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Linear Transformations
Linear Transformations

... determine if a function was one-to-one, i.e., to determine if an inverse function exists. Similarly, we say a linear transformation T :
The Hydrogen Atom: a Review on the Birth of Modern Quantum
The Hydrogen Atom: a Review on the Birth of Modern Quantum

... intuition to highlight the parallelism between the equations of electromagnetic waves and those of material particle motion [9,13-14]. He was so able to formulate a mathematical formalism where matter can be studied using the wave equations! ...
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1 Handout #11 ME 262A Summary on Quantum States We showed

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7.4 The Quantum-Mechanical Model of the Atom

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The Zeno`s paradox in quantum theory
The Zeno`s paradox in quantum theory

... Zeno denying the possibility of motion to a flying arrow, we call this result the Zeno's paradox in quantum theory In fact, if E is taken to be the projection to the set of localized states of a particle (or, a quantum arrow) in a given region D of space, then one concludes that the particle will ne ...
Properties of higher-order Trotter formulas
Properties of higher-order Trotter formulas

... In many cases of practical interest involving functional integration it is necessary or unavoidable to do the calculations explicitly with the discrete version of the path integral. This necessity arises if the legitimacy of the limiting procedure is dubious as is the case, e.g., in derivations of t ...
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Tunneling between Edge States in a Quantum Spin Hall System

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... photon carries both measurable energy and momentum, and these two quantities must be conserved in a collision. If the incident photon collides with an electron initially at rest, as in Figure 27.16, the photon transfers some of its energy and momentum to the electron. As a consequence, the energy an ...
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JKB_Paper1_QuantumEntanglementTechnologyoftheFuture

... is inherent in quantum mechanics to “Hidden variables” (Einstein, Podolsky, Rosen 1935). It has been suggested that once two atoms, for example, become entangled in a way that they can be described by a single wave function, and once they have separated, they can still be described by this single wa ...
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Closed-Form Expressions for the Matrix Exponential

... Let us now see how the above method generalizes when dealing with higher-dimensional spaces. To this end, we keep dealing with rotations. The operator exp (iαn · σ) is a rotation operator acting on spinor space. It is also an element of the group SU (2), whose generators can be taken as Xi = iσi /2, ...
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Lecture 24: The fundamental building blocks of matter 1

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Symmetry in quantum mechanics

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