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E n - USM
E n - USM

... • A particle is discrete, or in another words, corpuscular, in nature. • a particle can be localized completely, has mass and electric charge that can be determined with infinite precision (at least in principle) • So is its momentum • These are all implicitly assumed in Newtonian mechanics • This i ...
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... Can quantization occur for a free 1d particle, a 1d particle with a potential barrier only on one side, a 1d particle surrounded by barriers? Looking at the form of the wavefunction for translational motion, should be able to indicate the momentum direction. Complex wavefunctions correspond to defin ...
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... nucleus of the peak in the radial probability distribution plot). n specifies the energy level of the H atom: the higher the n value, the greater the energy. • The azimuthal quantum number, l, is an integer from 0 to n – 1. l is related to the shape of the orbital. For orbitals with n = 2, l can hav ...
new connections between quantum and classical equations
new connections between quantum and classical equations

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... … and then in the 1900s people came to the question of atoms again. Maxwell’s theory explained electric and magnetic phenomena. It combined electric and magnetic field into ONE theory of the electromagnetic field. It also showed that light is an electromagnetic wave! ...
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7.2.1 Seismic waves - The Berkeley Course in Applied Geophysics
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... solution in time is sinusoidal and that the time dependence is given by eit, where  is the angular frequency in radians/sec (equal to 2f, where f is the frequency in cycles per second or Hertz). With this solution in t the equation of motion becomes: 2u/x2 +2/K u = 0 or, with 2/K = k2 2u/ ...
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... constitutive relations are needed to related τ to velocity gradients (Newton’s laws) and q00 to temperature gradients (Fourier’s law). We also need an equation of state to connect enthalpy i to temperature. All such details will be addressed when we examine specific flows. Also note that no explicit ...
The quantum system - Università degli Studi dell`Insubria
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... preceding Section we just plot the real and imaginary part of the wavefunction. To find out the limitations of such a picture we ask how the multiplication of the wavefunction E,l by a constant phase shift ei can be interpreted. From Equation 9 it is readily found that the new wavefunction describ ...
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... e) Know how to calculate displacement, velocity (average), and acceleration (average) vectors. f) How do you draw the velocity vector given the path of the particle? g) Vector properties (equality of vectors, commutative law, associative law, vector subtraction, negative of a vector, scalar multipli ...
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... graphical and mathematical); defend conclusions/explanations about the motion of objects and real-life phenomena from evidence/data. Objects change their motion only when a net force is applied. Newton’s Laws of motion are used to describe the effects of forces on the motion of objects. Conservation ...
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... 5. The limit voltage U0 is much bigger for violet than for yellow light. 6. The intensity of the light does not influence the limit voltage. With classical wave theory of light we would expect that the emission of electrons does not depend on the wavelength of the light. The photoelectric effect (an ...
history of double
history of double

... Double-slit experiment is one of the basic experiments of quantum mechanics that proves If, however, electron is a wave, after wave-particle duality. We would like to passing through the double-slit it would interfere demonstrate that massive particles such as and create an interference pattern on t ...
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Theoretical and experimental justification for the Schrödinger equation

The theoretical and experimental justification for the Schrödinger equation motivates the discovery of the Schrödinger equation, the equation that describes the dynamics of nonrelativistic particles. The motivation uses photons, which are relativistic particles with dynamics determined by Maxwell's equations, as an analogue for all types of particles.This article is at a postgraduate level. For a more general introduction to the topic see Introduction to quantum mechanics.
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