### Mathematical models on the basis of fundamental trigonometric splines

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#### References

Denusiuk V. P. (2007). Splines and signals. Kyiv: VÌPOL (in Ukr.)

Denusiuk V. P. (2017). Trigonometric series and splines. Kyiv: NAU (in Ukr.)

Zenkevych O. Morgan K. (1986). Finite elements and approximation. Moscow: Nauka (in Rus.)

Denusiuk V. P. (2015). Fundamental functions and trigonometric splines. Kyiv: VÌPOL (in Ukr.)

Fletcher K. (1988). Numerical methods based on the Galerkin method. Moscow: Mur (in Rus.)

Denusiuk V.P., Rybachuk L. V., Nehodenko O. V. (2014). The construction of approximate solutions of boundary value problems for ordinary differential equations in the form of trigonometric polynomials. Problems of informatization and management, 1(45), 37-42.

Denusiuk V.P., Nehodenko O. V. (2016). Trigonometric splines and their applications for solving some problems of celestial mechanics. Visn.Astr.shkoly (Herald of the astronomical school), 12(1), 62-66.

Denusiuk, V.P. Nehodenko O.V., Influence of smoothness interpolation trigonometric splines on interpolation accuracy // Ukrainian Food Journal. 2013. Volume 2. Issue 4 http://www.ufj.ho.ua/