Lecture Chapter3 Class New 2020

Total Page:16

File Type:pdf, Size:1020Kb

Lecture Chapter3 Class New 2020 Chapter 3: Radioactivity Beta Emission Processes • Three favors of beta decay • Energy spectrum of beta particles through beta decay • Other processes involving beta emission, internal conversion, photoelectric effect and Auger electrons. • Major health hazards related to beta emission 101 NPRE 441, Principles of Radiation Protection Chapter 3: Radioactivity Understanding the Radiation from Cs-137 Decay scheme: What will happen to the excited Ba- 137 nucleus? 10% Internal conversion, conversion, Internal http://faithandsurvival.com/ wp- content/uploads/2012/04/f ukushima-cesium-137- spread.jpg 102 NPRE 441, Principles of Radiation Protection Typical Decay Products from Unstable Radioisotopes Alpha decay Beta decay Beta decay Beta-plus decay Orbital electron capture (E.C.) Alpha particles Daughter nuclei Beta particles Positrons Daughter nuclei Annihilation Bremsstrahlung gamma rays X-rays Excited Daughter Nuclei Gamma ray emission Internal conversion (I.C.) IC electrons Excited atoms Gamma rays Auger electrons Characteristic Bremsstrahlung X-rays X-rays 103 Chapter 7: Radiation Dosimetry Beta Radiation – Submersion Dose from Kr-85 An example. Cember, pp. 231. The Fukushima nuclear disaster is estimated to have released between 20- 200 megacuries of Krypton 85 from three melted down reactors 104 NPRE 441, Principles of Radiation Protection, Spring 2020 Chapter 3: Radioactivity Beta Emission • Beta particle is an ordinary electron. Many atomic and nuclear processes result in the emission of beta particles. • One of the most common source of beta particles is the beta decay of nuclides, in which Beta decay A A 0 Z X → Z+1Y + −1 β +υ Beta-plus decay A A 0 Z X → Z−1Y + 1 β +υ Electron capture A − A Z X + e → Z−1Y +υ 105 Chapter 3: Radioactivity Energy Release of Beta Decay The energy release in a beta decay is given as Q = M p - (M d + M e ) • The energy release is once again given by the conversion of a fraction of the mass into energy. Note that atomic electron bonding energy is neglected. • For a beta decay to be possible, the energy release has to be positive. 106 NPRE 441, Principles of Radiation Protection Chapter 3: Radioactivity Atomic Mass Unit The atomic mass unit (symbol: u) or is the standard unit that is used for indicating mass on an atomic or molecular scale (atomic mass). One unified atomic mass unit is approximately the mass of one nucleon (either a single proton or neutron) and is numerically equivalent to 1 g/mol. It is defined as one twelfth of the mass of an unbound neutral atom of carbon-12 in its nuclear and electronic ground state, and has a value of 1.660538921×10−27 kg. 107 NPRE 441, Principles of Radiation Protection Chapter 3: Radioactivity Energy Release of Beta Decay An example The corresponding energy release is given by Q = Mp – Md - Me =0.001837 AMU or equivalently Q = 1.71 MeV Similar to the case of alpha decay, the energy shared by the recoil nucleus is Me/(Mp+Me) ´ Q ?? … So the electron generated will be mono-energetic ?? 108 NPRE 441, Principles of Radiation Protection Chapter 3: Radioactivity Typical Energy Spectrum of Beta Particles The energy release is shared by all three daughter products. Due to the relatively large mass of the daughter nucleus, it attains only a small fraction of the energy. Therefore, the kinetic energy of the beta particle is E - » Q - E b n 109 NPRE 441, Principles of Radiation Protection Chapter 3: Radioactivity Examples for Beta Decay • Beta emissions are normally associated with complicated decay schemes and the emission of other particles such as gamma rays. • There exist the so called “pure beta emitters”, such as 3H, 14C, 32P and 90Sr, which have no accompanying