The best approximation of the sinc function by a polynomial of degree \(n\) with the square norm
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Publication:607951
DOI10.1155/2010/307892zbMath1209.41008OpenAlexW2127908428WikidataQ59253113 ScholiaQ59253113MaRDI QIDQ607951
Publication date: 6 December 2010
Published in: Journal of Inequalities and Applications (Search for Journal in Brave)
Full work available at URL: https://eudml.org/doc/225445
Related Items (4)
Improved bounds of Mitrinović-Adamović-type inequalities by using two-parameter functions ⋮ New bounds of sinc function by using a family of exponential functions ⋮ Some new bounds for Sinc function by simultaneous approximation of the base and exponential functions ⋮ A rational approximation of the sinc function based on sampling and the Fourier transforms
Cites Work
- A general refinement of Jordan-type inequality
- Jordan-type inequalities for differentiable functions and their applications
- Six new Redheffer-type inequalities for circular and hyperbolic functions
- General forms of Jordan and Yang Le inequalities
- Refinements, generalizations, and applications of Jordan's inequality and related problems
- New strengthened Jordan's inequality and its applications
- Sharpening Jordan's inequality and Yang Le inequality. II
- On the strengthened Jordan's inequality
- A further refinement of a Jordan type inequality and its application
- A new generalized and sharp version of Jordan's inequality and its applications to the improvement of the Yang Le inequality
- A new refined form of Jordan's inequality and its applications
- An identity related to Jordan's inequality
- A general refinement of Jordan's inequality and a refinement of L. Yang's inequality
- Some refined families of Jordan-type inequalities and their applications
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