Gaussian theorem on the algebraic representation of functions
Bu makalenin ilk hali 1 Haziran 2026 tarihinde yayımlandı. https://dergipark.org.tr/tr/pub/jamame/article/1458823
Düzeltme Notu
Makalede yazım hataları vardır.
Öz
Evaluation of the Gaussian theorem at the origin, and transforming it around the plane to verify the generality of its application as possible proof for its derivation, and therefore, its implied covariance as a fundamental factor regarding the validation of its existence, and that of the complex plane itself.
Anahtar Kelimeler
Complex numbers, Reciprocal functions, Algebraic analysis, Gaussian theorem
Teşekkür
DreamMakersAlpha&OmegaCircleGroup
Kaynakça
- [1] Andreescu, T. & Andrica, D., 2005, Complex numbers from A to…Z, Springer, New York.
- [2] C. G, Gibson, 2003, Elementary Euclidean Geometry: An introduction, Cambridge University Press, United Kingdom.
- [3] Euler, L, 1984, Elements of algebra, transl. Rev. J. Hewlett, Springer-Verlag, New York.
- [4] Gauss, C, F, 1799, New proof of the Theorem that Every Algebraic Rational Integral Function In One Variable can be Resolved into Real Factors of the First or the Second Degree, transl. Prof. E. Fandreyer, Fitchburg State College, Fitchburg.
- [5] Ultrich, L, Rohde, G, Jain, C, Podder, AK & Ghosh, AK, 2012, Introduction to differential Calculus: Systematic studies with Engineering Applications for Beginners, New Jersey.