Prof. Dr. Radwan Al-omary | Ring theory | Innovative Research Award

Prof. Dr. Radwan Al-omary | Ring theory | Innovative Research Award

academic, Ibb University, Yemen

Dr. Radwan Mohammed Al-Omary is a distinguished mathematician from Yemen, specializing in algebraic structures, prime rings, Lie ideals, and generalized derivations. With a deep passion for mathematical research, he has significantly contributed to the field through his scholarly works and academic leadership. Currently serving as an Associate Professor at Ibb University, he is known for his insightful investigations into coalgebras, comodules, and the intricate properties of quotient rings. His research has been widely recognized in esteemed mathematical journals, making him a leading figure in algebraic studies.

Publication Profile

ORCID

๐ŸŽ“ Academic Background

Dr. Al-Omary holds a Ph.D. in Mathematics from Aligarh Muslim University, India (2011), where he honed his expertise in abstract algebra and functional identities. Prior to that, he earned his M.Sc. in Mathematics from King Abdulaziz University, Saudi Arabia (2007), and his B.Sc. in Mathematics from Ibb University, Yemen (1998). His academic journey reflects a strong commitment to mathematical excellence and a deep-rooted understanding of algebraic theory.

๐Ÿ‘จโ€๐Ÿซ Professional Experience

Dr. Al-Omary has been an integral part of Ibb University since 2011, initially serving as an Assistant Professor before being promoted to Associate Professor in 2017. Over the years, he has mentored numerous students, conducted groundbreaking research, and contributed to the advancement of mathematical sciences. His dedication to academia is evident in his extensive teaching experience and leadership roles within the university.

๐Ÿ† Awards and Honors

Throughout his career, Dr. Al-Omary has received various academic honors and funding awards. Notably, he was supported by Ibb University for his Ph.D. studies (2008-2011) and received a salary award from King Abdulaziz University during his master’s program. His contributions to the mathematical community have earned him recognition as a prominent researcher in his field.

๐Ÿ”ฌ Research Focus

Dr. Al-Omaryโ€™s research delves into the complexities of algebraic structures, particularly generalized derivations, quotient rings, and prime ideals. His work explores the functional identities that govern mathematical structures, offering new insights into their properties. His studies have been pivotal in understanding commutativity conditions, ideal behavior, and algebraic identities within ring theory.

๐Ÿ“– Conclusion

Dr. Radwan Mohammed Al-Omary stands as a leading academic and researcher in the field of mathematics, particularly in algebra and ring theory. His contributions through extensive research, teaching, and scholarly publications have significantly impacted the mathematical community. His dedication to uncovering new mathematical principles continues to inspire students and researchers worldwide.

๐Ÿ“š Top Publications

On Ideals and Behavior of Quotient Rings via Generalized (ฮฑ,ฮฒ)-Derivations (2025) โ€“ Mathematics
DOI: 10.3390/math13060968

On a Quotient Ring That Satisfies Certain Identities via Generalized Reverse Derivations (2025) โ€“ Mathematics
DOI: 10.3390/math13050870

On Prime Ideals in Rings Satisfying Certain Functional Identities (2025) โ€“ Axioms
DOI: 10.3390/axioms14040247

Factor Rings with Algebraic Identities via Generalized Derivations (2024) โ€“ Axioms
DOI: 10.3390/axioms14010015

Exploring Commutativity via Generalized (ฮฑ, ฮฒ)-Derivations Involving Prime Ideals (2024) โ€“ Mathematics
DOI: 10.3390/math12152325

Prof. Danail Brezov | geometric algebras | Best Researcher Award

Prof. Danail Brezov | geometric algebras | Best Researcher Award

Professor and chief of department, University of Architecture, Civil Engineering and Geodesy, Bulgaria

Dr. Danail Brezov is a distinguished professor and researcher in mathematics, specializing in applied mathematical physics, computational modeling, and artificial intelligence. With a strong academic foundation and a passion for interdisciplinary research, he has contributed significantly to areas such as geometric algebra, numerical simulations, and machine learning applications. His extensive teaching experience spans both university and high-school levels, making mathematics accessible to students of all backgrounds. Driven by curiosity and innovation, he collaborates on projects involving spatial analysis, traffic modeling, and AI-driven data imputation.

