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O que (quem) é symmetrical interpolation formula - definição

Thiele's Interpolation Formula; Thiele interpolation formula

Whittaker–Shannon interpolation formula

SIGNAL (RE-)CONSTRUCTION ALGORITHM

Nyquist-Shannon Interpolation Formula; Shannon-Nyquist interpolation formula; Nyquist-Shannon interpolation formula; Nyquist–Shannon interpolation formula; Whittaker-Shannon interpolation formula; Shannon formula; Sinc interpolation; Sinc resampling

The Whittaker–Shannon interpolation formula or sinc interpolation is a method to construct a continuous-time bandlimited function from a sequence of real numbers. The formula dates back to the works of E.

https://en.wikipedia.org/wiki/Whittaker–Shannon_interpolation_formula

interpolate

METHOD FOR CONSTRUCTING NEW DATA POINTS BETWEEN KNOWN DATA POINTS

Interpolated; Interpolation function; Interpolate; Interpolation error; Interpolating; Quadratic interpolation; Interpolation formula; Interpolant; Interpolates

v. (D; tr.) to interpolate into

Interpolation

METHOD FOR CONSTRUCTING NEW DATA POINTS BETWEEN KNOWN DATA POINTS

Interpolated; Interpolation function; Interpolate; Interpolation error; Interpolating; Quadratic interpolation; Interpolation formula; Interpolant; Interpolates

·noun That which is introduced or inserted, especially something foreign or spurious.

II. Interpolation ·noun The act of introducing or inserting anything, especially that which is spurious or foreign.

III. Interpolation ·noun The method or operation of finding from a few given terms of a series, as of numbers or observations, other intermediate terms in conformity with the law of the series.

Wikipédia

Thiele's interpolation formula

In mathematics, Thiele's interpolation formula is a formula that defines a rational function $f(x)$ from a finite set of inputs $x_{i}$ and their function values $f(x_{i})$ . The problem of generating a function whose graph passes through a given set of function values is called interpolation. This interpolation formula is named after the Danish mathematician Thorvald N. Thiele. It is expressed as a continued fraction, where ρ represents the reciprocal difference:

f(x)=f(x_{1})+{\cfrac {x-x_{1}}{\rho (x_{1},x_{2})+{\cfrac {x-x_{2}}{\rho _{2}(x_{1},x_{2},x_{3})-f(x_{1})+{\cfrac {x-x_{3}}{\rho _{3}(x_{1},x_{2},x_{3},x_{4})-\rho (x_{1},x_{2})+\cdots }}}}}}

https://en.wikipedia.org/wiki/Thiele's interpolation formula