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107 Cards in this Set

  • Front
  • Back
Factors that Affect Monitor Units
-beam energy
-calculation depth
-prescribed dose
-tissue density
-source to skin distance
-source to axis distance
-collimator field size
-treatment field size
-beam modifiers
Dmax
-depth where electronic equilibrium occurs for photon beams
-depth of maximum dose or given dose
-dependent on photon energy
-provides skin sparing effect, which is diminished by any sort of bolus
-point where %DD=100
-%DD falls less rapidly as the photon energy increases
Dmax of Co-60 beam
0.5 cm
Dmax of 4 MV beam
1.0 cm
Dmax of 6 MV beam
1.5 cm
Dmax of 10 MV beam
2.5 cm
Dmax of 15 MV beam
3.0 cm
Dmax of 18 MV beam
3.5 cm
Dmax of 24 MV beam
4.0 cm
Half-Value Thickness
-thickness of a material that will reduce the beam's intensity or penetration to half it's original value
-used to describe orthovoltage beams
-usually aluminum, copper, or tin
-high energy beams are described in MV or the accelerating voltage
Dose Rate
-measurement of dose of a treatment machine
-describes the amount of exposure produced and measured at a specific distance for a reference field size of 10 x 10
Dose Rate & Field Size
-as field size increases, dose rate increases
-due to increased scatter output
-not recommended to use a field size less than 4 x 4
Dose Rate & Distance
-inverse square law represents the change in beam intensity caused by divergence of the beam
-as the beam diverges, the beam intensity decreases
Inverse Square Factor
(SSD1/SSD2)2
Distance Factor Correction
-used for isocentric calculations
-(Dmax depth of beam + 100/100)2
Percent Depth Dose
%DD
PDD
-ratio expressed as a percentage of the absorbed dose at a given depth to the absorbed dose at a fixed depth, usually Dmax
-determined using the field size treating the patient
-used for SSD calculations
-also called Depth Dose Ratio, or DDR
Factors That Affect PDD
-energy
-SSD or depth
-field size
-tissue type
-distance from source
PDD & Energy
-PDD increases as energy increases
-higher energies are more penetrating, so a greater percentage is available
PDD & SSD
-PDD increases as SSD increases due to the Mayneord F factor
-due to the inverse square law and increased scatter production
Mayneord F factor
-inverse square correction for the PDD

-F Factor=
(SSD2 + Dmax)2 (SSD1 + depth)2
----------- x ------------ x
(SSD1 + Dmax) (SSD2 + depth)
PDD old

or

PDD of SSD2=F x PDD of SSD 1
PDD & Field Size
PDD increases as field size increases due to increased scatter production
PDD & Depth
-PDD decreases as depth increases
-dose is deposited in tissue as it traverses, thus a smaller percentage is available at greater depths
PDD & Medium
PDD varies depending on the type of tissue, as some tissue attenuates more of the beam than others do
Tissue Air Ratio
TAR
-ratio of absorbed dose at a given depth in a phantom to the absorbed dose at the same point in free space
-same characteristics as PDD except TAR is independent of SSD
Characteristics of TAR
-TAR increases as energy increases
-TAR increases as field size increases
-TAR decreases as depth increases
-TAR is independent of SSD
Tissue Phantom Ratio
TPR