gamma rays. 110 NPRE 441, Principles of Radiation Protection Chapter 3: Radioactivity Positron Emission • A positron is the anti-particle of electrons, which carries the same mass as an electron but is positively charged. • Positrons are normally generated by those nuclides having a relatively low neutron- to-proton ratio. • An typical example of positron emitter is 22 22 0 11 Na®10 Ne+1b +u 111 NPRE 441, Principles of Radiation Protection Z Chart of the Nuclides (177, 117) The nuclides are the possible nuclei of atoms. Z determines the chemistry, because the neutral atom with the nuclide as its nucleus has Z electrons. Half-life N Source: http://www.nndc.bnl.gov/chart/reZoom.jsp?newZoom=5 112 Chapter 3: Radioactivity Energy Release Through Positron Decay The energy release Q associated with the positron emission process is given by Q » M p - M d - M e - M e+ = M p - (M d + 2M e ) where the atomic electron binding energy is ignored. 113 NPRE 441, Principles of Radiation Protection Chapter 3: Radioactivity Orbital Electron Capture In electron capture (EC), one of the atomic electrons is captured by the nucleus and unites with an proton to form an neutron with the emission of a neutron A - A Z X + e ®Z -1Y +u 0 1 1 -1e+1H ®0 n +u • For neutron deficient atoms to attain stability through positron emission, it must exceed the weight of the daughter by at least two electron masses. If this condition can not be satisfied, the neutron deficiency can be overcome by the EC process. • For example, 114 NPRE 441, Principles of Radiation Protection Positron Decay and Orbital Electron Capture are Competing Processes 1 p® 1n+0e +u Positron decay A A 0 1 0 1 Z X → Z−1Y + 1e +υ 0 1 1 Elec. capture A - A -1e+1p®0 n +u Z X + e ®Z -1Y +u Alpha decay 210 206 4 84 Po® 82 Pb+2 He Beta decay 115 NPRE 441, Principles of Radiation Protection Chapter 3: Radioactivity Energy Release Through Orbital Electron Capture For positron decay to be possible, we need Q M M M M + 0, = p - d - e - e > so M M M M + M 2M p > d + e + e = d + e M p and M d are the atomic masses of the parent and daughter atoms For Electron Capture to occur, Q = M p - M d -f > 0 so that M p > M d +f where f is the binding energy of the orbital electron 116 NPRE 441, Principles of Radiation Protection Chapter 3: Radioactivity Orbital Electron Capture and Positron Decay • Electron capture and positron decay are normally competing processes through which a neutron deficient nucleus may attain an increased stability. • Both the emission of a positron and the capture of an electron, a neutrino is always emitted in order to conserve energy. • In positron decay, the neutrino carries the difference between the energy release and the energy of the resultant positron. In electron capture, however, the neutrino must be mono- energetic. 117 NPRE 441, Principles of Radiation Protection Chapter 3: Radioactivity Positron Annihilation following Positron Decay 118 NPRE 441, Principles of Radiation Protection Chapter 3: Radioactivity Examples for Beta Decay • Beta emissions are normally associated with complicated decay schemes and the emission of other particles such as gamma rays. • There exist the so called “pure beta emitters”, such as 3H, 14C, 32P and 90Sr, which have no accompanying gamma rays. 119 NPRE 441, Principles of Radiation Protection Chapter 3: Radioactivity Orbital Electron Capture and Positron Decay (Revisited) • Electron capture and positron decay are normally competing processes through which a neutron deficient nucleus may attain an increased stability. • Both the emission of a positron and the capture of an electron, a neutrino is always emitted in order to conserve energy. • In positron decay, the neutrino carries the difference between the energy release and the energy of the resultant positron. In electron capture, however, the neutrino must be mono- energetic. 