Ms. Jing Ning | Mathematics | Best Researcher Award

Ms. Jing Ning | Mathematics | Best Researcher Award

student, Yangtze University, China

Ms. Jing Ning is a dedicated researcher and scholar with a strong background in mathematics and differential equations. She is currently pursuing her master’s degree at Yangtze University, focusing on uncertain differential equations. With an active role in academic competitions and research, she has demonstrated leadership and analytical skills, earning multiple awards at the provincial and school levels. Apart from her research pursuits, she is also actively involved in extracurricular activities, fostering teamwork, creativity, and organizational abilities.

Publication Profile

ORCID

๐ŸŽ“ Education

Ms. Jing Ning holds a master’s degree from Yangtze University. Throughout her academic journey, she has excelled in both theoretical and applied mathematics, particularly in differential equations. She has also enhanced her professional skill set through certifications in Mandarin, English proficiency (CET-4 & CET-6), and computer applications, demonstrating her commitment to academic excellence and interdisciplinary learning.

๐Ÿ’ผ Experience

Ms. Jing Ning has actively participated in national and regional competitions, taking leadership roles in market research and entrepreneurship challenges. As a team leader in various competitions, she has successfully guided teams to significant victories, including the National College Student Market Research and Analysis Competition and the National College Students’ Innovation and Entrepreneurship Competition. Beyond academics, she has interned at the Baoji Municipal Government Audit Bureau, gaining practical insights into administrative and analytical processes. Additionally, her involvement in cultural and artistic activities, including dance instruction and event planning, has sharpened her organizational and coordination skills.

๐Ÿ† Awards and Honors

Ms. Jing Ning has received numerous accolades throughout her academic career. She won the provincial second prize and school first prize in the National College Student Market Research and Analysis Competition. She also led her team to first place at the school level in the National College Students’ Innovation and Entrepreneurship Competition and secured the second prize in the “Chuang Qingchun” College Students’ Entrepreneurship Competition. Her achievements extend to cultural events, where she received awards in dance and aerobics competitions, further highlighting her versatility and dedication.

๐Ÿ”ฌ Research Focus

Ms. Jing Ning specializes in uncertain differential equations and differential equations, contributing to the field through rigorous research and publications. Her analytical expertise in this area is reflected in her work on parameter estimation for fractional uncertain differential equations, providing valuable insights for mathematical modeling and applications.

๐Ÿ” Conclusion

Ms. Jing Ning is a passionate and hardworking researcher with a keen interest in mathematical modeling and entrepreneurship. Her ability to combine academic excellence with leadership and teamwork makes her a well-rounded scholar. With aspirations to refine her skills and contribute to the field of scientific research, she continues to push boundaries and explore innovative ideas.

๐Ÿ“š Publication

Parameter Estimation of Fractional Uncertain Differential Equations

Design of Mooring System

Mohamed Abdou | Mathematics | Excellence Award (Any Scientific field)

Prof. Dr. Mohamed Abdou | Mathematics | Excellence Award (Any Scientific field)

Head Mathematics Department, Alexandria University – Faculty of Education, Egypt

Dr. Mohamed Abdou is a distinguished researcher and academic specializing in mathematical modeling, integral equations, and computational mathematics. With a robust track record in publishing high-impact articles, Dr. Abdou is a pivotal figure in advancing numerical methods for solving complex mathematical problems. His work spans a range of topics, including fractional calculus, thermoelasticity, and integro-differential equations, contributing significantly to the fields of applied and computational mathematics. ๐Ÿ“š๐Ÿ”

Publication Profile

ORCID

Education ๐ŸŽ“

Dr. Abdou earned his advanced degrees in mathematics and computational sciences from prestigious institutions, focusing on mathematical modeling and advanced numerical methods. His rigorous academic training underpins his innovative research in applied mathematics and integral equations. ๐Ÿงฎ

Experience ๐Ÿซ

Dr. Abdou has an extensive career in academia and research, serving in various roles as a professor, mentor, and collaborator. He has contributed to international conferences, workshops, and academic journals, sharing his insights on integral and differential equations. His work also includes developing new mathematical models and algorithms applied in physics, engineering, and computational sciences. ๐ŸŒ๐Ÿ“–

Research Interests ๐Ÿ”ฌ

Dr. Abdou’s research interests include:

Numerical methods for solving nonlinear integral equations. Fractional calculus and its applications. Thermoelasticity with double porosity. Spectral relationships for integral equations. Computational methods in applied mathematics ๐Ÿš€๐Ÿ“ˆ

Awards and Recognitions ๐Ÿ†

Dr. Abdou has been acknowledged for his outstanding contributions to mathematics and computational sciences, receiving numerous accolades for his publications, including recognition in prestigious international journals. His research has garnered significant attention and citations, reflecting the impact of his work in the mathematical community. ๐ŸŒŸ๐ŸŽ–๏ธ

Publications ๐Ÿ“œ

A Computational Method for Solving Nonlinear Fractional Integral Equations

An Algorithm for the Solution of Integro-Fractional Differential Equations with a Generalized Symmetric Singular Kernel

Numerical Simulation, Existence, and Uniqueness for Solving Nonlinear Mixed Partial Integro-Differential Equations with Discontinuous Kernels

Thermopotential Function in Position and Time for a Plate Weakened by Curvilinear Hole

On an Approximate Solution of a Boundary Value Problem for a Nonlinear Integro-Differential Equation