Tissue Maximum Ratio
TMR
-ratio of the absorbed dose at a given depth in a phantom to the same dose at the same point at a reference depth in a phantom
-TMR when the reference depth is Dmax
-determined using the field size treating the patient
-used for isocentric calculations
Characteristics of TMR
-the same as TAR
-TMR increases as energy increases
-TMR increases as field size increases
-TMR decreases as depth increases
-TMR is independent of SSD
SSD
-SSD setups are when the isocentric machine distance is established on the patient's skin
-PDD is used for calculations
SAD
-SAD setups are when the isocentric machine distance is established within the patient
-TMR is used for calculations
Isodose Distribution
-dose distributions are usually measured in a phantom for different field sizes and then plotted in terms of isodose curves
Geometric Field Size
-usually defined at the intersection of the 50% PDD isodose line and the surface on the isodose curves
Penumbra
region near the edge of the margin between the 90% and 20% lines
Factors Influencing Penumbra
-size of radiation source, with lower energy having greater penumbra
-distance from the source to the distal part of the collimator
-SSD
Flattening Filter
flattens the beam by reducing the dose along the CAX, producing a flat beam at a specified depth, usually 10 cm
Dose Normalization
isodose distribution concept used when doing external beam planning
Dose Profile
used for beam flatness and symmetry measurements, shows the variation of dose across the field at selected depths
Collimator Scatter Factor
Sc
-determined by field size as defined by collimator opening
-also known as output factor
-ratio of the beam output in air to a reference field size of 10 x 10 cm
Sc & Field Size
-as field size increases, the beam output increases due to the increase in scatter
-collimator scatter is added to the primary beam
Scatter Phantom
Sp
-the ratio of a dose in a phantom for a given field at Dmax to the dose at the same point for a 10 x 10 cm field, with the same collimator opening
-determined by field size
-takes all blocking into account
Tray Factors
-trays are made with acrylic, either solid or slotted, and may vary in thickness
-useful for supporting cerrobend blocks, compensators, or total body irradiation screens
-set factors in calculation book based on beam energy
Wedges
-beam modifying devices that are inserted into the pathway of the beam which attenuate the beam
-attenuation is greater at the thicker end (heel) than at the thinner end (toe) of the wedge, resulting in a tilt of the isodose curve (if the beam profile is for treating a flat surface)
Wedge Angle
-the angle through which an isodose line is tilted at the CAX of the beam and the 50% isodose curve
-not the actual angle of the wedge
Wedge Factor
-included in the dose calculation to compensate for the dose at CAX
-set values in the calculation book
Universal Wedge System
-system that is fixed in the beam for all field sizes
-center of the wedge is aligned to the CAX of the beam
Dynamic Wedge System
-dynamic motion of independent jaws moving within the treatment beam
-dynamic MLCs are in use with IMRT, replacing the need for wedges
Monitor Unit
number set on the console to deliver a prescribed dose of radiation
Equivalent Square Equation
Equivalent Square= (area/perimeter) x 4
Tolerance for Kidney
23 Gy to 1 kidney
Tolerance for Intestine
40 Gy
Tolerance for Lens of the Eye
10 Gy
Tolerance for Liver
30 Gy
Tolerance for Spinal Cord
45 Gy
Given Dose
-point where PDD is 100%
-applied dose
-entrance dose
-peak dose
Calculations for SSD Treatments
dose at Dmax, Dmax is given dose
Calculations for Points Other Than Dmax
given dose (Dmax) will be greater than prescribed dose, as in the case of a direct field
Calculating a Dose Delivered to a Depth Different than Dmax
Direct Proportion
Tumor Dose Will Be Lower Than Given Dose
Exit Dose
-dose absorbed by a point located at the depth of Dmax at the exit of the beam
-used when calculating parallel opposed SSD fields
-must know Dmax of the beam and patient separation through region of interest
How to Determine total Dmax Dose
-calculate anterior dose contribution to Dmax (entrance dose)
-calculate posterior dose contribution to Dmax (exit dose)
-add anterior and posterior dose contributions for total Dmax dose
Half-Life of Co-60
5.3 years
Treatment Delivery on a Co-60 machine
timer is used instead of MU
Equation for Cobalt Treatment Adjustments
new minute setting=old minute setting x 1.01
Extended Distance Calculations
-allow larger field areas to be treated by extending the distance from the source to the patient
-due to divergence
-always set up SSD
-PDD used for calculation
SSD for Co-60 Machines
usually 80 cm
Monitor Unit Equation
MU=Dose/ [Sc x Sp x DF x TF x OAF x NF x WF x (PDD {also called DDR} or TMR)]
Calculating Monitor Units for SSD Treatments
-no distance factor is used
-PDD used
Calculating Monitor Units for Isocentric Treatments
-distance factor correction
-TMR used
Determining Sp for SSD Treatments
defined at patient's skin
Determining Sp for Isocentric Treatments
defined at isocenter
Distance Factor
DF
-determined using the inverse square law
-in unity when SSD=100 cm
-distance factor listed on bottom of linac calculation sheets
Calculating Distance Factor for Extended SSD Treatments
-DDR is used
-DF=(100 + d/SSD + d)2 where d is treatment depth
-distance factor also includes Mayneard's F factor
Calculating Distance Factor Using TMR When Calculation Point is Not At the Isocenter
-DF=(100 + Dmax/SSD + d)2 or DF=(Dmax + 100/100)2
Off Axis Factor
OAF
-factor used to correct for dose differences between the central axis and the calculation point