120 NPRE 441, Principles of Radiation Protection Chapter 3: Radioactivity An Example 121 NPRE 441, Principles of Radiation Protection Typical Decay Products from Unstable Radioisotopes Alpha decay Beta decay Beta decay Beta-plus decay Orbital electron capture (E.C.) Alpha particles Daughter nuclei Beta particles Positrons Daughter nuclei Bremsstrahlung Annihilation X-rays gamma rays Excited Daughter Nuclei 122 Chapter 3: Radioactivity Gamma Ray Emission following Beta Decay 123 NPRE 441, Principles of Radiation Protection Chapter 3: Radioactivity Excited Nucleus vs Excited Atom 124 NPRE 441, Principles of Radiation Protection Chapter 3: Radioactivity Internal Conversion An excited nucleus De-excite through the emission of a The excitation energy is transferred directly gamma ray to an orbital electron, causing it to be è Gamma Ray Emission ejected from the atom è Internal Conversion Conversion electron with an energy E - E E b = ex - b N IC Coefficient (or Branching Ratio) = g Ne 125 NPRE 441, Principles of Radiation Protection Chapter 3: Radioactivity Gamma Ray Emission • Gamma rays are emitted from nuclei following the transition between different nuclear states. • Gamma rays are emitted with discrete energy. A gamma ray spectrum is characteristic to the particular radionuclide that are present. 126 NPRE 441, Principles of Radiation Protection Chapter 3: Radioactivity Metastable Nuclear States and Gamma Ray Emission 127 NPRE 441, Principles of Radiation Protection Chapter 3: Radioactivity Important Gamma Ray Emitter: Tc-99m Decay scheme: • Tc-99m accounts for >90% of imaging studies in nuclear medicine and therefore subject to extensive dosimetry study. • Half-life: ~6h; gamma energy: 140keV, both ideal for imaging applications. • Tc-99m is obtained from the decay of the molybdenum isotope 99Mo. 128 NPRE 441, Principles of Radiation Protection Chapter 3: Radioactivity Internal Conversion • Conversion electrons can originate from several different electron shells within the atom, a single excited state generally leads to several groups of electrons with different energies. • The only practical laboratory scale source of mono-energetic electron groups in high keV to MeV energy range.
Recommended publications
  • Chapter 3 the Fundamentals of Nuclear Physics Outline Natural
    Outline Chapter 3 The Fundamentals of Nuclear • Terms: activity, half life, average life • Nuclear disintegration schemes Physics • Parent-daughter relationships Radiation Dosimetry I • Activation of isotopes Text: H.E Johns and J.R. Cunningham, The physics of radiology, 4th ed. http://www.utoledo.edu/med/depts/radther Natural radioactivity Activity • Activity – number of disintegrations per unit time; • Particles inside a nucleus are in constant motion; directly proportional to the number of atoms can escape if acquire enough energy present • Most lighter atoms with Z<82 (lead) have at least N Average one stable isotope t / ta A N N0e lifetime • All atoms with Z > 82 are radioactive and t disintegrate until a stable isotope is formed ta= 1.44 th • Artificial radioactivity: nucleus can be made A N e0.693t / th A 2t / th unstable upon bombardment with neutrons, high 0 0 Half-life energy protons, etc. • Units: Bq = 1/s, Ci=3.7x 1010 Bq Activity Activity Emitted radiation 1 Example 1 Example 1A • A prostate implant has a half-life of 17 days. • A prostate implant has a half-life of 17 days. If the What percent of the dose is delivered in the first initial dose rate is 10cGy/h, what is the total dose day? N N delivered? t /th t 2 or e Dtotal D0tavg N0 N0 A. 0.5 A. 9 0.693t 0.693t B. 2 t /th 1/17 t 2 2 0.96 B. 29 D D e th dt D h e th C. 4 total 0 0 0.693 0.693t /th 0.6931/17 C.
