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Problem 6 Electron with mass mo-9.11x103 kg is placed in a quantum well of width L-70nm with fini...
Problem 2.7 An electron is confined inside a potential well with infinite walls. The width of...
Problem 2.7 An electron is confined inside a potential well with infinite walls. The width of the well is W = 5 nm. What is the probability of finding the electron within 1 nm from either wall, if the electron is at (a) the lowest energy level (b) the second-lowest energy level A Ans: a) P = 0.10 B) P = 0.31
An electron in a one-dimensional infinite potential well of width L is found to have the...
An electron in a one-dimensional infinite potential well of width L is found to have the normalized wave function ψ(x)- sin(2 r ). (a) What is the probability of finding the electron within the interval from x=010 x = L/2 ? (b) At what position or positions is the electron most likely to be found? In other words, find the value(s) of x where the probability of finding the particle is the greatest?
Special Problem (20 pts) Consider an undoped AljGa7As/GaAs/ Al3Ga7As quantum well (QW) of width W...
Special Problem (20 pts) Consider an undoped AljGa7As/GaAs/ Al3Ga7As quantum well (QW) of width W-15 nm. (a) Due the quantum mechanical confinement in the quantum well, the lowest energy states of in the conduction band is no longer the conduction band edge, but the CB edge plus the confined state energy (particle in the box problem), where the confinement energy relative to the CB edge is given by the solutions for infinite barriers where n-1,2,.is the quantum number, n-1 is...
An electron has mass me 9.1-10-31 kg. If the electron is accelerated through a potential of 100 v...
An electron has mass me 9.1-10-31 kg. If the electron is accelerated through a potential of 100 volts it will have kinetic energy 100 eV, where 1 eV = 1.6-10-19 Joules. Note that 11-2, 1.05-10-34 Joule seconds. [2 points] a. what is the frequency, a, wave number, k, and wavelength, λ, of the wave function, ψ ? [3 points] b. If this electron is confined in an infinite potential well (in one dimension, z) with width 0 KcSa, what are...
A NON stationary state A particle of mass m is in an infinite square well potential of width L, a...
A NON stationary state A particle of mass m is in an infinite square well potential of width L, as in McIntyre's section 5.4. Suppose we have an initial state vector lv(t -0) results from Mclntrye without re-deriving them, and you may use a computer for your math as long as you include your code in your solution A(3E1) 4iE2)). You may use E. (4 pts) Use a computer to plot this probability density at 4 times: t 0, t2...
2. Goal of this problem is to study how tunnelling in a two-well system emerges. In particular, w...
2. Goal of this problem is to study how tunnelling in a two-well system emerges. In particular, we are interested in determining how the tunnelling rate T' of a particle with mass m scales as a function of the (effective) height Vo - E and width b of an energy barrier separating the two wells. The following graphics illustrates the set-up. Initially the particle may be trapped on the left side corresponding to the state |L〉, we are now interested...
An electron in a one-dimensional infinite potential well of width L is found to have the normalized wave function ψ(x)- sin(2 r ). (a) What is the probability of finding the electron within the interval from x=010 x = L/2 ? (b) At what position or positions is the electron most likely to be found? In other words, find the value(s) of x where the probability of finding the particle is the greatest?
Special Problem (20 pts) Consider an undoped AljGa7As/GaAs/ Al3Ga7As quantum well (QW) of width W-15 nm. (a) Due the quantum mechanical confinement in the quantum well, the lowest energy states of in the conduction band is no longer the conduction band edge, but the CB edge plus the confined state energy (particle in the box problem), where the confinement energy relative to the CB edge is given by the solutions for infinite barriers where n-1,2,.is the quantum number, n-1 is...
An electron has mass me 9.1-10-31 kg. If the electron is accelerated through a potential of 100 volts it will have kinetic energy 100 eV, where 1 eV = 1.6-10-19 Joules. Note that 11-2, 1.05-10-34 Joule seconds. [2 points] a. what is the frequency, a, wave number, k, and wavelength, λ, of the wave function, ψ ? [3 points] b. If this electron is confined in an infinite potential well (in one dimension, z) with width 0 KcSa, what are...
A NON stationary state A particle of mass m is in an infinite square well potential of width L, as in McIntyre's section 5.4. Suppose we have an initial state vector lv(t -0) results from Mclntrye without re-deriving them, and you may use a computer for your math as long as you include your code in your solution A(3E1) 4iE2)). You may use E. (4 pts) Use a computer to plot this probability density at 4 times: t 0, t2...
2. Goal of this problem is to study how tunnelling in a two-well system emerges. In particular, we are interested in determining how the tunnelling rate T' of a particle with mass m scales as a function of the (effective) height Vo - E and width b of an energy barrier separating the two wells. The following graphics illustrates the set-up. Initially the particle may be trapped on the left side corresponding to the state |L〉, we are now interested...
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