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The system is governed by partial differential equations (PDEs).
Covers advanced topics in numerical methods for the discretization, solution, and control of problems governed by partial differential equations.
VEGF biochemical reactions and transport processes are described by partial differential equations with appropriate boundary conditions.
Many science and engineering applications necessitate the solution of optimization problems constrained by physical laws that are described by systems of partial differential equations (PDEs).
Firstly a complex mathematical description of the process by means of partial differential equations is solved analytically.
The problem is formulated by means of partial differential equations.
The physical model for those systems leads to a distributed-parameter model whose description usually requires partial differential equations (PDEs).
A circuit is usually represented by a set of partial differential equations (PDEs) or ordinary differential equations (ODEs).
Introduction to Partial Differential Equations, by Gerald B. Folland, Princeton University Press.
Any rigorous description of this process would entail a system of Partial Differential Equations (PDE), which couples extracellular diffusion with reaction kinetics of the cell surface.
The relation is specified by the Einstein field equations, a system of partial differential equations.
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