    [Show full text]
  • Cooperative Internal Conversion Process by Proton Exchange
    Cooperative internal conversion process by proton exchange P´eter K´alm´an∗ and Tam´as Keszthelyi† Budapest University of Technology and Economics, Institute of Physics, Budafoki ´ut 8. F., H-1521 Budapest, Hungary A generalization of the recently discovered cooperative internal conversion process is investigated theoretically. In the cooperative internal conversion process by proton exchange investigated the coupling of bound-free electron and proton transitions due to the dipole term of their Coulomb interaction permits cooperation of two nuclei leading to proton exchange and an electron emission. General expression of the cross section of the process obtained in the one particle spherical nuclear shell model is presented. As a numerical example the cooperative internal conversion process by proton exchange in Al is dealt with. As a further generalization, cooperative internal conversion process by heavy charged particle exchange and as an example of it the cooperative internal con- version process by triton exchange is discussed. The process is also connected to the field of nuclear waste disposal. PACS numbers: 23.20.Nx, 25.90.+k, 28.41.Kw, Keywords: internal conversion and extranuclear effects, other topics of nuclear reactions: specific reactions, radioactive wastes, waste disposal In a recent paper [1] a new phenomenon, the coop- erative internal conversion process (CICP) is discussed which is a special type of the well known internal conver- sion process [2]. In CICP two nuclei cooperate by neutron exchange creating final nuclei of energy lower than the en- ergy of the initial nuclei. The process is initiated by the coupling of bound-free electron and neutron transitions due to the dipole term of their Coulomb interaction in the initial atom leading to the creation of a virtual free neutron which is captured through strong interaction by an other nucleus.
    [Show full text]
  • Hadronic Physics II
    Geant4 10.1 p01 Hadronic Physics II Geant4 Tutorial at M&C+SNA+MC2015 19 April 2015 Dennis Wright (SLAC) Outline • Low energy hadronic models • Capture, Stopping and Fission • Gamma- and lepto-nuclear models • RadioacQve decay 2 Low Energy Neutron Physics • Below 20 MeV incident energy, Geant4 provides several models for treang neutron interacQons in detail • The high precision models (NeutronHP) are data-driven and depend on a large database of cross secQons, etc. • the G4NDL database is available for download from the Geant4 web site • elasQc, inelasQc, capture and fission models all use this isotope- dependent data • There are also models to handle thermal scaering from chemically bound atoms 3 Geant4 Neutron Data Library (G4NDL) • Contains the data files for the high precision neutron models • includes both cross secQons and final states • From Geant4 9.5 onward, G4NDL is based solely on the ENDF/B-VII database • G4NDL data is now taken only from ENDF/B-VII, but sQll has G4NDL format • use G4NDL 4.0 or later • Prior to G4 9.5 G4NDL selected data from 9 different databases, each with its own format • Brond-2.1, CENDL2.2, EFF-3, ENDF/B-VI, FENDL/E2.0, JEF2.2, JENDL-FF, JENDL-3 and MENDL-2 • G4NDL also had its own (undocumented) format 4 G4NeutronHPElasQc • Handles elasQc scaering of neutrons by sampling differenQal cross secQon data • interpolates between points in the cross secQon tables as a funcon of energy • also interpolates between Legendre polynomial coefficients to get the angular distribuQon as a funcQon of energy • scaered neutron and recoil nucleus generated as final state • Note that because look-up tables are based on binned data, there will always be a small energy non-conservaon • true for inelasQc, capture and fission processes as well 5 G4NeutronHPInelasQc • Currently supports 34 inelasQc final states + n gamma (discrete and conQnuum) • n (A,Z) -> (A-1, Z-1) n p • n (A,Z) -> (A-3, Z) n n n n • n (A,Z) -> (A-4, Z-2) d t • …….
    [Show full text]
  • Measurements of Some Internal Conversion Coefficients Using Scintillation Counter, Coincidence Techniques Ronald S
    Ames Laboratory Technical Reports Ames Laboratory 2-1964 Measurements of some internal conversion coefficients using scintillation counter, coincidence techniques Ronald S. Dingus Iowa State University W. L. Talbert Jr. Iowa State University E. N. Hatch Iowa State University Follow this and additional works at: http://lib.dr.iastate.edu/ameslab_isreports Part of the Physics Commons Recommended Citation Dingus, Ronald S.; Talbert, W. L. Jr.; and Hatch, E. N., "Measurements of some internal conversion coefficients using scintillation counter, coincidence techniques" (1964). Ames Laboratory Technical Reports. 85. http://lib.dr.iastate.edu/ameslab_isreports/85 This Report is brought to you for free and open access by the Ames Laboratory at Iowa State University Digital Repository. It has been accepted for inclusion in Ames Laboratory Technical Reports by an authorized administrator of Iowa State University Digital Repository. For more information, please contact [email protected]. Measurements of some internal conversion coefficients using scintillation counter, coincidence techniques Abstract Internal conversion coefficients were measured by observing with a well-type Nal(Tl) crystal the photon spectra emitted during the de-excitation from the first excited state to the ground state of Gdl54,D)y 160, Ybl70, Ybl71 and Prl41 following the respective beta decays of Eul54, Tbl60, Tm170, Tml71 and Cel41. The results were obtained by analysis of either the singles spectra, or spectra obtained by coincidence-sum techniques, or both. For the coincidence work gating was done either with high energy gamma rays or with beta particles. The spectra from the Yb isotopes were analyzed on a computer using a least-squares curve- fitting program.
