1 / 23

The Bases x-ray related physics

The Bases x-ray related physics. Recommended Book: Walter Huda, REVIEW OF RADIOLOGIC PHYSICS. By: Maisa Alhassoun maisa@inaya.edu.sa. II. Matter A. Atoms. - Matter is made up of atoms, which are composed of protons , neutrons , and electrons .

Télécharger la présentation

The Bases x-ray related physics

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. The Bases x-ray related physics Recommended Book: Walter Huda, REVIEW OF RADIOLOGIC PHYSICS By: Maisa Alhassoun maisa@inaya.edu.sa

  2. II. Matter A. Atoms -Matter is made up of atoms, which are composed of protons, neutrons, and electrons. -Protons have a positive charge and are found in the nucleus of atoms.

  3. -Neutrons are electrically neutral and are also found in the nucleus. -The number of neutrons in an atom affects the stability of the nucleus. -Electrons have a negative charge and are found outside the nucleus. -Electrons are much lighter than protons and neutrons.

  4. -The atomic number (Z) is the number of protons in the nucleus of an atom and is unique for each element. -The mass number (A) is the total number of protons and neutrons in the nucleus.

  5. Mass number= A = Z + N • A Chemical symbol for the element X Atomic number = Number of protons • Z Number of neutrons • N

  6. -In the notation AZX or AX, X is the unique letter or letters designating the element, A is the mass number, and Z is the atomic number. -Electrically neutral atoms have Z electrons and Z protons.

  7. B. Electronic structure -The nucleus of an atom is made up of tightly bound protons and neutrons, which are called nucleons. -The nucleus contains most of the atomic mass.

  8. -In the Bohr model of an atom, electrons surround the nucleus in shells (e.g., K-shell and L-shell) as shown for tungsten.

  9. -Each shell is assigned a principal quantum number (n), beginning with one for the K-shell, two for the L-shell, and so on. -The number of electrons each shell can contain is 2n2. -The K-shell in tungsten (n = 1) has 2 electrons, the L-shell (n = 2) has 8 electrons, the M-shell (n = 3) has 18 electrons, and so on. -The number of electrons in the outer shell (valence electrons) determines the chemical properties of the atom.

  10. C. Electron binding energy -The work that is required to remove an electron from an atom is called the electron binding energy. -The binding energy of outer-shell electrons is small and equal to approximately several electron volts. -The binding energy of inner-shell electrons is large, that is, thousands of electron volts (keV).

  11. -K-shell binding energies increase with atomic number (Z), as listed in Table

  12. -Energetic particles can knock out inner-shell electrons only if their energy is greater than the electron binding energy. -A 100 keV electron can eject a K-shell electron from a tungsten atom. -A 50 keV electron cannot, as it does not have sufficient energy to overcome the 69.5 keV binding energy. -A vacancy in the K-shell will be filled by an electron from a higher shell. -Electrons moving from an outer shell to an inner shell may emit excess energy as electromagnetic radiation.

  13. D. Nuclear binding energy -Nucleons are held together by strong forces. -The total binding energy of the entire nucleus is the energy required to separate all of the nucleons. -The binding energy of a single nucleon (i.e., neutron or proton) is the energy required to remove it from the nucleus. -The average binding energy per nucleon is the total binding energy divided by the number of nucleons.

  14. III. RadiationA. Electromagnetic radiation -Radiation is the transport of energy through space. -Wavelength (λ) is the distance between successive crests of waves. -Amplitude is the intensity defined by the height of the wave. -Frequency (f) is the number of wave oscillations per unit of time expressed in cycles per second, or in hertz (Hz). -The period is the time required for one wavelength to pass (1/f).

  15. -For any type of wave motion, velocity (v) = f x λ m/second, where f is measured in hertz and λ in meters. -Electromagnetic radiation travels in a straight line at the speed of light, c (3 x 108 m/second in a vacuum). -X-rays are an example of electromagnetic radiation. -The product of the wavelength (λ) and frequency (f) of electromagnetic radiation is equal to the speed of light (c = f x λ).

  16. -Electromagnetic radiation represents a transverse wave, in which the electric and magnetic fields oscillate perpendicular to the direction of the wave motion. -Fig. 1.3 shows the electromagnetic spectrum from radio waves (long wavelength) to x-rays and gamma rays (short wavelength).

  17. B. Photons -Electromagnetic radiation is quantized, meaning that it exists in discrete quantities of energy called photons. -Photons may behave as waves or particles but have no mass. -Photon energy (E) is directly proportional to frequency and inversely proportional to wavelength. -The wavelength of an x-ray may be measured in angstroms (Å), where 1 Å is 10−8 cm, or 10−10 m.

  18. -Photon energy is E = h x f = h x (c/λ) = 12.4/λ, where E is in keV, h is Planck's constant, and λ is the wavelength in angstroms. -A 10 keV photon has a wavelength of 1.24 Å, which is equal to the diameter of a typical atom. -A 100 keV photon has a wavelength of 0.124 Å. -By convention, photons are called x-rays if produced by electron interactions, and gamma rays if produced in nuclear processes.

  19. C. Inverse square law -X-ray beam intensity decreases with distance from the tube because of the divergence of the x-ray beam. -The decrease in intensity is proportional to the square of the distance from the source and is an expression of energy conservation. -This nonlinear fall-off in intensity with distance is called the inverse square law.

  20. -For example, doubling the distance from the x-ray source decreases the x-ray beam intensity by a factor of 4; increasing the distance by a factor of 10 decreases the beam intensity by a factor of 100. -In general, if the distance from the x-ray source is changed from x1to x2, then the x-ray beam intensity changes by (x1/x2)2.

  21. I1/I2 = (D2/D1)2

More Related