Historical introduction to quantum mechanics
... Planck’s material oscillators. He considered this radiation as being made up of standing electromagnetic waves. Energy density of these waves is equivalent to the energy density of a collection of harmonic oscillators. The average energy per oscillator is kT This classical approach, so called Raylei ...
... Planck’s material oscillators. He considered this radiation as being made up of standing electromagnetic waves. Energy density of these waves is equivalent to the energy density of a collection of harmonic oscillators. The average energy per oscillator is kT This classical approach, so called Raylei ...
Quantum Computers
... linear equations (the Schrödinger equation). This means that solutions to the equations obey a superposition principle: linear combinations of solutions are still solutions. ...
... linear equations (the Schrödinger equation). This means that solutions to the equations obey a superposition principle: linear combinations of solutions are still solutions. ...
BEC - Triumf
... a. quantum physics only applies to electrons b. quantum physics applies to things that are too small to see, like electrons or atoms, but not to normal sized objects. c. for human size scale objects, energy levels are there, but too close together to see gaps. d. hockey pucks, people, etc are jumpin ...
... a. quantum physics only applies to electrons b. quantum physics applies to things that are too small to see, like electrons or atoms, but not to normal sized objects. c. for human size scale objects, energy levels are there, but too close together to see gaps. d. hockey pucks, people, etc are jumpin ...
ppt - Computer Science
... Many-worlds hypothesis: In this model, the universe is full described by the state space graph we just drew. The ensemble of universes is what we observe and we see them all at once. ...
... Many-worlds hypothesis: In this model, the universe is full described by the state space graph we just drew. The ensemble of universes is what we observe and we see them all at once. ...
Lecture Notes (pptx)
... Many-worlds hypothesis: In this model, the universe is full described by the state space graph we just drew. The ensemble of universes is what we observe and we see them all at once. ...
... Many-worlds hypothesis: In this model, the universe is full described by the state space graph we just drew. The ensemble of universes is what we observe and we see them all at once. ...
Chapter 7, Quantum Nos.
... Orbital Energies and Electron Configurations of Multi-Electron Atoms For the H atom the orbital energy depends only on n, so all orbitals with the same value of n have the same energy. This is not true, however, for any other atom! The H atom orbitals may be used to approximate the orbitals for mult ...
... Orbital Energies and Electron Configurations of Multi-Electron Atoms For the H atom the orbital energy depends only on n, so all orbitals with the same value of n have the same energy. This is not true, however, for any other atom! The H atom orbitals may be used to approximate the orbitals for mult ...
quantum computing
... • Moore’s law states that transistors doubles every 18 months in a microprocessor. • Transistor size should reduce proportionally. • CMOS-size-5nm • In other few years the transistor size reaches subatomic scale i.e in the range of 0.1A ...
... • Moore’s law states that transistors doubles every 18 months in a microprocessor. • Transistor size should reduce proportionally. • CMOS-size-5nm • In other few years the transistor size reaches subatomic scale i.e in the range of 0.1A ...
Lecture 4
... [Einstein Podolsky Rosen 35] claimed that quantum mechanics gives an incomplete picture of reality What does that mean? There might be a deeper „classical“ theory that allows to eliminate the probabilistic predictions of quantum mechanics by referring to „hidden parameters“ The state 1/21/2 (|00i+|1 ...
... [Einstein Podolsky Rosen 35] claimed that quantum mechanics gives an incomplete picture of reality What does that mean? There might be a deeper „classical“ theory that allows to eliminate the probabilistic predictions of quantum mechanics by referring to „hidden parameters“ The state 1/21/2 (|00i+|1 ...
Lecture 2
... Figure 1.8: The classical light experiment that showed that light behaves like waves because of the observed interference patterns when two circular waves that emerge from closely spaced slits emerge. When one slit is blocked, the interference pattern disappears. a source emits light, the light hit ...
... Figure 1.8: The classical light experiment that showed that light behaves like waves because of the observed interference patterns when two circular waves that emerge from closely spaced slits emerge. When one slit is blocked, the interference pattern disappears. a source emits light, the light hit ...
Lecture-3: Atomic Structure
... The theory of quantum mechanics was developed by Erwin Schrödinger, Werner. According to quantum mechanics, the position and momentum of a particle cannot both be accurately known at the same time. Only its most probable position or momentum can be determined. The most probable distance between the ...
... The theory of quantum mechanics was developed by Erwin Schrödinger, Werner. According to quantum mechanics, the position and momentum of a particle cannot both be accurately known at the same time. Only its most probable position or momentum can be determined. The most probable distance between the ...
Algebraic Aspects of Topological Quantum Computing
... Algebraic Aspects of Topological Quantum Computing ...
... Algebraic Aspects of Topological Quantum Computing ...
Another version - Scott Aaronson
... Maybe the single most striking application so far of complexity to fundamental physics ...
... Maybe the single most striking application so far of complexity to fundamental physics ...
Slide 1
... be any integer between 0 and n - 1. For n = 3, l can be either 0, 1, or 2. The magnetic quantum number (m) can be any integer between -l and +l. For l = 2, m can be either -2, -1, 0, +1, or ...
... be any integer between 0 and n - 1. For n = 3, l can be either 0, 1, or 2. The magnetic quantum number (m) can be any integer between -l and +l. For l = 2, m can be either -2, -1, 0, +1, or ...
Broglie and Schrodinger Atomic Model
... Organization). To help understand Broglie’s theories and ideas better this is Broglie’s theory of quantum physics. “Thus I arrived at the following general idea which has guided my researches: for matter, just as much as for radiation, in particular light, we must introduce at one and the same time ...
... Organization). To help understand Broglie’s theories and ideas better this is Broglie’s theory of quantum physics. “Thus I arrived at the following general idea which has guided my researches: for matter, just as much as for radiation, in particular light, we must introduce at one and the same time ...
Document
... Chemistry 130 (Lecture VII-VIII) Answer 1. Which of the following statements is not consistent with a quantum mechanical view of nature? a. Matter can be thought of as waves b. Excited atoms can emit all possible energies c. Knowing the exact speed of an electron means we do not know anything about ...
... Chemistry 130 (Lecture VII-VIII) Answer 1. Which of the following statements is not consistent with a quantum mechanical view of nature? a. Matter can be thought of as waves b. Excited atoms can emit all possible energies c. Knowing the exact speed of an electron means we do not know anything about ...
Chapter 4 Section 2
... ladder but not equally spaced Quantum—amount of energy needed to move an electron from its current energy level to the next higher one ...
... ladder but not equally spaced Quantum—amount of energy needed to move an electron from its current energy level to the next higher one ...
