M ar 2 00 5 Constraints of the Dynamic Equations and Lagrangian required by Superposition Principle Of Quantum States
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چکیده
A general form of the dynamical equations is obtained on the requirement of the postulation of the superposition principle of quantum states; hence the constraint on the forms of the Lagrangians is acquired. It shows that the superposition principle requires the continuous transformation group of the Lagrangians to be compact, and that the Lagrangians of elementary particles, such as leptons, quarks, photons and gluons, satisfy this requirement, but the existence of Higgs will break the superposition principle.
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ua nt - p h / 05 03 14 4 v 1 1 6 M ar 2 00 5 Constraints of the Dynamic Equations and Lagrangian required by Superposition Principle Of Quantum States
A general form of the dynamical equations is obtained on the requirement of the postulation of the superposition principle of quantum states; hence the constraint on the forms of the Lagrangians is acquired. It shows that the superposition principle requires the continuous transformation group of the Lagrangians to be compact, and that the Lagrangians of elementary particles, such as leptons, q...
متن کاملA pr 2 00 5 Constraints of the Dynamic Equations and Lagrangian required by Superposition Principle Of Quantum States
A general form of dynamical equations is obtained on the requirement of the superposition principle of quantum states; hence the constraints on the forms of the Lagrangians are acquired, under the assumption of correspondence between quantum states and field operators. It shows that the superposition principle requires the continuous transformation group of the Lagrangians to be compact, and th...
متن کامل5 Constraints of the Dynamic Equations and Lagrangian required by Superposition Principle Of Quantum States
A general form of the dynamical equations is obtained on the requirement of the superposition principle of quantum states; hence the constraint on the forms of the Lagrangians is acquired under an assumption of correspondence between state and field operator. It shows that the superposition principle requires the continuous transformation group of the Lagrangians to be compact, and that the Lag...
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Following Ehrenfest's approach, the problem of quantum-classical correspondence can be treated in the class of trajectory-coherent functions that approximate as → 0 a quantum-mechanical state. This idea leads to a family of systems of ordinary differential equations, called Ehrenfest M-systems (M = 0, 1, 2,. . .), formally equivalent to the semiclassical approximation for the linear Schrödinger...
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تاریخ انتشار 2005