# interpolation formula वाक्य

###### उदाहरण वाक्यमोबाइल

- It is not known how Brahmagupta arrived at his interpolation formula.
- This formula is called the Fuchs-Sutugin interpolation formula.
- This is an implementation of the Whittaker Shannon interpolation formula.
- Gou derived a cubic interpolation formula for his astronomical calculations.
- This is Stirling's interpolation formula truncated at the second-order differences.
- :Conceptually the simplest way to figure out that summation is through the Lagrange interpolation formula.
- For a more practical approach based on band-limited signals, see Whittaker Shannon interpolation formula.
- Applying the Lagrange interpolation formula to do quadratic interpolation on the inverse of " f " yields
- (also derived earlier, as mentioned above ) and the Brahmagupta interpolation formula for computing sine values.
- When that interval is, ] } }, the applicable reconstruction formula is the Whittaker Shannon interpolation formula.
- These same interpolation formulas nevertheless continue to be used as part of the software algorithms for solving differential equations.
- In the 17th century, Isaac Newton and James Stirling developed the general Newton Stirling interpolation formula for trigonometric functions.
- The Heinz mean may also be defined in the same way for positive semidefinite matrices, and satisfies a similar interpolation formula.
- But the fidelity of a theoretical reconstruction ( via the Whittaker Shannon interpolation formula ) is a customary measure of the effectiveness of sampling.
- Which is referred to as the " second form " or " true form " of the barycentric interpolation formula.
- The Whittaker Shannon interpolation formula describes how to use a perfect low-pass filter to reconstruct a continuous signal from a sampled digital signal.
- In 1916, he introduced the Riesz interpolation formula for trigonometric polynomials, which allowed him to give a new proof of Bernstein's inequality.
- For the computation of, Brahmagupta replaces with another expression which gives more accurate values and which amounts to using a second-order interpolation formula.
- I wanted to contribute to the above page, because the interpolation formula gave me inaccurate results, and I have found a more precise one.
- And still another functional decomposition could be made in terms of Sinc functions and Airy functions, as in the Whittaker Shannon interpolation formula and the Nyquist Shannon sampling theorem.

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