The first book of its kind to cover a wide range of computational methods for electromagnetic phenomena.Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Wei Cai has been a full professor at the University of North Carolina since 1999. He has also taught and conducted research at the University of California, Santa Barbara, Peking University, Fudan University and Shanghai Jiaotong University. He has published over 80 referred journal articles and was awarded the prestigious Feng Kang prize in scientific computing in 2005.
Inhaltsangabe
Part I. Electrostatics in Solvations: 1. Dielectric constant and fluctuation formulae for molecular dynamics 2. Poisson-Boltzmann electrostatics and analytical approximations 3. Numerical methods for Poisson-Boltzmann equations 4. Fast algorithms for long-range interactions Part II. Electromagnetic Scattering: 5. Maxwell equations, potentials, and physical/artificial boundary conditions 6. Dyadic Green's functions in layered media 7. High order methods for surface electromagnetic integral equations 8. High order hierarchical Nedelec edge elements 9. Time domain methods - discontinuous Galerkin method and Yee scheme 10. Computing scattering in periodic structures and surface plasmons 11. Solving Schrödinger equations in waveguides and quantum dots Part III. Electron Transport: 12. Quantum electron transport in semiconductors 13. Non-equilibrium Green's function (NEGF) methods for transport 14. Numerical methods for Wigner quantum transport 15. Hydrodynamics electron transport and finite difference methods 16. Transport models in plasma media and numerical methods.
Part I. Electrostatics in Solvations: 1. Dielectric constant and fluctuation formulae for molecular dynamics 2. Poisson-Boltzmann electrostatics and analytical approximations 3. Numerical methods for Poisson-Boltzmann equations 4. Fast algorithms for long-range interactions Part II. Electromagnetic Scattering: 5. Maxwell equations, potentials, and physical/artificial boundary conditions 6. Dyadic Green's functions in layered media 7. High order methods for surface electromagnetic integral equations 8. High order hierarchical Nedelec edge elements 9. Time domain methods - discontinuous Galerkin method and Yee scheme 10. Computing scattering in periodic structures and surface plasmons 11. Solving Schrödinger equations in waveguides and quantum dots Part III. Electron Transport: 12. Quantum electron transport in semiconductors 13. Non-equilibrium Green's function (NEGF) methods for transport 14. Numerical methods for Wigner quantum transport 15. Hydrodynamics electron transport and finite difference methods 16. Transport models in plasma media and numerical methods.
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