Polynomial下載 PDF選擇的小節所選的小節與子小節完整手冊已更新2025-07-30閱讀時間為 4 分鐘LabVIEWAPI 參考LabVIEW G Use the Polynomial VIs to perform calculations and evaluations with polynomials. The VIs on this palette can return mathematics error codes. Add Polynomials VIAdds two polynomials P(x) and Q(x). The data types you wire to the P(x) and Q(x) inputs determine the polymorphic instance to use.Subtract Polynomials VISubtracts polynomial Q(x) from polynomial P(x). The data types you wire to the P(x) and Q(x) inputs determine the polymorphic instance to use.Multiply Polynomials VIMultiplies polynomial P(x) by polynomial Q(x). The data types you wire to the P(x) and Q(x) inputs determine the polymorphic instance to use.Divide Polynomials VIDivides polynomial P(x) by polynomial Q(x). The data types you wire to the P(x) and Q(x) inputs determine the polymorphic instance to use.Polynomials Composition VIComputes the composition of polynomials P(x) and Q(x). The data types you wire to the P(x) and Q(x) inputs determine the polymorphic instance to use.GCD of P(x) and Q(x) VIComputes the greatest common divisor for two polynomials P(x) and Q(x) with the tolerance you specify. The data types you wire to the P(x) and Q(x) inputs determine the polymorphic instance to use.LCM of P(x) and Q(x) VIComputes the least common multiple of two polynomials P(x) and Q(x) with the tolerance you specify. The data types you wire to the P(x) and Q(x) inputs determine the polymorphic instance to use.nth Derivative of Polynomial VICalculates the nth order derivative of P(x). Wire data to the P(x) input to determine the polymorphic instance to use or manually select the instance.Indefinite Integral of Polynomial VICalculates the indefinite integral of P(x). Wire data to the P(x) input to determine the polymorphic instance to use or manually select the instance. Integral of Polynomial over [a,b] VIIntegrates the real polynomial P(x) over the interval a and b define. Integrating a polynomial over an interval [a,b] is the same as calculating the definite integral of the polynomial.Polynomial Roots VIFinds the roots of polynomial P(x). This VI removes leading coefficients of the polynomial that are equal to zero. Wire data to the P(x) input to determine the polymorphic instance to use or manually select the instance.Polynomial Real Zeros Counter VICalculates the number of zeros of the real polynomial P(x) in a real interval defined by start and end without determining the values of the zeros.Roots Classification VIClassifies Roots into real, complex conjugate pair, and pure complex roots.Sort Complex Numbers VISorts an array of complex numbers in ascending or descending order with respect to real and imaginary parts or magnitude.Unique Numbers and Multiplicity VIObtains all the unique numbers from the input array and determines the multiplicity of each unique number. Wire data to the Numbers input to determine the polymorphic instance to use or manually select the instance.Create Polynomial From Roots VICreates polynomial P(x) from its roots. Wire data to the Roots input to determine the polymorphic instance to use or manually select the instance. Remove Zero Coefficients VIRemoves from P(x) In the trailing coefficients near zero whose absolute values are less than threshold. Wire data to the P(x) In input to determine the polymorphic instance to use or manually select the instance. Order of Polynomial VIFinds the order, or polynomial degree, of polynomial P(x). Wire data to the P(x) input to determine the polymorphic instance to use or manually select the instance. Polynomial Plot VIPlots the evaluations of polynomial P(x). Wire data to the X input to determine the polymorphic instance to use or manually select the instance.Linear Evaluation VIPerforms a linear evaluation on every element of X using the scale a and the offset b. Wire data to the X input to determine the polymorphic instance to use or manually select the instance.Polynomial Evaluation VIEvaluates the polynomial P(x) with a single value or multiple values. The data types you wire to the a and P(x) inputs determine the polymorphic instance to use.Evaluate Polynomial with Matrix VIEvaluates the polynomial P(x) with matrix A. The data types you wire to the P(x) and A inputs determine the polymorphic instance to use.Partial Fraction Expansion VICalculates the partial fraction expansion of a polynomial using the Heaviside cover-up method.Create Polynomial From PFE VIUses partial fraction expansion to reconstruct a rational polynomial.Polynomial Eigenvalues and Vectors VISolves the polynomial eigenvalue problem. Wire data to the Input Matrices input to determine the polymorphic instance to use or manually select the instance.Orthogonal & Non-orthogonal PolynomialsUse this class of polynomial functions to perform calculations and evaluations with orthogonal or non-orthogonal polynomials.Rational PolynomialUse the Rational Polynomial VIs to perform calculations and evaluations with rational polynomials.Parent topic: Mathematics
