Results 151 to 160 of about 12,887 (176)
Some of the next articles are maybe not open access.
1992
Abstract This chapter continues the study of singularities and extends in a significant way the techniques stemming from Cauchy’s theorem for evaluating the integral of a function round a contour. The following lemma comes directly out of Laurent’s theorem and the Deformation theorem: it gives an integral formula for the ...
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Abstract This chapter continues the study of singularities and extends in a significant way the techniques stemming from Cauchy’s theorem for evaluating the integral of a function round a contour. The following lemma comes directly out of Laurent’s theorem and the Deformation theorem: it gives an integral formula for the ...
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Contour Integration and Consequences of Cauchy's Residue Theorem in Mathematical Physics
Mikailalsys Journal of Advanced Engineering InternationalThis research presents an in-depth exploration of contour integration and the applications of Cauchy’s Residue Theorem within the field of complex analysis, with particular attention to their relevance in mathematical physics. The study begins by establishing a rigorous theoretical foundation, addressing key concepts such as analytic functions ...
Babawuro Zuwaira +3 more
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Cauchy’s Residue Theorem and Its Application
Science and Technology of Engineering, Chemistry and Environmental ProtectionOne of the key theorems in complex analysis, Cauchy’s Residue Theorem, which refers to the integral value of an analytic function along any simple closed contour surrounding an isolated singularity in a certain ring domain divided by 2πi, will greatly simplify the process of computing integrals on contour surrounding singularities.
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Cauchy’s residue theorem for a class of real integrals
2nd International Conference on Applied Mathematics, Modelling, and Intelligent Computing (CAMMIC 2022), 2022Zheng Tan, Pengfei Wang, Xiaoying Wang
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Deductions, Applications and Expansion of the Cauchy’s Residue Theorem
Science and Technology of Engineering, Chemistry and Environmental ProtectionCauchy’s integral formula is one of the most important discovery in the development history of the complex variable integration. This article focuses on the methods of the integration in mathematics. The author aims to write about how to deduce the residue theorem from Cauchy’s integral formula and how to use the Cauchy’s integral theorem and residue ...
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A Robust AC System Frequency Estimation Method based on Cauchy's Residue Theorem
2021 23rd European Conference on Power Electronics and Applications (EPE'21 ECCE Europe), 2021Pablo Briff, Julian Freytes
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No scalar-haired Cauchy horizon theorem in Einstein-Maxwell-Horndeski theories
Physics Letters, Section B: Nuclear, Elementary Particle and High-Energy Physics, 2022Mu-In Park
exaly
Many-dimensional version of cauchy's theorem on residues
Mathematical Notes of the Academy of Sciences of the USSR, 1991openaire +1 more source
The Cauchy interlacing theorem in simple Euclidean Jordan algebras and some consequences
Linear and Multilinear Algebra, 2011M Seetharama Gowda
exaly

