%0 Journal Article %T Quantization of Fractional Singular Lagrangian Systems with Second-Order Derivatives Using Path Integral Method %A Eyad Hasan Hasan %A Osama Abdalla Abu-Haija %J Journal of Applied Mathematics and Physics %P 567-574 %@ 2327-4379 %D 2025 %I Scientific Research Publishing %R 10.4236/jamp.2025.132031 %X We examined the fractional second-order singular Lagrangian systems. We wrote the action principal function and equations of motion as fractional total differential equations. Also, we constructed the set of Hamilton-Jacobi partial differential equations (HJPDEs) within fractional calculus. We formulated the fractional path integral quantization for these systems. A mathematical example is examined with first- and second-class constraints. %K Fractional Path Integral %K Fractional Singular Lagrangians %K Fractional Calculus %U http://www.scirp.org/journal/PaperInformation.aspx?PaperID=140790