Atomic Particles  Atoms are made of protons, neutrons and electrons  99.999999999999% of the atom is empty space  Electrons have locations described.

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Presentation transcript:

Atomic Particles  Atoms are made of protons, neutrons and electrons  % of the atom is empty space  Electrons have locations described by probability functions  Nuclei have protons and neutrons nucleus m p = 1836 m e

Atomic sizes  Atoms are about m  Nuclei are about m  Protons are about m  The size of electrons and quarks has not been measured, but they are at least 1000 times smaller than a proton

What is Light?  Properties of light Reflection, Refraction A property of both particles and waves Interference and Diffraction Young’s double slits A Property of Waves Only Polarisation A Property of Waves Only

Classical Physics Light is a wave Young’s Double Slit Experiment Faraday’s experiments Maxwell’s equations

Line-Emission Spectrum ground state excited state ENERGY IN PHOTON OUT

Bohr Model  e - exist only in orbits with specific amounts of energy called energy levels  Therefore… e - can only gain or lose certain amounts of energy only certain photons are produced

Bohr Model  Energy of photon depends on the difference in energy levels  Bohr’s calculated energies matched the IR, visible, and UV lines for the H atom

Other Elements  Each element has a unique bright-line emission spectrum. “Atomic Fingerprint” Helium zBohr’s calculations only worked for hydrogen! 

The Birth of the Quantum  Max Planck The energy contained in radiation is related to the frequency of the radiation by the relationship n is a positive integer called the quantum number f is the frequency of the oscillation A discreet packet of energy, later to become known as “a photon”

Implications of Planck’s Law  The energy levels of the molecules must be discreet  Only transitions by an amount E=hf are allowed  The implication is that light is discreet or quantised These quantum levels are now known as number states energy 4hf 3hf 2hf 1hf 0 energyn

Photoelectric effect When light strikes the cathode, electrons are emitted When light strikes the cathode, electrons are emitted Electrons moving between the two plates constitute a current Electrons moving between the two plates constitute a current

Photoelectric Effect  Explanation Einstein: the quanta of energy are in fact localised “particle like” energy packets Each having an energy given by hf Emitted electrons will have an energy given by Where  is known as the “work function” of the material hf t where f t is the threshold frequency for the metal.

Louis de Broglie

Wave Properties of Matter  In 1923 Louis de Broglie postulated that perhaps matter exhibits the same “duality” that light exhibits  Perhaps all matter has both characteristics as well  For photons, Which says that the wavelength of light is related to its momentum Which says that the wavelength of light is related to its momentum Making the same comparison for matter we find… Making the same comparison for matter we find…

Quantum Theory  Particles act like waves?!  The best we can do is predict the probability that something will happen. Heisenberg Dirac Schrodinger

Schrödinger Erwin (1887 – 1961) “The task is not so much to see what no-one has yet seen, but to think what nobody has yet thought, about that which everybody sees.”

Schrodinger’s cat  After consultation with Einstein, Schrodinger proposed a thought experiment in which he highlighted the apparent inconsistencies between the so-called Copenhagen interpretation of Quantum Mechanics and the reality of macroscopic measurements.  He proposed that a cat be placed in a sealed box. The release of a poison is then subject to the probabilistic decay of a radioactive isotope. If the isotope decays, the poison is released. If no decay occurs, the poison is not released.  The result is that the cat is in a superposition of states between being dead, and being alive. This is very unintuitive.

Quantum mechanics  Wave-particle duality Waves and particles have interchangeable properties This is an example of a system with complementary properties  The mechanics for dealing with systems when these properties become important is called “Quantum Mechanics”

Measurement disturbes the system The Uncertainty Principle

 Classical physics Measurement uncertainty is due to limitations of the measurement apparatus There is no limit in principle to how accurate a measurement can be made  Quantum Mechanics There is a fundamental limit to the accuracy of a measurement determined by the Heisenberg uncertainty principle If a measurement of position is made with precision  x and a simultaneous measurement of linear momentum is made with precision  p, then the product of the two uncertainties can never be less than h/2 

The Uncertainty Principle Virtual particles: created due to the UP

In Search of the Higgs Boson  Higgs boson is “cosmic molasses” – the Holy Grail of particle physics  Interactions with the Higgs Field are theorized to give all the particles their masses  LHC detectors should be able to confirm or disprove initial hints for Higgs at E=115 GeV