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Analytical solutions of partial differential equations for chemical and subsurface energy resources engineering
Chemical and subsurface energy systems are governed by partial differential equations that require analytical methods connecting rigorous mathematics with engineering applications. Applied Mathematical Modeling in Chemical and Subsurface Energy Resources Engineering, by Hassan Hassanzadeh, Professor at the University of Calgary's Schulich School of Engineering, presents application-driven analytical techniques for modeling heat and mass transfer, fluid flow, and reactive transport.
The book develops analytical solution techniques for partial differential equations through step-by-step examples spanning diverse boundary conditions and geometries. Readers learn to model concentration, temperature, and pressure distributions in engineering applications, while extensive references and problem sets support independent study, professional development, and practical problem-solving in chemical and subsurface energy engineering.
Readers will also find:
Designed for multidisciplinary professionals and students in petroleum, chemical, environmental, and subsurface energy engineering, this book provides analytical solutions for diffusion, conduction, advection, and reaction. Software developers building simulation tools for subsurface energy systems will also find its analytical frameworks directly applicable to their work.
Analytical solutions of partial differential equations for chemical and subsurface energy resources engineering
Chemical and subsurface energy systems are governed by partial differential equations that require analytical methods connecting rigorous mathematics with engineering applications. Applied Mathematical Modeling in Chemical and Subsurface Energy Resources Engineering, by Hassan Hassanzadeh, Professor at the University of Calgary's Schulich School of Engineering, presents application-driven analytical techniques for modeling heat and mass transfer, fluid flow, and reactive transport.
The book develops analytical solution techniques for partial differential equations through step-by-step examples spanning diverse boundary conditions and geometries. Readers learn to model concentration, temperature, and pressure distributions in engineering applications, while extensive references and problem sets support independent study, professional development, and practical problem-solving in chemical and subsurface energy engineering.
Readers will also find:
Designed for multidisciplinary professionals and students in petroleum, chemical, environmental, and subsurface energy engineering, this book provides analytical solutions for diffusion, conduction, advection, and reaction. Software developers building simulation tools for subsurface energy systems will also find its analytical frameworks directly applicable to their work.
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