Partial differential equations (PDEs), which have long been used to express various dynamical phenomena since they describe the continuous change, have become ubiquitous in mathematically oriented scientific domains, like the engineering and physics. Thus, these equations are fundamental for the scientific understanding of the diffusion, heat, electrostatics, electrodynamics, thermo-dynamics, fluid dynamics, elasticity or quantum mechanics.

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Introduction

  • Tudor Barbu

摘要

Partial differential equations (PDEs), which have long been used to express various dynamical phenomena since they describe the continuous change, have become ubiquitous in mathematically oriented scientific domains, like the engineering and physics. Thus, these equations are fundamental for the scientific understanding of the diffusion, heat, electrostatics, electrodynamics, thermo-dynamics, fluid dynamics, elasticity or quantum mechanics.