Radiation

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Basic knowledge about radiation and its effects on materials including its spectrum.

Transcript of Radiation

  • Fundamentals of Radiation

  • The process of emission of radiation or particles

  • Atomic Model (Main Particles)Nucleus (Nucleons)Proton, p, positive chargemass = 1.67262x10-27 kgNeutron, n, no chargemass = 1.67929x10-27 kgElectron Shell/CloudElectron, e, negative chargemass = 9.10939x10-31 kg

  • Atomic (Bohr) Model

  • Other Basic ParticlesPhotonElectromagnetic waveNo mass or chargeNeutrino (Antineutrino)No mass or chargeAppears during decay of certain nucleiMany more that Physicists like

  • Atomic DefinitionsAtomic Number, ZNumber of Protons/ElectronsAtomic Mass Number, ATotal Number of NucleonsAtomic WeightMass of a Neutral Atom Relative to the Mass of 12CElementNuclide with Unique Atomic NumberIsotopesNuclides with Same Atomic Number but Different Atomic Mass Numbers

  • Common Isotopeshttp://www.eccentrix.com/

  • Atomic DefinitionsIsotope Identification or X-A ActivityNumber of disintegrations (decays) per unit timeHalf-LifeTime for half of the material to decay away

  • Radiation Decay

  • Radiation UnitsBecquerel, BqOne disintegration per secondRate at which radiation of some type is emitted from a collection of isotopes Curie, Ci3.7x1010 BqAmount of radiation emitted from 1 g of Ra-226

  • Common Radioactive DecayAlpha, a++Helium Nucleus (4 n, 2 p)Captures 2 eBeta, b-ElectronPositron, b+Gamma, gPhoton

  • Atomic Stability CurveAlpha DecayBeta DecayPositron Decay

  • Decay Chains

  • 3 Things to Reduce RadiationDistanceShieldingTime

  • Distance: Inverse Square Law

  • Visualizing Distance

  • Shielding: Attenuationm is a function of radiation energy and shielding material

  • Shielding Radiation

  • Visualizing Shielding

  • Time: Duration of Exposure

  • Common RadioisotopesCarbon-14, Organic MaterialPotassium-40, BananasTechnetium-99, Medical DiagnosisCesium-137, Industrial GaugesLead-210, GroundRadium-226,-228, Brazil NutsUranium-234,-235,-238, GroundThorium-232, GroundPlutonium-238, PacemakersAmericium-241, Smoke Detectors

  • Examples and Problems 1.2Pumped Storage Scheme:Reservoir Containing 6.7 million m3 H2O 500 m above the Lower ReservoirCan Supply 1800 MWeAssume No LossesHow Long Can the Plant Remain in Operation?

  • Examples and Problems 1.2SolutionFind the Total Potential EnergyMass = Volume * Density r = 1000 kg/m3, m = 6.7x109 kgPE = Mass * Height * Gravity (9.81 m/s2)PE = 32.8x1013 JOperational Time = PE/PowerOT = 5 hours

  • Examples and Problems 1.2Other Problems using Same EquationsWhat is the Volume of the Upper Reservoir for a Set Power Supply and Operational Time?Account for Additional Power Losses using Efficiency TermsCompare Reservoir Sizes and Heights for Desired Power RatingsAdditional AnalysisEnergy Costs to Fill Upper Reservoir versus Revenue Generated from Energy Produced

  • Radiation Decay ExampleIf you had a vial containing 9x1012 Bq each of carbon-14 and Bq of tritium, what would the activity be 100 years later? How many grams of each would be in the container?(The isotopes decay into nitrogen-14 and helium-3, respectively)

  • Radiation Decay Example

    IsotopeA(100y)N(100y)m(100y)3H3.2x1010 Bq5.7x1011 atoms2.8 pg14C8.9x1012 Bq7.4x1016 atoms1.5 mg