fastmath.polynomials — generateme/fastmath 3.0.0-alpha1

add clj

(add poly)

(add poly1 poly2)

Add two polynomials.

bessel-t clj

(bessel-t degree)

bessel-y clj

(bessel-y degree)

chebyshev-T clj

(chebyshev-T degree)

chebyshev-U clj

(chebyshev-U degree)

chebyshev-V clj

(chebyshev-V degree)

chebyshev-W clj

(chebyshev-W degree)

coeffs clj

(coeffs poly)

Coefficients of polynomial

coeffs->polynomial clj

(coeffs->polynomial & coeffs)

Create polynomial object for unrolled coefficients.

coeffs->ratio-polynomial clj

(coeffs->ratio-polynomial & coeffs)

Create ratio based polynomial object for unrolled coefficients.

complex-evalpoly clj

(complex-evalpoly x & coeffs)

Evaluate complex polynomial

complex-makepoly clj

(complex-makepoly coeffs)

Create complex polynomial function for given coefficients

complex-mevalpoly clj macro

(complex-mevalpoly x & coeffs)

Evaluate complex polynomial macro version in the form coeffs[0]+coeffs[1]*x+coeffs[2]*x^2+....

complex-muladd clj

(complex-muladd x y z)

(x y z) -> (+ z (* x y))

degree clj

(degree poly)

derivative clj

(derivative poly)

(derivative poly order)

Derivative of the polynomial.

eval-bessel-t clj

(eval-bessel-t degree x)

eval-bessel-y clj

(eval-bessel-y degree x)

eval-chebyshev-T clj

(eval-chebyshev-T degree x)

Chebyshev polynomial of the first kind

eval-chebyshev-U clj

(eval-chebyshev-U degree x)

Chebyshev polynomials of the second kind

eval-chebyshev-V clj

(eval-chebyshev-V degree x)

Chebyshev polynomials of the third kind

eval-chebyshev-W clj

(eval-chebyshev-W degree x)

Chebyshev polynomials of the fourth kind

eval-gegenbauer-C clj

(eval-gegenbauer-C degree x)

(eval-gegenbauer-C degree order x)

Gegenbauer (ultraspherical) polynomials

eval-hermite-H clj

(eval-hermite-H degree x)

Hermite polynomials

eval-hermite-He clj

(eval-hermite-He degree x)

Hermite polynomials

eval-jacobi-P clj

(eval-jacobi-P degree alpha beta x)

Jacobi polynomials

eval-laguerre-L clj

(eval-laguerre-L degree x)

(eval-laguerre-L degree order x)

Evaluate generalized Laguerre polynomial

eval-legendre-P clj

(eval-legendre-P degree x)

eval-meixner-pollaczek-P clj

(eval-meixner-pollaczek-P degree lambda phi x)

evalpoly clj

(evalpoly x & coeffs)

Evaluate polynomial for given coefficients

evaluate clj

(evaluate poly x)

Evaluate polynomial

gegenbauer-C clj

(gegenbauer-C degree)

(gegenbauer-C degree order)

hermite-H clj

(hermite-H degree)

hermite-He clj

(hermite-He degree)

ince-C clj

(ince-C p m e)

(ince-C p m e normalization)

Ince C polynomial of order p and degree m.

normalization parameter can be :none (default), :trigonometric or millers.

ince-C-coeffs clj

(ince-C-coeffs p m e normalization)

ince-C-radial clj

(ince-C-radial p m e)

(ince-C-radial p m e normalization)

Ince C polynomial of order p and degree m.

normalization parameter can be :none (default), :trigonometric or millers.

ince-S clj

(ince-S p m e)

(ince-S p m e normalization)

Ince S polynomial of order p and degree m.

normalization parameter can be :none (default), :trigonometric or millers.

ince-S-coeffs clj

(ince-S-coeffs p m e normalization)

ince-S-radial clj

(ince-S-radial p m e)

(ince-S-radial p m e normalization)

Ince S polynomial of order p and degree m.

normalization parameter can be :none (default), :trigonometric or millers.

jacobi-P clj

(jacobi-P degree alpha beta)

laguerre-L clj

(laguerre-L degree)

(laguerre-L degree order)

Generalized Laguerre polynomials

legendre-P clj

(legendre-P degree)

makepoly clj

(makepoly coeffs)

Create polynomial function for given coefficients

meixner-pollaczek-P clj

(meixner-pollaczek-P degree lambda phi)

mevalpoly clj macro

(mevalpoly x & coeffs)

Evaluate polynomial macro version in the form coeffs[0]+coeffs[1]*x+coeffs[2]*x^2+....

mult clj

(mult poly)

(mult poly1 poly2)

Multiply two polynomials.

polynomial clj

(polynomial coeffs)

Create polynomial object.

ratio-polynomial clj

(ratio-polynomial coeffs)

Create polynomial operating on ratios.

scale clj

(scale poly v)

Multiply polynomial by scalar

sub clj

(sub poly)

(sub poly1 poly2)

Subtract two polynomials