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Dose Calcs Lecture 2

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Title: Dose Calcs Lecture 2


1
Dose Calcs Lecture 2
  • Elizabeth Small B.S.R.T.(T)

2
Blocked Field Size
  • What is the dilemma?
  • Have to get a f.s. that truly represents the
    treated area
  • How?
  • Subtract the blocked area from the open area
    treatment area
  • Divide the treatment area by the dimension of the
    field that changed least (W or L)
  • This becomes new dimension
  • Now have a rectangular f.s. that truly represents
    what is to be treated
  • Do ESFS to get square f.s.

3
Example Problem
  • Open area f. s. 10 X 12
  • Block in each corner
  • Triangular and measure approximately 2 X 3
  • What is treatment f.s.?
  • Open area 120 cm squared
  • Blocked f.s. .5 X 2 X 3 four times 12
  • Treatment f.s 120-12 108

4
Example Problem Continued
  • Which dimension is least affected by the blocks?
  • Length to 12
  • Divide treated area by this dimension
  • 108/12 9
  • New rectangular f.s. 9 X 12
  • What is ESFS?
  • 4 X A/P or A/.5 ( W L)
  • 108/10.5 10.3

5
PDD and TAR Review
  • What are these referring to?
  • What factors are they dependent on?
  • When are PDD calcs used?
  • T or F TAR is independent of SSD.

6
Backscatter Factor (BSF)
  • BSF TAR at D max
  • Dose phantom/dose in air
  • Level of D max
  • In phantom- scatter
  • Air- no scatter
  • BSF- often called peak scatter factor (PSF) since
    measured at D max
  • Dependent on
  • Size/shape of field
  • Depth of underlying tissue
  • Energy of beam

7
Tissue Phantom Ratio (TPR) and TMR
  • Tissue Phantom Ratio
  • Dose at given depth in phantom
  • Divided by
  • Dose at the same point at a reference
    depth-usually 5 cm
  • If reference depth is D max then called Tissue
    Maximum Ratio (TMR)
  • SAD same
  • Depth in phantom is different
  • SEE book

8
TPR and TMR
  • Developed because at high energies measurements
    in air (TAR) become difficult to get without
    introducing scatter from the build up cap
  • Difference between TPR and TMR
  • Reference depth of D max- TMR
  • D max changes with
  • Energy, D max gt as Energy gt
  • F.S., D max lt as f.s. gt due to low energy scatter
    radiation
  • TPR avoids f.s. affect since it is not measured
    at D max

9
TPR and TMR
  • TPR
  • Dose at depth / dose at reference
  • TMR
  • Dose at depth/dose at D max
  • TPR
  • The numerical value has no upper limit
  • Use any value for denominator- reference depth
  • TMR
  • The numerical value will not exceed 1.0
  • Denominator will always be greater than numerator
    since the reference depth is D max

10
Transmission Factor
  • Tray, wedges, and compensating filters
  • Any device placed in the path of the beam
  • Attenuate the beam and must be calculated in dose
    calculation
  • Transmission factor
  • Dose with the device/dose without device

11
Tray Transmission
  • Trays attenuate beam
  • If more than one tray is used want to account for
    it (heavy blocks)
  • Tray factor
  • Dose with tray/dose without tray
  • Dependent on
  • Beam energy, as E gt, tray attenuation lt
  • Different energies have different tray factors

12
Wedge Transmission Factors
  • Wedge factor
  • Amount of radiation transmitted through the wedge
  • Thick end (heel) attenuates more of beam
  • Thin end (toe) attenuates less of beam
  • Alters beam isodose patterns

13
Calculations
  • SSD setupwhat is the dose?
  • Use PDD
  • PDD 100 at D max
  • Prescription is written to a depth other than D
    max more dose will be given at D max
  • Dose at depth, called tumor dose (TD)

14
PDD Calculation
  • Given dose (dose at Dmax) TD/PDD X 100
  • PDD (d, s, SSD) use table in book
  • D depth
  • S equivalent square f.s.
  • SSD the setup distance
  • Example
  • PDD (5, 10, 80) 78.3
  • Dose and the PDD is a direct relationship
  • Dose at point A Dose at point B
  • PDD at point A PDD at point B

15
PDD Problem
  • Given dose TD x 100
  • PDD
  • TD tumor dose
  • Given dose also called Applied dose
  • Given dose referring to dose at D max
  • TD will be lt given dose (dose at D max) in a
    single field because TD will be at a depth gt D max