    [Show full text]
  • M1+E2) Mixed Character of the 9.2 Kev Transition in 227Th and Its Consequence for Spin-Interpretation of Low-Lying Levels
    Experimental evidence of (M1+E2) mixed character of the 9.2 keV transition in 227Th and its consequence for spin-interpretation of low-lying levels A. Kovalík a,b, А.Kh. Inoyatov a,c, L.L. Perevoshchikov a, M. Ryšavý b, D.V. Filosofov a, P. Alexa d, J. Kvasil e a Dzhelepov Laboratory of Nuclear Problems, JINR, 141980 Dubna, Moscow Region, Russian Federation b Nuclear Physics Institute of the ASCR, CZ-25068 Řež near Prague, Czech Republic c Institute of Applied Physics, National University, University Str. 4, 100174 Tashkent, Republic of Uzbekistan d Department of Physics, VSB-Technical University of Ostrava, 17. listopadu 2172/15, 708 00 Ostrava, Czech Republic e Institute of Particle and Nuclear Physics, Charles University, CZ-18000, Praha 8, Czech Republic Keywords: Internal conversion electron spectroscopy; Nuclear transition; Transition multipolarity; Spin-Parity; 227Ac; 227Th The 9.2 keV nuclear transition in 227Th populated in the -decay of 227Ac was studied by means of the internal conversion electron spectroscopy. Its multipolarity was proved to be of mixed character M1+E2 and the spectroscopic admixture parameter δ2(E2/M1)=0.695±0.248 (|δ(E2/M1)| =0.834±0.210) was determined. Nonzero value of δ(E2/M1) raises a question about the existing theoretical interpretation of low-lying levels of 227Th. 1. Introduction The interpretation of the level structure of 227Th is still a major problem mainly due to the lack of experimental information on the low-lying levels of 227Th and a long-standing controversy [1] about the spin-parity of the 227Th ground state, which represents the basis for all other level spin- parity assignments.
    [Show full text]
  • What Is Internal Conversion? Our Measurement Impurity Corrections
    Precise Measurement of !T for the 39.76-keV E3 Transition in 103Rh A Further Test of Internal Conversion Theory Vivian Sabla1,2, N. Nica2, and J.C. Hardy2 1 Middlebury College, Middlebury, VT 05753 2 Cyclotron Institute, Texas A&M University, College Station, TX 77840 Theory - What is Internal Conversion? Our Measurement Impurity Corrections Internal Conversion is a process that occurs when an • 103 excited atom decays. When the atom decays, either a "-ray is We activated a source of Pd through thermal neutron • We fit the peaks of the "-rays, x-rays and impurities using the emitted or the energy from the nucleus is transferred to an inner- activation in the TRIGA reactor at Texas A&M University gf3 program in the Radware package. orbital electron, knocking the electron from the atom. Internal • 103Pd decays through electronic capture to 103Rh with a half-life • 111Ag impurity contributed to our x-ray package. We were able conversion is this process of transferring energy to an electron. of 16.991 days. to correct for the x-ray impurity using: When the inner-orbital electron is bumped out of the atom, a • Source “cooled down” for three weeks before we began our higher energy electron jumps down to fill its place, emitting a A(342γ) gamma spectroscopy allowing for short-lived radioactive A(Cd Kx)= ✏ph(23.6keV ) I(23.6keV ) characteristic x-ray in the process. impurities to decay away ✏ph(342γ) I(342γ) ⇥ ⇥ The ratio of the probability of internal conversion to the ⇥ probability of "-emission is called the Internal Conversion • Decay spectra were taken using our precisely efficiency • Our 40-keV gamma peak was confirmed to be the product of calibrated HPGe Detector.
