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Predominantly used in computational fluid dynamics (CFD), the Finite Volume Method evaluates partial differential equations as algebraic equations over small control volumes. Central to FVM is the divergence theorem, which converts volume integrals containing a divergence term into surface integrals. This ensures strict local and global conservation of physical quantities (like mass, momentum, and energy), even on highly distorted grids. 4. Key Algorithmic Schemes for Time-Dependent Problems

4. Computational Methods for Partial Differential Equations by Jain PDF Free