16
PDD Problem
  • Example problem
  • PA Spine, where the Dr prescribes to sc
  • A patient is treated on the Cobalt 60 at 80 cm
    SSD. Prescription is written to give 30 Gy in 3
    Gy fxs to a depth of 5 cm with a 10 X 10 f.s.
  • What is the given or applied dose (dose at D
    max)?
  • Given dose 3 Gy X 100
  • 78.3
  • Given dose 3.83 Gy

17
Another PDD Problem
  • What is the TD?
  • Rx is written to D max
  • A patient is to be treated using a 6 MV linear
    accelerator, at 100 cm SSD. The F.S. is 15 X 15.
  • 3 Gy per fx to be given to D max. What is the
    dose at a depth of 5 cm?
  • TD Given dose X PDD (5, 15, 100)
  • 100
  • 3 Gy X 87.9
  • 100
  • 2.64 Gy

18
Another example PDD
  • Two points calculated
  • Total dose to D max from both fields
  • Cord dose
  • APPA
  • Exit dose must be considered for both points

19
PDD- complex problem
  • Patient treated on 6 MV linear accelerator at 100
    cm SSD ( the pt is moved between the fields) The
    f.s. is 15 X 15 , but blocked to an 8 X 8 blocked
    field size.
  • 40 Gy delivered to depth of 10 cm in 2 Gy fxs
    using APPA field arrangement
  • Each field will give 1 Gy
  • Patient separation is 20 cm
  • Cord is 3 cm deep
  • What is the total dose at D max and cord dose?

20
PDD- complex problem
  • Draw a picture!!!!!!!!
  • Need PDD entrance/exit info from both APPA for D
    max( 1.5 cm)
  • AP 1.5 cm and 18.5 cm
  • PA 1.5 cm and 18.5 cm
  • Need PDD at depth of cord from both fields
  • PA 3 cm, AP 17 cm
  • Need PDD at depth of TD info, 10 cm (this was
    given in the directions)!

21
PDD- complex problem
  • PDD (1.5,8,100) 100
  • PDD (3,8,100) 95.0
  • PDD (10,8,100) 66.7
  • PDD (17,8,100) 45.2
  • PDD (18.5,8,100) 41.6

22
PDD- complex problem
  • Ant Field and Post field
  • Contributes to dose at D max
  • 1.5 cm
  • 18.5 cm
  • Need to know how much dose is there. Use this
    formula
  • Dose at point A Dose at point B
  • PDD at point A PDD at point B
  • We know what dose is at 10 cm
  • 1.0 Gy is prescribed to this depth

23
PDD- complex problem
  • Insert the numbers
  • ? dose at 1.5 cm 1.0 Gy at 10cm
  • 100PDD _at_ 1.5 cm 66.7PDD,10cm
  • Dose at 1.5 cm 1.0 X 100
  • 66.7
  • 1.49 Gy

24
PDD- complex problem
  • What is the dose at 1.5 cm from exit dose?
  • ?dose at 18.5 cm 1.0 Gy at 10
  • 41.6PDD _at_18.5 cm 66.7PDD,10
  • .62 Gy
  • Total dose at D max from entranceexit dose
  • 1.49 Gy .62 Gy
  • 2.11 Gy

25
PDD- complex problem
  • Cord Dose
  • Dose from both fields AP and PA
  • From AP depth 17
  • From PA depth 3 cm
  • Dose at point A 17cm (AP)
  • Point B 10 cm- any known dose/PDD
  • ? Dose at point A Dose at point B
  • PDD at point A PDD at point B
  • X 1. 0 Gy
  • 45.2 66.7 .68 Gy

26
PDD- complex problem
  • We have AP cord dose
  • Now we need PA cord dose
  • From PA depth 3 cm
  • Dose at point A 3 cm
  • Point B 10 cm - any known dose/PDD
  • ? Dose at point A Dose at point B
  • PDD at point A PDD at point B
  • X 1. 0 Gy
  • 95.0 66.7
  • 1.42 Gy
  • Total cord dose 1.42 .68 Gy 2.10 Gy

27
Total doses
  • Dmax
  • 1.49 Gy .62 Gy
  • 2.11 Gy
  • Cord
  • 1.42 .68 Gy
  • 2.10 Gy
  • Midplane dose
  • 1 Gy 1 Gy
  • 2 Gy
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