Loss of Specialization in Real Integrals with Multiplicative Method
Keywords:
multiplicative, orthogonal, specific, non-specific
Abstract
In such cases it is necessary to construct exact quadratic formulas, as there are some errors in the approximate calculation of specific or non-specific integrals whose first-order derivatives become infinity in a given interval. In this work, the multiplicative method of loss of specificity under the integral of integral or non-specific integrals in which the first-order derivatives become infinity in a given interval is considered.
References
1. Laschenkov K.V. On the multiplicative method for extracting singularities in numerical integration. 1958.
2. Ivanov V.V. The theory of applied methods and its application to numerical solutions of singular integral equations. Kiev: Nauka, Dumka, 1968.
3. Isroilov M.I. Computational methods. Part 2. - T.: "Economy and Finance", 2008.
2. Ivanov V.V. The theory of applied methods and its application to numerical solutions of singular integral equations. Kiev: Nauka, Dumka, 1968.
3. Isroilov M.I. Computational methods. Part 2. - T.: "Economy and Finance", 2008.
Published
2022-05-21
How to Cite
Nazarov, F., A, S., O, E., & Q., S. (2022). Loss of Specialization in Real Integrals with Multiplicative Method. International Journal of Human Computing Studies, 4(5), 4-7. https://doi.org/10.31149/ijhcs.v4i5.3041
Section
Articles
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