Use the Polynomial VIs to perform calculations and evaluations with polynomials. The VIs on this palette can return mathematics error codes. Add Polynomials VIAdds two polynomials P(x) and Q(x). The data types you wire to the P(x) and Q(x) inputs determine the polymorphic instance to use.Subtract Polynomials VISubtracts polynomial Q(x) from polynomial P(x). The data types you wire to the P(x) and Q(x) inputs determine the polymorphic instance to use.Multiply Polynomials VIMultiplies polynomial P(x) by polynomial Q(x). The data types you wire to the P(x) and Q(x) inputs determine the polymorphic instance to use.Divide Polynomials VIDivides polynomial P(x) by polynomial Q(x). The data types you wire to the P(x) and Q(x) inputs determine the polymorphic instance to use.Polynomials Composition VIComputes the composition of polynomials P(x) and Q(x). The data types you wire to the P(x) and Q(x) inputs determine the polymorphic instance to use.GCD of P(x) and Q(x) VIComputes the greatest common divisor for two polynomials P(x) and Q(x) with the tolerance you specify. The data types you wire to the P(x) and Q(x) inputs determine the polymorphic instance to use.LCM of P(x) and Q(x) VIComputes the least common multiple of two polynomials P(x) and Q(x) with the tolerance you specify. The data types you wire to the P(x) and Q(x) inputs determine the polymorphic instance to use.nth Derivative of Polynomial VICalculates the nth order derivative of P(x). Wire data to the P(x) input to determine the polymorphic instance to use or manually select the instance.Indefinite Integral of Polynomial VICalculates the indefinite integral of P(x). Wire data to the P(x) input to determine the polymorphic instance to use or manually select the instance. Integral of Polynomial over [a,b] VIIntegrates the real polynomial P(x) over the interval a and b define. Integrating a polynomial over an interval [a,b] is the same as calculating the definite integral of the polynomial.Polynomial Roots VIFinds the roots of polynomial P(x). This VI removes leading coefficients of the polynomial that are equal to zero. Wire data to the P(x) input to determine the polymorphic instance to use or manually select the instance.Polynomial Real Zeros Counter VICalculates the number of zeros of the real polynomial P(x) in a real interval defined by start and end without determining the values of the zeros.Roots Classification VIClassifies Roots into real, complex conjugate pair, and pure complex roots.Sort Complex Numbers VISorts an array of complex numbers in ascending or descending order with respect to real and imaginary parts or magnitude.Unique Numbers and Multiplicity VIObtains all the unique numbers from the input array and determines the multiplicity of each unique number. Wire data to the Numbers input to determine the polymorphic instance to use or manually select the instance.Create Polynomial From Roots VICreates polynomial P(x) from its roots. Wire data to the Roots input to determine the polymorphic instance to use or manually select the instance. Remove Zero Coefficients VIRemoves from P(x) In the trailing coefficients near zero whose absolute values are less than threshold. Wire data to the P(x) In input to determine the polymorphic instance to use or manually select the instance. Order of Polynomial VIFinds the order, or polynomial degree, of polynomial P(x). Wire data to the P(x) input to determine the polymorphic instance to use or manually select the instance. Polynomial Plot VIPlots the evaluations of polynomial P(x). Wire data to the X input to determine the polymorphic instance to use or manually select the instance.Linear Evaluation VIPerforms a linear evaluation on every element of X using the scale a and the offset b. Wire data to the X input to determine the polymorphic instance to use or manually select the instance.Polynomial Evaluation VIEvaluates the polynomial P(x) with a single value or multiple values. The data types you wire to the a and P(x) inputs determine the polymorphic instance to use.Evaluate Polynomial with Matrix VIEvaluates the polynomial P(x) with matrix A. The data types you wire to the P(x) and A inputs determine the polymorphic instance to use.Partial Fraction Expansion VICalculates the partial fraction expansion of a polynomial using the Heaviside cover-up method.Create Polynomial From PFE VIUses partial fraction expansion to reconstruct a rational polynomial.Polynomial Eigenvalues and Vectors VISolves the polynomial eigenvalue problem. Wire data to the Input Matrices input to determine the polymorphic instance to use or manually select the instance.Orthogonal & Non-orthogonal PolynomialsUse this class of polynomial functions to perform calculations and evaluations with orthogonal or non-orthogonal polynomials.Rational PolynomialUse the Rational Polynomial VIs to perform calculations and evaluations with rational polynomials.Parent topic: Mathematics