    [Show full text]
  • Theory of Nuclear Excitation by Electron Capture for Heavy Ions
    Theory of nuclear excitation by electron capture for heavy ions Inaugural Dissertation zur Erlangung des Doktorgrades der Naturwissenschaften der Justus-Liebig-Universit¨at Gießen Fachbereich 07 vorgelegt von Adriana Gagyi-P´alffy aus Bukarest, Rum¨anien Gießen 2006 Dekan: Prof. Dr. Volker Metag 1. Berichterstatter: Prof. Dr. Werner Scheid 2. Berichterstatter: Prof. Dr. Alfred Muller¨ Tag der mundlic¨ hen Prufung:¨ Contents Introduction 5 Aim and motivation of this thesis . 6 Contents of this thesis . 7 1 Theory of electron recombination 9 1.1 Decomposition of the Fock space . 11 1.2 The total Hamiltonian of the system . 12 1.3 Expansion of the transition operator . 14 1.4 Total cross section for NEEC . 18 2 Theory of NEEC 21 2.1 Nuclear model . 21 2.2 NEEC rates for electric transitions . 27 2.3 NEEC rates for magnetic transitions . 29 3 Total cross sections for NEEC 31 3.1 Numerical results . 31 3.2 Possible experimental observation of NEEC . 37 3.2.1 Electron Beam Ion Traps . 37 3.2.2 Ion Accelerators . 40 4 Interference between NEEC and RR 45 4.1 Interference term in the total cross section . 45 4.2 Electric transitions . 50 4.3 Magnetic transitions . 52 4.4 Numerical results . 54 5 Angular distribution of emitted radiation 59 5.1 Alignment of the excited nuclear state . 60 5.2 Radiative decay of the excited nuclear state . 62 5.3 Numerical results . 65 Summary and Outlook 73 Summary . 73 Outlook . 74 Deutschsprachige Zusammenfassung 77 3 CONTENTS Appendix A The magnetic Hamiltonian 81 B Magnetic transitions in the nuclear collective model 85 C Calculation of matrix elements involving spherical tensors 89 Bibliography 95 Acknowledgments 107 4 Introduction When Niels Bohr proposed in 1913 his first model of the atom, he depicted it as having a small and dense positively charged nucleus, surrounded by the orbiting electrons.
    [Show full text]
  • Introduction to Nuclear Physics and Nuclear Decay
    NM Basic Sci.Intro.Nucl.Phys. 06/09/2011 Introduction to Nuclear Physics and Nuclear Decay Larry MacDonald [email protected] Nuclear Medicine Basic Science Lectures September 6, 2011 Atoms Nucleus: ~10-14 m diameter ~1017 kg/m3 Electron clouds: ~10-10 m diameter (= size of atom) water molecule: ~10-10 m diameter ~103 kg/m3 Nucleons (protons and neutrons) are ~10,000 times smaller than the atom, and ~1800 times more massive than electrons. (electron size < 10-22 m (only an upper limit can be estimated)) Nuclear and atomic units of length 10-15 = femtometer (fm) 10-10 = angstrom (Å) Molecules mostly empty space ~ one trillionth of volume occupied by mass Water Hecht, Physics, 1994 (wikipedia) [email protected] 2 [email protected] 1 NM Basic Sci.Intro.Nucl.Phys. 06/09/2011 Mass and Energy Units and Mass-Energy Equivalence Mass atomic mass unit, u (or amu): mass of 12C ≡ 12.0000 u = 19.9265 x 10-27 kg Energy Electron volt, eV ≡ kinetic energy attained by an electron accelerated through 1.0 volt 1 eV ≡ (1.6 x10-19 Coulomb)*(1.0 volt) = 1.6 x10-19 J 2 E = mc c = 3 x 108 m/s speed of light -27 2 mass of proton, mp = 1.6724x10 kg = 1.007276 u = 938.3 MeV/c -27 2 mass of neutron, mn = 1.6747x10 kg = 1.008655 u = 939.6 MeV/c -31 2 mass of electron, me = 9.108x10 kg = 0.000548 u = 0.511 MeV/c [email protected] 3 Elements Named for their number of protons X = element symbol Z (atomic number) = number of protons in nucleus N = number of neutrons in nucleus A A A A (atomic mass number) = Z + N Z X N Z X X [A is different than, but approximately equal to the atomic weight of an atom in amu] Examples; oxygen, lead A Electrically neural atom, Z X N has Z electrons in its 16 208 atomic orbit.
