作者: Peter Politzer , Jane S. Murray , Timothy Clark
DOI: 10.1007/S00894-015-2585-5
关键词: Context (language use) 、 Classical mechanics 、 Quantum mechanics 、 Hellmann–Feynman theorem 、 Non-covalent interactions 、 Wave function 、 Mathematics 、 Pauli exclusion principle 、 Mathematical model 、 Atomic orbital 、 Folding (chemistry)
摘要: The Hellmann-Feynman theorem provides a straightforward interpretation of noncovalent bonding in terms Coulombic interactions, which encompass polarization (and accordingly include dispersion). Exchange, Pauli repulsion, orbitals, etc., are part the mathematics obtaining system’s wave function and subsequently its electronic density. They do not correspond to physical forces. Charge transfer, context is equivalent polarization. key point that mathematical models must be confused with reality.