Publication Profile

๐ŸŽ“ Education:

Dr. Brezov holds a Ph.D. in Mathematics from the Bulgarian Academy of Sciences (2015), an M.Sc. in Mathematics from Sofia University (2007), and a B.Sc. in Physics from Sofia University (2004). His early education at the Foreign Language School โ€œRomain Rollandโ€ in Stara Zagora equipped him with multilingual proficiency, enhancing his international collaborations.

๐Ÿ’ผ Experience:

With years of experience in academia and research, Dr. Brezov has held positions at the University of Architecture, Civil Engineering and Geodesy, the National STEM Center, European Polytechnical University, and the British School of Sofia. He has taught a wide range of subjects, including linear algebra, calculus, probability, numerical methods, and machine learning. His expertise extends to applied mathematics in engineering, control systems, geodesy, and AI-driven analytics. His research contributions include developing predictive models, mathematical frameworks, and data-driven solutions for complex systems.

๐Ÿ† Awards and Honors:

Dr. Brezov has earned recognition for his outstanding research and teaching contributions. His role as a reviewer for esteemed journals such as AMS, Springer, and Elsevier highlights his academic influence. He has also played a pivotal role in organizing international conferences, research collaborations, and mathematical Olympiads, further cementing his reputation in the field.

๐Ÿ”ฌ Research Focus:

Dr. Brezov’s research interests span across mathematical physics, Clifford algebras, hypercomplex numbers, and Lie groups. His expertise in computational modeling and AI applications has led to breakthroughs in numerical simulations, cellular automata, and Monte Carlo algorithms. He actively contributes to projects in urban pollution modeling, health analytics, and machine learning-driven optimization. His interdisciplinary approach enables innovative solutions in both theoretical and applied mathematics.

๐Ÿ“ Conclusion:

Dr. Danail Brezov stands as a leading figure in mathematical sciences, blending theory with real-world applications. His contributions to academia, research, and interdisciplinary collaborations continue to shape the fields of mathematics, physics, and AI-driven problem-solving. With a relentless pursuit of knowledge and innovation, he remains dedicated to advancing mathematical research and education on a global scale.

๐Ÿ“š Publications:

The Tragic Downfall and Peculiar Revival of Quaternions. Mathematics, 13(4):637. [Cited by: Mathematics Community] ๐Ÿ”—

Using Rotations to Control Observable Relativistic Effects. Mathematics, 12(11):1676. [Cited by: Relativity Researchers] ๐Ÿ”—

Camera Motion Correction with PGA. Advances in Computer Graphics, Lecture Notes in Computer Science 14498, Springer, Cham. [Cited by: Computer Vision Experts] ๐Ÿ”—

Predicting the Rectal Temperature of Dairy Cows Using Infrared Thermography and Multimodal Machine Learning. Applied Sciences, 13(20):11416. [Cited by: Veterinary and AI Researchers] ๐Ÿ”—

Ensemble Learning Traffic Model for Sofia: A Case Study. Applied Sciences, 13(8):4678. [Cited by: Traffic Engineers] ๐Ÿ”—

Hypercomplex Algebras and Calculi Derived from Generalized Kinematics. Mathematical Methods in the Applied Sciences, 44(17). [Cited by: Mathematical Physicists] ๐Ÿ”—

Factorization and Generalized Roots of Dual Complex Matrices with Rodrigues’ Formula. Advances in Applied Clifford Algebras, 30(29). [Cited by: Algebra Researchers] ๐Ÿ”—

Projective View on Motion Groups I: Kinematics and Relativity. Advances in Applied Clifford Algebras, 29(1-18). [Cited by: Theoretical Physicists] ๐Ÿ”—

Optimization and Gimbal Lock Control via Shifted Decomposition of Rotations. Journal of Applied & Computational Mathematics, 7:410. [Cited by: Robotics Researchers] ๐Ÿ”—

From the Kinematics of Precession Motion to Generalized Rabi Cycles. Advances in Mathematical Physics, Article ID 9256320. [Cited by: Quantum Mechanics Scholars] ๐Ÿ”—