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Schrodinger's equation

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Schrödinger's equation  (shrdng-rz, shr-)
An equation describing the state and evolution of a quantum mechanical system, given boundary conditions. Different solutions to the equation are associated with different wave functions, usually associated with different energy levels. This equation is fundamental to the study of wave mechanics. See also wave functionwave mechanics
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During discussions with Neils Bohr concerning the probability interpretation of his own Schrodinger's Equation, he firmly disagreed with Bohr and mainstream quantum mechanics and wrote: Let me say at the outset, that in this discourse, I am opposing not a few special statements of quantum mechanics held today (1950s), I am opposing as it were the whole of it.
The Wave Structure of Matter (WSM) and the origin of the Natural Laws by Wolff, Milo / Frontier Perspectives
The stationary one-dimensional version of Schrodinger's equation ([lambda] being a fixed value in R) -[psi]"(x) + V (x)[psi](x) = [lambda][psi](x), x [member of] R (1.
Heim-Lorek supermodels by Garbers, Nicole; Ruffing, Andreas / International Journal of Difference Equations
Schrodinger's equation is used to predict the outcome of events, the distribution of results.
Worse yet, real life by Watman, Max / New Criterion
 
 
 
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