-in unity when and only when the dose calculations are performed on the central axis
Normalization Factor
NF
corrects for any normalization that occurs in a patient plan
Reasons SAD Treatments are Used Preferentially To SSD Treatments
-usually no reason to move patient after isocenter has been established
-reduces risk of errors due to positioning variations that occur during patient movement
Calculating Dose To a Point Other Than Isocenter Using SAD Technique
-field size defined at isocenter, not skin surface
-inverse square correction or distance factor correction needed
Standard Factors Used To Calculate SAD Techniques
-TAR
-TMR
-TPR
-factor used determined when initial beam outputs are measured on the machine
When TAR Is Used
usually for low energy beams like 4 MV
Energies For Which TMR and TPR Are Used
usually for high energy beams like 10 MV
Substitution For TMR Values
can be broken down into Collimator Scatter Factor (Sc) and Phantom Scatter Factor (Sp) multiplied together to give one output factor
Source to Calculation Point Distance
SCPD
prescribed dose for the field at some point
Determining Total Dmax Dose for Single Field, SAD setup
-must know SCPD for each point, TMR at each SCPD, and equivalent square at each SCPD
-Dose A=
Dose B x (SCPD@B)2 x TMR@A
------ --------
TMR@B (SCPD@A)
Field Weighting
-weighting sum is sum of the ratio (3:1 ratio has weighting sum of 4)
-divide total dose by weighting sum
-multiply by any part of the ratio greater than 1
-divide if multiple fields share any part of the ratio
November 8, 1895
William Conrad Roentgen discovers the first x-ray
January 29, 1896
first therapeutic x-ray used to treat breast cancer
1908
-radiation therapy first used in the United States
-used by surgeons and dermatologists
-dosed by erythema dose
-x-rays in kilovoltage range until 1950s
Forms of Radiation Under 300 kVp
-Grenz Rays: less than 20 kV
-Contact Therapy: 40-50 kV
-Superficial Therapy: 50-150 kV
-Orthovoltage Therapy: 200-300 kV
1928
Roentgen is introduced as unit of measurement for x-rays and gamma rays
1934
combination external and internal 'brachytherapy' given
1953
-Rad is introduced as unit of measurement for absorbed dose
-recommended by the IRCU
1980
-Gray replaces the Rad
Converting Gray to Rads
1 Gy=100 rads
1 cGy=1 rad
1940-1960's
-supervoltage machines used with energies greater than 1 MV
-Co-60 treatment machines used
-treatment planning computers introduced
1960-1990
major advancements in technology benefit treatment machines and planning computers
Treatment SSDs
4 MV with 80 SSD
6 MV with 100 SSD
1990's to present
-IMRT
-IGRT
-CBCT
-Gamma Knife
-Cyberknife
-Tomotherapy
-more focus on restricting beam to spare tissue
Varian Trilogy Accelerator Component
-all capabilities of 21 EX or 23 EX
-dose rate of up to 1000 MU/min
-tighter radius isocenter for gantry and collimator axes
-smaller couch rotation motions of under 2 cm and under 2"
IMRT
-delivery of radiation fields designed to reproduce the shape of the tumor precisely
-computer planning allows radiation to be delivered heterogeneously within a treatment field, fields to conform to complicated shapes, and concave structures to be treated
IGRT
-delivery of radiation using on-board imaging to localize treatment volumes daily at the time of treatment
-3-D scans allow us to minimize dose to healthy tissue and accurately treat areas of the body that are subject to organ motion
CBCT
on-board imaging that uses a cone-shaped x-ray beam (as opposed to a fan-shaped beam) to create a three-dimensional image of the patient just before they are treated, allowing us to verify patient alignment and dose during daily treatments
Gamma Knife
-uses gamma radiation from Co-60 sources to irradiate tumors, predominantly in the brain
-houses source in a heavily shielded assembly, retracting shielding from the appropriate sources to expose the target volume through stereotactic radiosurgery, using radiation from many paths to deliver high doses of radiation to the tumor at one time without causing excessive damage to the normal tissues
Cyber Knife
-uses x-rays to irradiate through radiosurgery
-images region of interest during treatment
-can track movement and treat the patient while tissue is moving
Tomotherapy
-delivery of radiation using spiral CT to verify the location of the treatment volume prior to daily treatments
-uses IMRT and daily verification to acheive greater precision when irradiating structures that have the potential to move
-capable of treating using stereotactic radiosurgery and stereotactic body radiotherapy
Problem Solving MUs
-find equivalent square of the collimator setting
-find equivalent square of the blocked field size
-look up dose rate factors
-determine the prescribed dose
Usual Dose Rate Factors
-Sc or Sp
-TMR or PDD
Problem Solving for Extended Distance
-find equivalent square of the collimator setting to be used for output factor
-find equivalent square of the blocked field size to be used for the PDD
-look up the dose rate factors
-determine the prescribed dose
-calculate the PDDs using Mayneord's factor
-determine the time setting using the appropriate equation
Isocentric Calculation Process
-find the equivalent square of the collimator setting to be used for output factor
-find the equivalent square for the blocked field size to be used for TAR, TMR, or TPR
-look up the dose rate factors
-determine the prescribed dose
-use the appropriate equation to determine the time setting
Geometric Matching
Gap=
(Length1 x depth of abutment)
-------- ----------------- +
(2 SSD1)
(Length2 x depth of abutment)
-------- ------------------
(2 SSD2)