{"id":25326,"date":"2019-10-22T15:49:07","date_gmt":"2019-10-22T15:49:07","guid":{"rendered":"http:\/\/sitepourvtc.com\/?page_id=25326"},"modified":"2023-06-14T10:50:29","modified_gmt":"2023-06-14T10:50:29","slug":"gray-unit-of-radiation-dose","status":"publish","type":"page","link":"https:\/\/sitepourvtc.com\/nuclear-engineering\/radiation-protection\/absorbed-dose\/gray-unit-of-radiation-dose\/","title":{"rendered":"Gray – Unit of Radiation Dose"},"content":{"rendered":"
Absorbed dose<\/strong> is defined as the amount of energy deposited by ionizing radiation in a substance. The absorbed dose<\/strong> is given the symbol D<\/strong>. The absorbed dose is usually measured in a unit called the gray<\/strong> (Gy), derived from the SI system. The non-SI unit rad<\/strong> is sometimes also used, predominantly in the USA.<\/p>\n <\/a><\/p>\n Units of absorbed dose:<\/p>\n <\/a>A dose of one gray<\/strong> is equivalent to a unit of energy (joule) deposited in a kilogram of a substance. This unit was named in honor of Louis Harold Gray<\/strong>, who was one of the great pioneers in radiation biology. One gray is a large amount of absorbed dose. A person who has absorbed a whole-body dose of 1 Gy has absorbed one joule of energy in each kg of body tissue.<\/p>\n Absorbed doses<\/strong> measured in the industry (except nuclear medicine) often have usually lower doses than one gray, and the following multiples are often used:<\/p>\n 1 mGy (milligray) = 1E-3 Gy<\/strong><\/p>\n 1 \u00b5Gy (microgray) = 1E-6 Gy<\/strong><\/p>\n Conversions from the SI units to other units are as follows:<\/p>\n The gray and rad are physical units describing the incident radiation\u2019s physical effect (i.e., the amount of energy deposited per kg). Still, it tells us nothing about the biological consequences of such energy deposition in living tissue.<\/p>\n We must note that radiation<\/a> is all around us. In, around, and above the world we live in. It is a natural energy force that surrounds us, and it is a part of our natural world that has been here since the birth of our planet. In the following points, we try to express enormous ranges of radiation exposure, which can be obtained from various sources.<\/p>\n As can be seen, low-level doses are common in everyday life. The previous examples can help illustrate relative magnitudes. From biological consequences, it is very important to distinguish between doses received over short<\/strong> and extended periods<\/strong>. An \u201cacute dose<\/strong>\u201d occurs over a short and finite period, while a \u201cchronic dose<\/strong>\u201d is a dose that continues for an extended period so that a dose rate better describes it. High doses tend to kill cells, while low doses tend to damage or change them. Low doses spread out over long periods don\u2019t cause an immediate problem to any body organ. The effects of low radiation doses occur at the cell level, and the results may not be observed for many years.<\/p>\n Assume the point isotropic source<\/strong>\u00a0contains 1.0 Ci of 137<\/sup>Cs<\/strong>\u00a0and has a half-life<\/a> of 30.2 years<\/strong>. Note that the relationship between half-life and the amount of a radionuclide<\/a> required to give an activity of one curie<\/a> is shown below. This amount of material can be calculated using \u03bb, which is the decay constant<\/a> of certain nuclide:<\/p>\n <\/a><\/p>\n About 94.6 percent decays by beta emission<\/a> to a metastable nuclear isomer<\/a> of barium: barium-137m. The main photon peak of Ba-137m is 662 keV<\/strong>. For this calculation, assume that all decays go through this channel.<\/p>\n Calculate the primary photon dose rate<\/strong>, in gray per hour (Gy.h-1<\/sup>), at the outer surface of a 5 cm thick lead shield. The primary photon dose rate neglects all secondary particles. Assume that the effective distance of the source from the dose point is 10 cm<\/strong>. We shall also assume that the dose point is soft tissue and it can reasonably be simulated by water, and we use the mass-energy absorption coefficient for water.<\/p>\n See also: Gamma Ray Attenuation<\/a><\/p>\n See also: Shielding of Gamma Rays<\/a><\/p>\n Solution:<\/strong><\/p>\n The primary photon dose rate is attenuated exponentially<\/a>, and the dose rate from primary photons, taking account of the shield, is given by:<\/p>\n <\/a><\/p>\n As can be seen, we do not account for the buildup of secondary radiation. If secondary particles are produced, or the primary radiation changes its energy or direction, the effective attenuation will be much less. This assumption generally underestimates the true dose rate, especially for thick shields and when the dose point is close to the shield surface, but this assumption simplifies all calculations. For this case, the true dose rate (with the buildup of secondary radiation) will be more than two times higher.<\/p>\n To calculate the absorbed dose rate<\/strong>, we have to use the formula:<\/p>\n Result:<\/strong><\/p>\n The resulting absorbed dose rate in grays per hour is then:<\/p>\n\n
Gray – Unit of Absorbed Dose<\/h2>\n
\n
Examples of Absorbed Doses in grays<\/h2>\n
\n
Calculation of Shielded Dose Rate in grays<\/h2>\n
\n