflatein class- PolynomialNDfFloat
- Parameters:
- x- [in] a root of the polynomial.
- Returns:
- a new polynomial of same order minus one.
 Note: There is no check that the given root is in fact a root of the polynomial.
 
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derivativepublic Polynomialf derivative(long n) <T,T>::derivative- Overrides:
- derivativein class- PolynomialNDfFloat
- Parameters:
- n- [in] gives the n'th derivative (default is n=1).
- Returns:
- a new polynomial of same order minus one.
 Note: To evaluate derivatives use the evaluate derivative method which is more precise.
 
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derivativepublic Polynomialf derivative() <T,T>::derivative- Overrides:
- derivativein class- PolynomialNDfFloat
- Returns:
- a new polynomial of same order minus one.
 Note: To evaluate derivatives use the evaluate derivative method which is more precise.
 
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addpublic Polynomialf add(float s) Scalar addition- Parameters:
- s- [in] scalar to add.
- Returns:
- new polynomial after addition.
 
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subtractpublic Polynomialf subtract(float s) Scalar subtraction- Parameters:
- s- [in] scalar to subtract.
- Returns:
- new polynomial after subtraction.
 
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multiplypublic Polynomialf multiply(float s) Scalar multiplication- Overrides:
- multiplyin class- PolynomialNDfFloat
- Parameters:
- s- [in] scalar to multiply with.
- Returns:
- new polynomial after multiplication.
 
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multiplypublic Polynomialf multiply(Polynomialf polynomial) Polynomial multiplication
 
 This multiplication functions uses a convolution of the coefficients.
 More efficient implementations are possible.
 - Parameters:
- polynomial- [in] polynomial to multiply with.
- Returns:
- new polynomial after multiplication.
 
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multiplypublic PolynomialNDEigenVector3fFloat multiply(PolynomialNDEigenVector3fFloat polynomial) Multiply polynomial with scalar coefficients with a 3D polynomial vector.
 - Parameters:
- polynomial- [in] polynomial vector.
- Returns:
- a 3D polynomial vector.
 
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multiplypublic PolynomialNDEigenRowVector3fFloat multiply(PolynomialNDEigenRowVector3fFloat polynomial) 
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multiplypublic PolynomialNDEigenMatrix3fFloat multiply(PolynomialNDEigenMatrix3fFloat polynomial) Multiply polynomial with scalar coefficients with a 3D polynomial matrix.
 - Parameters:
- polynomial- [in] polynomial matrix.
- Returns:
- a 3D polynomial matrix.
 
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multiplypublic PolynomialNDEigenVector3fFloat multiply(EigenVector3f a) Multiply polynomial with scalar coefficients with a vector.
 - Parameters:
- a- [in] vector to multiply with.
- Returns:
- a 3D polynomial vector.
 
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multiplypublic PolynomialNDEigenRowVector3fFloat multiply(EigenRowVector3f a) rw::math::Polynomial<T>&, const Eigen::Matrix<T,3,1>&)
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multiplypublic PolynomialNDEigenMatrix3fFloat multiply(EigenMatrix3f A) Multiply polynomial with scalar coefficients with a matrix.
 - Parameters:
- A- [in] matrix to multiply with.
- Returns:
- a 3D polynomial matrix.
 
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dividepublic Polynomialf divide(float s) Scalar division- Overrides:
- dividein class- PolynomialNDfFloat
- Parameters:
- s- [in] scalar to divide with.
- Returns:
- new polynomial after division.
 
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addAssignpublic Polynomialf addAssign(float s) Scalar addition- Parameters:
- s- [in] scalar to add.
- Returns:
- same polynomial with coefficients changed.
 
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subtractAssignpublic Polynomialf subtractAssign(float s) Scalar subtraction- Parameters:
- s- [in] scalar to subtract.
- Returns:
- same polynomial with coefficients changed.
 
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multiplyAssignpublic Polynomialf multiplyAssign(float s) Scalar multiplication- Overrides:
- multiplyAssignin class- PolynomialNDfFloat
- Parameters:
- s- [in] the scalar to multiply with.
- Returns:
- reference to same polynomial with changed coefficients.
 
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devideAssignpublic Polynomialf devideAssign(float s) Scalar division- Overrides:
- devideAssignin class- PolynomialNDfFloat
- Parameters:
- s- [in] the scalar to divide with.
- Returns:
- reference to same polynomial with changed coefficients.
 
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subtractpublic Polynomialf subtract(Polynomialf b) Polynomial subtraction.- Parameters:
- b- [in] polynomial of to subtract.
- Returns:
- new polynomial after subtraction.
 
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subtractAssignpublic Polynomialf subtractAssign(Polynomialf b) Polynomial subtraction.- Parameters:
- b- [in] polynomial to subtract.
- Returns:
- same polynomial with different coefficients after subtraction.
 
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addpublic Polynomialf add(Polynomialf b) Polynomial addition.- Parameters:
- b- [in] polynomial to add.
- Returns:
- new polynomial after addition.
 
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addAssignpublic Polynomialf addAssign(Polynomialf b) Polynomial addition.- Parameters:
- b- [in] polynomial to add.
- Returns:
- same polynomial with different coefficients after addition.
 
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negatepublic Polynomialf negate() Negate coefficients.- Overrides:
- negatein class- PolynomialNDfFloat
- Returns:
- new polynomial with coefficients negated.
 
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equalspublic boolean equals(Polynomialf b) Check if polynomials are equal.- Parameters:
- b- [in] the polynomial to compare with.
- Returns:
- true if equal, false if not.
 
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toStringpublic java.lang.String toString() - Overrides:
- toStringin class- PolynomialNDfFloat
 
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getpublic float get(long i) - Overrides:
- getin class- PolynomialNDfFloat
 
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setpublic void set(long i, float d)- Overrides:
- setin class- PolynomialNDfFloat
 
 
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