    [Show full text]
  • Formation of Helium of Mass 3 in an Excited State
    No. 3625, APRIL 22, 1939 NATURE 681 Radio bromine which were projected in the forward direction (0-10°). Don C. De Vault and W. F. Libby1 and E. Segre, Three series of experiments were made. In the first R. S. Halford and G. T. Seaborg• have shown that experiment methane was used in the cloud chamber the 4·5-hr. radiobromine transforms into the 18-min. and the neutrons were observed at 90° to the direction isotope which is [3-active, by the emission of softy-rays. of the 0·9 Mv. deutrons. In the second experiment Le Roux, Lu and Sugden3 find that this is the method the conditions were the same except that helium was of disintegration of at least 90 per cent of 4 ·5-hr. used in the cloud chamber. In the third experiment radiobromine. Segre, Halford and Seaborg2 predicted the neutrons were observed at an angle of oo to the that the y-rays would be soft, and a large proportion 0·5 Mv. deuterons. A summary of the results is would be internally converted. given in the accompanying table. These considerations are in agreement with observations made in a Wilson chamber of the dis­ c:,: I Relative Relative integration of 4·5-hr. radiobromine. Measurement of - o ;a I intensity intensity tracks starting from thin foils which had been activated with radiobromine, and from active ethyl ., .,... ation (Mv.) ------------- A low high low high bromide introduced as a vapour into the chamber, ___ __! energy energy energy energy show homogeneous energy groups of electrons due H 0·90 190°±8° 11·5 · 2·81 0·28 1·00 0·17 to the K and L conversion of this y-ray, superimposed He I 0·90 90°±15° 1·5 ; 3·0 0·92 1·00 0·1-{}·2 1·00 on a background of the continuous [3-ray spectrum H 0·50 0°±9° 1·93;3·55 0·19 1·00 0·12 1·00 of the [3-active isotope.
    [Show full text]
  • Enhancement Mechanisms of Low Energy Nuclear Reactions
    Enhancement Mechanisms of Low Energy Nuclear Reactions Gareev F.A., Zhidkova I.E. Joint Institute for Nuclear Research, 141980, Dubna, Russia [email protected] [email protected] 1 Introduction One of the fundamental presentations of nuclear physics since the very early days of its study has been the common assumption that the radioactive process (the half-life or decay constant) is independent of external conditions. Rutherford, Chadwick and Ellis [1] came to the conclusion that: • ≪the value of λ (the decay constant) for any substance is a characteristic constant inde- pendent of all physical and chemical conditions≫. This very important conclusion (still playing a negative role in cold fusion phenomenon) is based on the common expectation (P. Curie suggested that the decay constant is the etalon of time) and observation that the radioactivity is a nuclear phenomenon since all our actions affect only states of the atom but do not change the nucleus states. We cannot hope to mention even a small part of the work done to establish the constancy of nuclear decay rates. For example, Emery G.T. stated [2]: • ≪Early workers tried to change the decay constants of various members of the natural radioactive series by varying the temperature between 24◦K and 1280◦K, by applying pressure of up to 2000 atm, by taking sources down into mines and up to the Jungfraujoch, by applying magnetic fields of up to 83,000 Gauss, by whirling sources in centrifuges, and by many other ingenious techniques. Occasional positive results were usually understood, arXiv:nucl-th/0505021v1 8 May 2005 in time, as result of changes in the counting geometry, or of the loss of volatile members of the natural decay chains.
