%0 Journal Article %1 QUA:QUA560090205 %A Hunter, Geoffrey %D 1975 %I John Wiley & Sons, Inc. %J International Journal of Quantum Chemistry %K energy equation mechanics physics potential quantum schrodinger solution surface %N 2 %P 237--242 %R 10.1002/qua.560090205 %T Conditional probability amplitudes in wave mechanics %U http://dx.doi.org/10.1002/qua.560090205 %V 9 %X The total wave function of a system ψ(x, y) is expressed as a product of a marginal amplitude function f(y) and a conditional amplitude function ϕ(x | y). The original Schrödinger equation Hψ = Eψ is reduced to a Schrödinger equation for the marginal amplitude H′f = Ef. The factorization of ψ is in principle exact. It achieves a partial separation of the variables x and y.

@article{QUA:QUA560090205, abstract = {The total wave function of a system ψ(x, y) is expressed as a product of a marginal amplitude function f(y) and a conditional amplitude function ϕ(x | y). The original Schrödinger equation Hψ = Eψ is reduced to a Schrödinger equation for the marginal amplitude H′f = Ef. The factorization of ψ is in principle exact. It achieves a partial separation of the variables x and y.}, added-at = {2013-06-06T22:30:54.000+0200}, author = {Hunter, Geoffrey}, biburl = {https://www.bibsonomy.org/bibtex/2fbc0326cc3da484c6dc2f5c7d5877474/drmatusek}, doi = {10.1002/qua.560090205}, interhash = {acb84416e2702a3aaf57f1fd2c5bb1e8}, intrahash = {fbc0326cc3da484c6dc2f5c7d5877474}, issn = {1097-461X}, journal = {International Journal of Quantum Chemistry}, keywords = {energy equation mechanics physics potential quantum schrodinger solution surface}, month = mar, number = 2, pages = {237--242}, publisher = {John Wiley & Sons, Inc.}, timestamp = {2013-06-06T22:30:55.000+0200}, title = {Conditional probability amplitudes in wave mechanics}, url = {http://dx.doi.org/10.1002/qua.560090205}, volume = 9, year = 1975 }