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Your search keyword '"Cesarano, Clemente"' showing total 10 results
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10 results on '"Cesarano, Clemente"'

3. Contributors

Author

Abd-Elall Ibrahim, Amira, primary, Agarwal, Praveen, additional, Ahmed, Reda Gamal, additional, Ajudia, Nareshkumar, additional, Ali, Hegagi Mohamed, additional, Ali, Khalid K., additional, Alshehri, Mansoor, additional, Ameen, Ismail Gad, additional, Ata, Enes, additional, Bansal, Jatin, additional, Bedoya, Daniel, additional, Castilla, Letelier, additional, Cesarano, Clemente, additional, Chand, Mehar, additional, El-Ganaoui, Mohammed, additional, Gajera, Jeet B., additional, Gehlot, Kuldeepsinh, additional, Goyal, Rahul, additional, Hristov, Jordan, additional, Jain, Shilpi, additional, Jana, Ranjan Kumar, additional, Kachhia, Krunal B., additional, Kataria, Haribhai R., additional, Kausar, Nasreen, additional, Kumar, Mahesh, additional, Momani, Shaher, additional, Onur Kıymaz, İ., additional, Patel, Bhailal P., additional, Patel, Prakashkumar H., additional, Patel, Prashantkumar, additional, Prajapati, Jyotindra C., additional, Ramadan, Mohamed A., additional, Ramírez, William, additional, Raslan, K.R., additional, Shams, Mudassir, additional, Sharma, Naveen, additional, Singh, Ram, additional, and ul Rehman, Attiq, additional

Published
2024
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9. Iterative Hille-type oscillation criteria of half-linear advanced dynamic equations of second order.

Author

Hassan, Taher S., Cesarano, Clemente, Mesmouli, Mouataz Billah, Zaidi, Hasan Nihal, and Odinaev, Ismoil

Subjects
*OSCILLATIONS, *EQUATIONS
Abstract

In this paper, we establish iterative Hille-type criteria for advanced functional half-linear dynamic equations of the second order. These results extend and improve recent criteria established by multiple authors for the same equation and encompass classical criteria. We provide an example to demonstrate the significance of the results obtained. [ABSTRACT FROM AUTHOR]

Published
2024
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10. An approximation to Appell's hypergeometric function F2 by branched continued fraction.

Author

Antonova, Tamara, Cesarano, Clemente, Dmytryshyn, Roman, and Sharyn, Serhii

Subjects
HYPERGEOMETRIC functions, CONTINUED fractions, APPLIED mathematics, ANALYTIC functions, HOLOMORPHIC functions
Abstract

Appell's functions F1-F4 turned out to be particularly useful in solving a variety of problems in both pure and applied mathematics. In literature, there have been published a significant number of interesting and useful results on these functions. In this paper, we prove that the branched continued fraction, which is an expansion of ratio of hypergeometric functions F2converges uniformly to a holomorphic function of two variables on every compact subset of some domain of C²; and that this function is an analytic continuation of such ratio in this domain. As a special case of our main result, we give the representation of hypergeometric functions F2 by a branched continued fraction. To illustrate this, we have given some numerical experiments at the end. [ABSTRACT FROM AUTHOR]

Published
2024

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