Use the Polynomial VIs to perform calculations and evaluations with polynomials. The VIs on this palette can return mathematics error codes. Add Polynomials VIAdds two polynomials P(x) and Q(x). The data types you wire to the P(x) and Q(x) inputs determine the polymorphic instance to use.Subtract Polynomials VISubtracts polynomial Q(x) from polynomial P(x). The data types you wire to the P(x) and Q(x) inputs determine the polymorphic instance to use.Multiply Polynomials VIMultiplies polynomial P(x) by polynomial Q(x). The data types you wire to the P(x) and Q(x) inputs determine the polymorphic instance to use.Divide Polynomials VIDivides polynomial P(x) by polynomial Q(x). The data types you wire to the P(x) and Q(x) inputs determine the polymorphic instance to use.Polynomials Composition VIComputes the composition of polynomials P(x) and Q(x). The data types you wire to the P(x) and Q(x) inputs determine the polymorphic instance to use.GCD of P(x) and Q(x) VIComputes the greatest common divisor for two polynomials P(x) and Q(x) with the tolerance you specify. The data types you wire to the P(x) and Q(x) inputs determine the polymorphic instance to use.LCM of P(x) and Q(x) VIComputes the least common multiple of two polynomials P(x) and Q(x) with the tolerance you specify. The data types you wire to the P(x) and Q(x) inputs determine the polymorphic instance to use.nth Derivative of Polynomial VICalculates the nth order derivative of P(x). Wire data to the P(x) input to determine the polymorphic instance to use or manually select the instance.Indefinite Integral of Polynomial VICalculates the indefinite integral of P(x). Wire data to the P(x) input to determine the polymorphic instance to use or manually select the instance. Integral of Polynomial over [a,b] VIIntegrates the real polynomial P(x) over the interval a and b define. Integrating a polynomial over an interval [a,b] is the same as calculating the definite integral of the polynomial.Polynomial Roots VIFinds the roots of polynomial P(x). This VI removes leading coefficients of the polynomial that are equal to zero. Wire data to the P(x) input to determine the polymorphic instance to use or manually select the instance.Polynomial Real Zeros Counter VICalculates the number of zeros of the real polynomial P(x) in a real interval defined by start and end without determining the values of the zeros.Roots Classification VIClassifies Roots into real, complex conjugate pair, and pure complex roots.Sort Complex Numbers VISorts an array of complex numbers in ascending or descending order with respect to real and imaginary parts or magnitude.Unique Numbers and Multiplicity VIObtains all the unique numbers from the input array and determines the multiplicity of each unique number. Wire data to the Numbers input to determine the polymorphic instance to use or manually select the instance.Create Polynomial From Roots VICreates polynomial P(x) from its roots. Wire data to the Roots input to determine the polymorphic instance to use or manually select the instance. Remove Zero Coefficients VIRemoves from P(x) In the trailing coefficients near zero whose absolute values are less than threshold. Wire data to the P(x) In input to determine the polymorphic instance to use or manually select the instance. Order of Polynomial VIFinds the order, or polynomial degree, of polynomial P(x). Wire data to the P(x) input to determine the polymorphic instance to use or manually select the instance. Polynomial Plot VIPlots the evaluations of polynomial P(x). Wire data to the X input to determine the polymorphic instance to use or manually select the instance.Linear Evaluation VIPerforms a linear evaluation on every element of X using the scale a and the offset b. Wire data to the X input to determine the polymorphic instance to use or manually select the instance.Polynomial Evaluation VIEvaluates the polynomial P(x) with a single value or multiple values. The data types you wire to the a and P(x) inputs determine the polymorphic instance to use.Evaluate Polynomial with Matrix VIEvaluates the polynomial P(x) with matrix A. The data types you wire to the P(x) and A inputs determine the polymorphic instance to use.Partial Fraction Expansion VICalculates the partial fraction expansion of a polynomial using the Heaviside cover-up method.Create Polynomial From PFE VIUses partial fraction expansion to reconstruct a rational polynomial.Polynomial Eigenvalues and Vectors VISolves the polynomial eigenvalue problem. Wire data to the Input Matrices input to determine the polymorphic instance to use or manually select the instance.Orthogonal & Non-orthogonal PolynomialsUse this class of polynomial functions to perform calculations and evaluations with orthogonal or non-orthogonal polynomials.Rational PolynomialUse the Rational Polynomial VIs to perform calculations and evaluations with rational polynomials.Parent topic: Mathematics