    [Show full text]
  • Nuclear Structure Effects In
    NUCLEAR STRUCTURE EFFECTS IN INTERNAL CONVERSION Thesis by Edwin Charles Seltzer In Partial Fulfillment of the Requirements For the Degree of Doctor of Philosophy · California. I.nstitute of Technology. Pasadena, California 1966 (Submitted October 13, 1965) ii ACKNOWLEDGEMENTS The author would like to thank: Professor F. Boehm, for his interest and support. Dr. E. Kankeleit, for his time and interest in the completion of this thesis. R. Hager, who collaborated with the author in all phases of a program of investigating internal conversion effects. H. Hendrickson and R. Marcley for their support in problems involving experimental equipment. Dr. R •. Brockmeier, for many discussions concerning programming for digital computers. iii ABSTRACT Experimental studies of nuclear effects in internal conversion 181 175 in Ta and Lu have been performed. Nuclear structure effects ("penetration" effects), in internal conversion are described in general. Calculations of theoretical conversion coefficients are out- lined. Comparisons with the theoretical conversion coefficient tables of Rose and Sliv and Band are made. Discrepancies between our results and those of Rose and Sliv are noted. The theoretical conversion coefficients of Sliv and Band are in substantially better agreement with our results than are those of Rose. The ratio of the Ml pene- tration matrix element to the Ml ganuna-ray matrix element, cal­ 181 led~, is equal to+ 175 ± 25 for the 482 keV transition in Ta • 175 The results for the 343 keV transition in Lu indicate that ~ may be as large as - 8 ± 5. These transitions are discussed in terms of the unified collective model. Precision L subshell measurements in 169 182 181 Tm (130 keV)~ w (iOO keV), and Ta (133 keV) show definite systematic deviations from the theoretical conversion coefficients.
    [Show full text]
  • 1 ,.,. the Origin Gamma Rays Doughs Re41i!J
    1 ,.,. The Origin of Gamma Rays Doughs Re41i!j 1.1 GAMMA RAYS AND THE EIECI’ROMAGNETIC sPEclmJM Gamma rays are high-energy electromagnetic radiation emitted in the deexcitation of the atomic nucleus. Electromagnetic radiation includes such diverse phenomena as radio, television, microwaves, infrared radation, light, ultraviolet radiation, x rays, and gamma rays. These ti]ations all propagate througli vacuum with the speed of light. They can be described as wave piienomena involving electric and magnetic field oscillations analogous to mechanical oscillations such as water waves or sound. They differ from each other only in the frequency of oscillation. Although given dWferent names, electromagnetic radiation actually forms a continuous spect~m, from low- frequency radio’ waves at a few cycles per second to gamma rays at 1018 Hz and above (see Figure 1.1). The parameters used to describe’ an electromagnetic wave— fre@ency, wavelength, and energy—are related and maybe used interchangeably. It is common practice to use frequency or wavelength for radio’waves, color or wavelength for light waves (including infrared and ultraviolet), and energy for x rays and gamma rays. Frequenty Wavelength Energy (Hz) (meters)(electronvolts) 1(i” Oamma Rays +-- 106 (1MeV) 1 i?’ x Rays id’ + 103 (1 keV) 10’8 ultraviolet 10-8 10’5 \\S Wsibb SSSSS 4-10° (1 eV) Inrrared 10-5 10’2 ehon mdlo waves 10-2 llf 10’ V \\\\\\\\\\\\\\~\\\\\\\ boadcasl emd t Mefmhertz lcf’ \\\\\\\\\\\\\\\\\\\\\\\\\\ 104 1 kit01wrt2 ltf LongRadio Waves 10’ lrf’ // Power Lines Fig. 1.1 The electromagnetic spectrum showing the relationship between gamma rays, x rays, light waves, and radio waves.
    [Show full text]