Introduction to Quantum Mechanics (2nd ed.)¶
Griffiths, D. J. (2004). Introduction to Quantum Mechanics (2nd ed.). Prentice Hall.
Cited by¶
3 citations across 3 artifacts.
Each citation links to the sentence it supports in the citing article.
Domain-specific¶
- Boundary Value Problem
- Partial differential equations — the foundational theory: the analysis of elliptic and parabolic PDEs is largely the theory of boundary value problems, with the elliptic Dirichlet problem the well-posedness prototype. Mechanical and structural engineering — equilibrium configurations: stress in a loaded beam, deformation of a clamped plate, and the vibration modes of a fixed membrane. Electromagnetics — fields from sources and conductors: electrostatic potentials given charge distributions and conductor surfaces, and antenna design. Heat transfer — steady-state temperature: distributions in solids under prescribed surface temperatures (Dirichlet), fluxes (Neumann), or convective cooling (Robin). Fluid dynamics — pressure and flow fields: distributions in flow domains with prescribed inlet/outlet conditions. Quantum mechanics — bound-state problems: a particle in an infinitely deep box or spherical well, with the wavefunction constrained to vanish at the walls
This sourceWorks the infinite square well and the infinite spherical well with the wavefunction vanishing at the walls, and the finite square well where it does not.
- Partial differential equations — the foundational theory: the analysis of elliptic and parabolic PDEs is largely the theory of boundary value problems, with the elliptic Dirichlet problem the well-posedness prototype. Mechanical and structural engineering — equilibrium configurations: stress in a loaded beam, deformation of a clamped plate, and the vibration modes of a fixed membrane. Electromagnetics — fields from sources and conductors: electrostatic potentials given charge distributions and conductor surfaces, and antenna design. Heat transfer — steady-state temperature: distributions in solids under prescribed surface temperatures (Dirichlet), fluxes (Neumann), or convective cooling (Robin). Fluid dynamics — pressure and flow fields: distributions in flow domains with prescribed inlet/outlet conditions. Quantum mechanics — bound-state problems: a particle in an infinitely deep box or spherical well, with the wavefunction constrained to vanish at the walls
- Commutator
- Transmission coefficient
Verification¶
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