I0I0 I 0 V 0 V0V0 f f 0 1)Current depends on potential; max current I 0 (saturation) for high voltages. I 0 reached when all electrons are collected 2)Positive.

Slides:



Advertisements
Similar presentations
© John Parkinson 1 MAX PLANCK PHOTOELECTRIC EFFECT.
Advertisements

Giuseppe Dalba, La Fisica dei Raggi X, Dipartimento di Fisica, Università di Trento, a.a Transmission MATTER Scattering Compton Thomson Photoelectric.
Chapter 38B - Quantum Physics
Objectives By the end of this section you should:
Wilhelm Conrad Röntgen
X-rays : Their Production Their Interaction with Matter
Electromagnetic Waves G5 - X Rays. Coolidge tube (X-ray tube) K = Hot filament cathode A = Tungsten anode U h = Heater Voltage (e.g. 12V) U a = Accelerating.
Instrumental Chemistry
Chapter 27 Quantum Physics Conceptual questions: 1,3,9,10
Happyphysics.com Physics Lecture Resources Prof. Mineesh Gulati Head-Physics Wing Happy Model Hr. Sec. School, Udhampur, J&K Website: happyphysics.com.
Photons Physics 100 Chapt 21. Vacuum tube Photoelectric effect cathode anode.
A potential difference V is maintained between the metal target and the collector cup Electrons ejected from C travel to A and G detects the flow Apply.
Page 1 Wave / Particle Duality PART I Electrons as discrete Particles. –Measurement of e (oil-drop expt.) and e/m (e-beam expt.). Photons as discrete Particles.
3.2 More about photo electricity The easiest electrons to eject are on the metals surface And will have maximum kinetic energy Other electrons need more.
6. Atomic and Nuclear Physics Chapter 6.4 Interactions of matter with energy.
Quantization of Light Chapter 4. Chapter 4 Homework 4.9, 4.15, 4.23, 4.31 Due Monday 2/24.
Isotope characteristics differ U U
1 Chapter 38 Light Waves Behaving as Particles February 25, 27 Photoelectric effect 38.1 Light absorbed as photons: The photoelectric effect Photoelectric.
2. The Particle-like Properties Of Electromagnetic Radiation
MAX PLANCK PHOTOELECTRIC EFFECT © John Parkinson.
Chapter 27 Quantum Physics.  Understand the relationship between wavelength and intensity for blackbody radiation  Understand how Planck’s Hypothesis.
Electromagnetic Radiation
X-radiation. X-rays are part of the electromagnetic spectrum. X-radiation (composed of X-rays) is a form of electromagnetic radiation. X- rays have a.
Light. Photons The photon is the gauge boson of the electromagnetic force. –Massless –Stable –Interacts with charged particles. Photon velocity depends.
PRODUCTION OF X-RAY & X-RAY SPECTRUM
Physics at the end of XIX Century Major Discoveries of XX Century
1 Recap  X-rays are very short EM radiation, 0.01 nm – 10 nm  It’s the reverse process of photoeletricity but at much higher energy scale ( 100 eV –
Physics at the end of XIX Century Major Discoveries of XX Century
Chapter 2: Particle Properties of Waves
Classical ConceptsEquations Newton’s Law Kinetic Energy Momentum Momentum and Energy Speed of light Velocity of a wave Angular Frequency Einstein’s Mass-Energy.
Physics of Radiography
Radiation therapy is based on the exposure of malign tumor cells to significant but well localized doses of radiation to destroy the tumor cells. The.
DMI 261 Radiation Biology AndProtection. Unit 2 RADIATION Electromagnetic Spectrum –The frequency range of electromagnetic radiation and the photon wavelength.
Young/Freeman University Physics 11e. Ch 38 Photons, Electrons, and Atoms © 2005 Pearson Education.
The photon A “particle” of light A “quantum” of light energy The energy of a given photon depends on the frequency (color) of the light.
The Particlelike Properties of Electromagnetics Radiation Wei-Li Chen 10/27/2014.
1 PHYS 3313 – Section 001 Lecture #10 Monday, Feb. 17, 2014 Dr. Jaehoon Yu Photoelectric Effect Compton Effect Pair production/Pair annihilation Monday,
Chemistry 330 Chapter 11 Quantum Mechanics – The Concepts.
Medical Imaging Radiation I. Naked to the Bone: Medical Imaging in the Twentieth Century (Paperback)by Bettyann Kevles Bettyann Kevles E=mc2: A Biography.
Chapter 27- Atomic/Quantum Physics
Lecture 9 Quantum Mechanics (made fun and easy). Why the world needs quantum mechanics.
Chapter 27:Quantum Physics Blackbody Radiation and Planck’s Hypothesis Homework : Read and understand the lecture note.  Thermal radiation An object at.
Chapter 5 Interactions of Ionizing Radiation. Ionization The process by which a neutral atom acquires a positive or a negative charge Directly ionizing.
Interactions of EM Radiation with Matter
Origin of Quantum Theory
Plan for Today (AP Physics 2) Ch 24, 27, and 28 Review Day More Review Materials.
Modern Atomic Theory Quantum Theory and the Electronic Structure of Atoms Chapter 11.
LIGHT and MATTER Chapters 11 & 12. Originally performed by Young (1801) to demonstrate the wave-nature of light. Has now been done with electrons, neutrons,
Need for Quantum Physics Problems remained from classical mechanics that relativity didn’t explain Problems remained from classical mechanics that relativity.
Unit 12: Part 2 Quantum Physics. Overview Quantization: Planck’s Hypothesis Quanta of Light: Photons and the Photoelectric Effect Quantum “Particles”:
Chapter 33 Early Quantum Theory and Models of Atom.
Plan for Today (AP Physics 2) Go over AP Problems Lecture/Notes on X-Rays, Compton Effect, and deBroglie Ch 27 HW due Monday.
Graphical Analysis and Applications of Photoelectric Effect
Modern Physics 2. Dalton’s Atomic Theory 5 points 1)Elements are made of atoms 2)All atoms of an element are identical. 3)The atoms of different elements.
Photons SACE Stage 2 Physics. Photons Consider a darkened room with the Young’s Double Slit experiment setup. The light source is releasing very low levels.
1© Manhattan Press (H.K.) Ltd Continuous spectra Spectra Sun’s spectrum and Fraunhofer lines.
Interactions of Ionizing Radiation
Describe how X-rays interact with matter using the photoelectric effect, Describe the Compton effect and pair production. Define intensity and use the.
EMR 2 The Compton Effect. Review of Photoelectric Effect: Intensity Matters - the greater the intensity/brightness, the greater the photoelectric current.
Photoelectric Effect. Lenard 1902: Studied energy of the photoelectrons with intensity of light. He could increase the intensity thousand fold. 1.Noticed.
Chapter 38 Photons: Light Waves Behaving as Particles
Blackbody Radiation and Planck’s Hypothesis
MAX PLANCK PHOTOELECTRIC EFFECT © John Parkinson.
What is the nature of Light ? Part II.
Chapter 38 Photons: Light Waves Behaving as Particles
Interaction of gamma rays with matter
Quantized Energy.
Interaction of Electromagnetic Radiation with Matter
Physics at the end of XIX Century Major Discoveries of XX Century
Chapter 38 Photons: Light Waves Behaving as Particles
Presentation transcript:

I0I0 I 0 V 0 V0V0 f f 0 1)Current depends on potential; max current I 0 (saturation) for high voltages. I 0 reached when all electrons are collected 2)Positive current even for (small) negative potential up to V 0 (stopping potential). V 0 corresponds to max. E kin : eV 0 = E kin, max 3)I 0 (= # of electrons per time) depends on light intensity but NOT on frequency 4)V 0 depends on the material and frequency, but not on intensity. 5)Emission only occurs for frequencies f > f 0 (V 0 (f 0 ) = 0 ) 6)The current is always observed immediately with begin of irradiation. A Light e –e – Interpretation: Light comes in bundles (photons) with energy E = hf, each photon is absorbed by a single electron. # of electrons # of incident photons e – emitted only if photon energy is larger than e – separation energy (work function): hf > w 0 Kinetic energy of electron: E kin, max = h f – w 0 stopping potential: eV 0 = E kin, max = h f – w 0 ; threshold frequency (E kin = 0) : f 0 = w 0 /h -V0-V0 Photoelectric Effect

Roentgens original tube Very first medical x-ray exposure: Berta Roentgens hand, December 22, 1895 Cathode Anode Vacuum tube – + cathode rays Wilhelm Röntgen – X-rays /

d d sin Wave front Crystal lattice Bragg condition: 2d sin = n Crystal x-ray Bragg reflection of x-rays

Single crystal Polycrystalline powder Bragg reflection of x-rays

E i, p i E f, p f E e, p e Conservation of energy E i + m e c 2 = E f + E e Conservation of momentum x: p i = p f cos + p e cos y: 0= p f sin + p e sin E e 2 = p e 2 c 2 + m e 2 c 4 ; E i,f = p i,f c Compton Scattering Change in wavelength: = C (1-cos ) with C = h/m e c = 2.43× m

Temperature [K] Energy [eV] Wavelength [nm] Visible Wavelength [m] Frequency [Hz] infraredγ-rays x-rays micro- wave radio ultra- violet Electromagnetic Spectrum

Thermal radiation – continuous spectrum Radiation of gases (e.g. H) – discrete spectrum Source: Source: Light emission Spectra

Bremsstrahlung + characteristic emission Source: X-ray emission

Target, r t Projectile, r p Cross section: (r p +r t )² Number of interactions N: N = n t n: number of targets per area : (total) cross section [ n : fraction of total area covered with disks] : flux of projectiles (# of projectiles/time) [ t: total number of projectiles] Interaction probability per projectile P: P = n Cross section and Interaction Probability

Cross section for the interaction of photons with C atoms (1 barn = m²) Photo effect Pair production (momentum transfer to nucleus) Thomson scattering Compton scattering Pair production (momentum transfer to electron) Cross section and Interaction Probability 41

Matter and Radiation Energy from matter to radiation: emission - Continuous: thermal radiation, bremsstrahlung - Discrete: atomic spectra, characteristic x-rays - Radioactive decay (gamma radiation, but also other radiation) Energy from radiation to matter: absorption, scattering - Photoelectric effect - Compton scattering - Pair production Cross section( ) Probability for interaction (Number of interactions N = n t, n: targets per area, : flux of projectiles) Attenuation Beam of photons propagating through material Intensity at position x: I(x) Intensity at x+dx: I(x) – probability that something happens in dx I(x+dx) = I(x) – I(x) n = I(x) – I(x) dx ( : atoms per volume) dI/dx = (I(x+dx) – I(x))/dx = – I(x) I(x) = I 0 exp( – x)