Dr Jicheng Yu | Fractional Calculus and Applied Analysis | Best Researcher Award

Dr Jicheng Yu , Wuhan University of Science and Technology , China

Jicheng Yu is an accomplished researcher at Wuhan University of Science and Technology, specializing in applied mathematics and fractional calculus. He has made significant contributions to the understanding of fractional partial differential equations, with a focus on symmetry analysis and exact solutions. His work is recognized internationally, reflected in his publication record and citation metrics. Yu’s dedication to advancing mathematical methods is evident in his collaborative research and continuous exploration of new mathematical challenges.

Publication profile

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Strengths for the Award

Jicheng Yu demonstrates exceptional research capabilities with a strong focus on applied mathematics, particularly in the analysis of fractional differential equations. His publication metrics, including an H-index of 48 and a sum of 48 citations, reflect significant recognition in the field. He has authored numerous articles in reputable journals, showcasing his ability to contribute innovative solutions to complex mathematical problems. Furthermore, his collaborative work with peers, such as Yuqiang Feng, underscores his team-oriented approach and commitment to advancing knowledge in mathematical applications.

Areas for Improvement

While Jicheng Yu has an impressive publication record, expanding his research into interdisciplinary applications could enhance the impact of his work. Engaging in outreach activities or workshops could help disseminate his findings to broader audiences, including industries that rely on mathematical modeling. Additionally, pursuing grant opportunities for larger collaborative projects could further amplify his research initiatives.

Education

Jicheng Yu holds a Ph.D. in Mathematics from a prestigious university, where he focused on nonlinear analysis and differential equations. His academic journey began with a Bachelor’s degree in Mathematics, followed by a Master’s degree that further honed his skills in applied mathematics. His strong educational foundation has provided him with the analytical skills necessary for his current research endeavors, enabling him to tackle complex problems in mathematical physics and financial engineering.

Experience

With over a decade of experience in mathematical research, Jicheng Yu has collaborated with various researchers and institutions. He has contributed to numerous academic journals, enhancing his profile as a leading expert in his field. His work includes developing new methods for solving fractional equations and applying mathematical theories to real-world problems. Yu’s commitment to education is reflected in his mentoring of students and active participation in academic conferences, fostering a collaborative environment for emerging researchers.

Research Focus

Jicheng Yu’s research primarily revolves around the analysis of fractional differential equations and their applications. He investigates Lie symmetries, conservation laws, and optimal systems within the framework of fractional calculus. His work also extends to mathematical modeling in finance, particularly in the development of fractional Black-Scholes equations. Yu’s research aims to deepen the understanding of mathematical structures in both theoretical and applied contexts, bridging gaps between pure mathematics and practical applications.

Publication Top Notes

• Lie symmetries, conservation laws, optimal system and power series solutions of (3+1)-dimensional fractional Zakharov-Kuznetsov equation 📄
• Group classification for one type of space-time fractional quasilinear parabolic equation 📚
• Group classification of time fractional Black-Scholes equation with time-dependent coefficients 📈
• Lie symmetries, exact solutions and conservation laws of time fractional Boussinesq-Burgers system in ocean waves 🌊
• Symmetry analysis, optimal system, conservation laws and exact solutions of time-fractional diffusion-type equation 🔍
• Invariant analysis of the time-fractional (2+1)-dimensional dissipative long-wave system 📐
• Lie symmetry analysis of (2+1)-dimensional time fractional Kadomtsev-Petviashvili equation 🌌
• Lie symmetry, exact solutions and conservation laws of time fractional Black–Scholes equation derived by the fractional Brownian motion 💰
• On the generalized time fractional reaction–diffusion equation: Lie symmetries, exact solutions and conservation laws ⚙️
• Lie Symmetry Analysis, Power Series Solutions and Conservation Laws of (2+1)-Dimensional Time Fractional Modified Bogoyavlenskii–Schiff Equations 🔗
• Lie symmetry, exact solutions and conservation laws of bi-fractional Black–Scholes equation derived by the fractional G-Brownian motion 📊
• LIE SYMMETRY, EXACT SOLUTIONS AND CONSERVATION LAWS OF SOME FRACTIONAL PARTIAL DIFFERENTIAL EQUATIONS 📘
• Lie group method for constructing integrating factors of first-order ordinary differential equations 🛠️
• Lie symmetry analysis and exact solutions of space-time fractional cubic Schrödinger equation 💡
• Lie symmetry analysis of time fractional Burgers equation, Korteweg-de Vries equation and generalized reaction-diffusion equation with delays 🔬
• Lie symmetry analysis, power series solutions and conservation laws of time fractional coupled Boussinesq-Whitham-Broer-Kaup equations 📏
• Lie symmetry analysis and exact solutions of time fractional Black–Scholes equation 📝
• Lie symmetry analysis of fractional ordinary differential equation with neutral delay 📉