Dr. Gevorg Avágovich Grigorian 🎓📐 is a senior researcher at the Institute of Mathematics, National Academy of Sciences of Armenia 🇦🇲. His research expertise lies in ordinary differential equations (ODEs), with a special focus on oscillation theory, stability analysis, and Wiener–Hopf integral equations. 🧮🧠 He has authored over 15 peer-reviewed publications in esteemed journals such as Mathematical Notes and Monatshefte für Mathematik 📝📚. Dr. Grigorian’s contributions offer theoretical foundations vital for applications in physics, engineering, and computational modeling. His rigorous work continues to shape the future of applied mathematics and system dynamics. 🌐📊🔍
Dr Gevorg Gevorg, Institute of Mathematics of the National Academy of Science of the Republic of Armenia, Armenia
Profile
SCOPUS
Education 🎓
Dr. Gevorg Avágovich Grigorian 🎓📘 earned his advanced degrees in Mathematics from prestigious institutions in Armenia, specializing in ordinary differential equations, stability theory, and integral equations. 🧠📐 His academic foundation was built through rigorous training in classical analysis, linear algebra, and functional methods. 🏛️📊 As a product of Armenia’s elite mathematical education system 🇦🇲, Dr. Grigorian has demonstrated exceptional analytical acumen, leading to a prolific research career at the Institute of Mathematics, National Academy of Sciences of Armenia. His deep understanding of mathematical systems continues to influence modern theoretical approaches in applied and pure mathematics. 📚🔬🌍
Experience ✍️
Dr. Gevorg Avágovich Grigorian 📘🧠 has extensive experience as a mathematical researcher at the Institute of Mathematics, National Academy of Sciences of Armenia 🇦🇲. With a career dedicated to the in-depth study of first-order ordinary differential equations, he has contributed groundbreaking work on oscillation theory, stability, and integral equations. 🧮🔍 He has published in top journals like Mathematical Notes and Monatshefte für Mathematik, and is recognized for his rigorous analytical methods. 📈✍️ Dr. Grigorian’s expertise supports interdisciplinary applications across engineering, physics, and computational modeling, marking him as a key figure in mathematical innovation. 🌍📐
Research Focus 🔍
Dr. Grigorian’s research is rooted in ordinary differential equations (ODEs), with a sharp focus on oscillation theory, stability analysis, and integral equations such as the Wiener–Hopf type. 🧮 His recent work investigates solvability criteria for complex systems, aiming to bridge abstract mathematical theory with applications in physics, engineering, and signal processing. ⚙️📊 He develops new analytical frameworks for understanding nonhomogeneous systems, Riccati equations, and linear dynamical models. Through 15+ publications, he contributes to advancing the theory of dynamic systems, particularly in system reducibility, asymptotic behavior, and global solution existence. 🌐🔍📐
Publication 📘
Solvability Conditions for a Class of Wiener–Hopf Integral Equations of the First Kind 🧮📘
✍️ Author:
Gevorg Avágovich Grigorian 👨🏫
📚 Journal:
Mathematical Notes, 2025 📰📐