Partial Differential Equations : Modeling and Numerical Simulation
Publication year: 2008
ISBN: 978-1-4020-8758-5
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For more than 250 years partial differential equations have been clearly the most important tool available to mankind in order to understand a large variety of phenomena, natural at first and then those originating from human activity and technological development. Mechanics, physics and their engineering applications were the first to benefit from the impact of partial differential equations on modeling and design, but a little less than a century ago the Schrödinger equation was the key opening the door to the application of partial differential equations to quantum chemistry, for small atomic and molecular systems at first, but then for systems of fast growing complexity.
Subject: Physics and Astronomy, Schrödinger equation, differential equation, finite element method, fluid mechanics, geology, geometry, mathematical modeling, mechanics, medicine, modeling, numerical analysis, numerical methods, partial differential equation, quantum chemistry, simulation, partial differential equations, Mathematical and Computational Engineering, Partial Differential Equations, Mathematical Modeling and Industrial Mathematics
