Results 201 to 210 of about 35,508 (237)
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On the stability to perturbations of Stieltjes continued fractions with complex elements

Carpathian Mathematical Publications
This paper investigates the conditions for stability to perturbations of Stieltjes continued fractions with complex elements. An analytical approach is proposed that allows for the evaluation of the influence of perturbations of the fraction's ...
V. Hladun, M. Dmytryshyn
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Special Issue Editorial: Theory and Applications of Special Functions II

Symmetry
This Editorial introduces the Symmetry Special Issue “Theory and Applications of Special Functions II” and summarizes the nine contributions collected therein.
Diego Caratelli
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Ensuring Continued Excellence in Trauma Surgery Education and Training Amid Rapid Technological Advancements: Preserving the Foundations of Our Practice

Journal of Emergency Medicine Trauma and Acute Care
Trauma surgery as a clinical discipline has greatly benefited from the integration of advanced technologies in the diagnosis, treatment, and management of critically injured patients across high-income countries. The rapid evolution of imaging modalities,
Ruben Peralta
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On the analytical continuation of the ratio $H_4(\alpha,\delta+1;\gamma,\delta;-\mathbf{z})/H_4(\alpha,\delta+2;\gamma,\delta+1;-\mathbf{z})$

Research in Mathematics
The paper considers the problem of analytical continuation of special functions by branched continued fractions. These representations  play an important role in approximating of special functions that arise in various applied  problems. By improving the
R. Dmytryshyn   +2 more
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Extension of Dowell and Semi-Analytical Homogenization Methods for Time-Domain Analysis of Magnetic Devices

IEEE transactions on magnetics
This article extends the Dowell method and the semi-analytical homogenization method to analyze copper losses in a magnetic device in the time domain. The main contribution of this work is that the impedances provided by the Dowell method and the complex
H. Igarashi, Qiao Liu, Shuli Yin
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Про область аналітичного продовження гіпергеометричних функцій Лаурічелли–Сарана $F_M$ та їх відношень

Ukrains'kyi Matematychnyi Zhurnal
UDC 517.5 We consider the problem of extending the Lauricella-Saran's hypergeometric functions $F_M$ by branched continued fractions. In three-dimensional complex space, the domain of analytical continuation of the Lauricella-Saran's hypergeometric ...
Роман Дмитришин   +1 more
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Convergence of Multidimensional A- and J-Fractions with Independent Variables

Computational methods in Function Theory, 2021
R. Dmytryshyn
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