Atomic01 - University of Cape Town

More documents

Recommendations

Info

PHY322S Atomic Physics . whence . . . λ ′ − λ = h (1 − cos θ) m e c Compton wavelength of the electron λ c = (h/(m e c)) = 2.4 × 10 −12 m At all angles an unshifted peak arises from collisions between X-ray photon and the nucleus of the atom λ ′ − λ = h (1 − cos θ) ∼ 0 m N c since m N ≫ m e 24
PHY322S Atomic Physics . Wave particle duality There are therefore now two theories of light, both indispensable, and without any logical connection. - Einstein (1924) Evidence for wave-nature of light: Diffraction and interference Evidence for particle-nature of light: effect Photoelectric effect, Compton 25
Page 1 and 2: PHY322S Atomic Physics 050716.1200
Page 3 and 4: PHY322S Atomic Physics . Atomic Phy
Page 5 and 6: PHY322S Atomic Physics . Atomic Phy
Page 7 and 8: PHY322S Atomic Physics . Atomism Gr
Page 9 and 10: PHY322S Atomic Physics . Problems w
Page 11 and 12: PHY322S Atomic Physics . Atomic siz
Page 13 and 14: PHY322S Atomic Physics . Natural un
Page 15 and 16: PHY322S Atomic Physics . The formal
Page 17 and 18: PHY322S Atomic Physics . Blackbody
Page 19 and 20: PHY322S Atomic Physics . Photoelect
Page 21 and 22: PHY322S Atomic Physics . Relation b
Page 23: PHY322S Atomic Physics . Compton sc
Page 27 and 28: PHY322S Atomic Physics . Estimation
Page 29 and 30: PHY322S Atomic Physics . Electron d
Page 31 and 32: PHY322S Atomic Physics . Double Sli
Page 33 and 34: PHY322S Atomic Physics . Fringe spa
Page 35 and 36: PHY322S Atomic Physics . Double sli
Page 37 and 38: PHY322S Atomic Physics . Heisenberg
Page 39 and 40: PHY322S Atomic Physics . Heisenberg
Page 41: PHY322S Atomic Physics . Conclusion

Atomic01 - University of Cape Town

Create successful ePaper yourself

Delete template?

Save as template?