0
Yes, there are Chebyshev polynomials of the third and fourth kind, not just the first and second.
The third kind is often denoted Vn (x) and it is
Vn(x)=(1-x)1/2 (1+x)-1/2 and the domain is (-1,1)
Chebychev polynomials of the fourth kind are deonted
wn(x)=(1-x)-1/2 (1+x)1/2
As with other Chebychev polynomials, they are orthogonal.
They are both special cases of Jacobi polynomials.
Still curious? Ask our experts.
Chat with our AI personalities
Maxine
Jordan
ViviAdd your answer:
Earn +20 pts
Diffrence between chebyshev and inverse chebyshev apprroximation?
The difference between chebyshev and inverse chebyshev apprroximation is that the ripple of the Inverse Chebyshev filter is confined to the stop-band.
What is the process to solve multiplying polynomials?
what is the prosses to multiply polynomials
An expression which contains polynomials in both th numerator and denominator?
An expression which contains polynomials in both the numerator and denominator.
Finding roots by graphing not only works for quadratic that is second-degree polynomials but polynomials of degree as well?
Higher
How can you expand polynomials in the TI 84?
Unfourtunately, it is not possible to expand with the TI-84. Only the TI-89 can expand polynomials.
