Центр научного сотрудничества "Интерактив плюс"
info@interactive-plus.ru
+7 (8352) 222-490
2130122532
Центр научного сотрудничества «Интерактив плюс»
RU
428000
Чувашская Республика
г.Чебоксары
ул.Гражданская, д.75
428000, Россия, Чувашская Республика, г. Чебоксары, улица Гражданская, дом 75
+7 (8352) 222-490
RU
428000
Чувашская Республика
г.Чебоксары
ул.Гражданская, д.75
56.125001
47.208966

The transform of Laplace, orthogonal transformations, moving fields

Proceeding
DOI: 10.21661/r-557130
Open Access
II International Scientific and Practical Conference «Scientific and Educational Areas Under Modern Challenges»
Creative commons logo
Published in:
II International Scientific and Practical Conference «Scientific and Educational Areas Under Modern Challenges»
Author:
Pavlov A.V. 1
Work direction:
Естественные науки
Rating:
Article accesses:
611
Published in:
eLibrary.ru
1 FSBEI of HE “MIREA – Russian Technological University”
For citation:
Pavlov A. V. (2022). The transform of Laplace, orthogonal transformations, moving fields. Scientific and Educational Areas Under Modern Challenges, 8-14. Чебоксары: SCC "Interactive plus", LLC. https://doi.org/10.21661/r-557130

  • Metadata
  • Full text
  • Metrics

Abstract

It is proved in article, that from point of numbers and new scalar work of diagonal of arbitrary rhombus it is possible to consider identical as a result of the orthogonal transformation, when lengths of vectors are measured in the same units of measuring as on sides of the rhombus. In the second part of article some class of functions is resulted: the values of the functions restore on the known positive values of the transform of Laplace. In the third part of article the examples are resulted, when a function of points of complex plane become periodic with the arbitrary period (from point of some introduction of two systems of co-ordinates).

References

  1. 1. Pavlov, A. V. About the equality of the transform of Laplace to the transform of Fourier. Issues of Analysis, 2016, 23, 1, 21-30.
  2. 2. Pavlov, A. V. Permutability of Cosine and Sine Fourier Transforms. Journal Moscow University,Mathematics Bulletin, Springer, 2019, 74, 2, 75-78.
  3. 3. Pavlov, A. V. Reguliarnost' preobrazovaniia Laplasa i preobrazovanie Fur'e., 162-170.
  4. 4. Pavlov, A. V. (2020). Geometriia na ploskosti i lineinyi prognoz. Novoe slovo v nauke: strategii razvitiia. Cheboksary: TsNS "Interaktiv plius".
  5. 5. Lavrent'ev, M. A., & Shabat, B. V. (1987). Metody teorii funktsii kompleksnogo peremennogo., 688. M.: Nauka.
  6. 6. Andrey, V. Pavlov. Optimal linear prognosis II. Geometry in space. Intern. Jour. of Open Information Technologies, 9, 2, 9-13, 2021.
  7. 7. Pavlov, A. V. The regularity of the Laplace transform Math. Comp. Model. Volgograd State University, 2019, 22, 1, 5-11. Retrieved from Phys.and
  8. 8. Andrey, V. Pavlov. Otrazhennye funktsii i periodichnost'. International Journal of Open Information Technologies ISSN: 2307-8162 vol. 10, no. 6, 2022. 33.

Comments(0)

When adding a comment stipulate:
  • the relevance of the published material;
  • general estimation (originality and relevance of the topic, completeness, depth, comprehensiveness of topic disclosure, consistency, coherence, evidence, structural ordering, nature and the accuracy of the examples, illustrative material, the credibility of the conclusions;
  • disadvantages, shortcomings;
  • questions and wishes to author.