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92 Treatment planning part III
(c)
by Campbell et al. (2000, 2001), light microscopy was
90
used to evaluate the distribution of
Y microspheres directly from microscopic analysis of tissue samples taken from a patient postradioembolization. is patient received 3 GBq of 32-µm resin microspheres to treat an 8-cm metastatic liver tumor. Campbell’s analysis noted that the microspheres were highly concentrated in the periphery of the tumor, creating very large absorbed doses ranging from 200 to 600 Gy. However, the average absorbed dose in the center of the tumor was only 6.8 Gy. Dose distribution was equally inhomogeneous in uninvolved hepatic tissue with an average dose of 8.9 Gy with approximately 1% of normal liver receiving more than 30 Gy.
e dose heterogeneity determined by micro­scopic analysis of Campbell’s biopsy samples has been conrmed on a larger scale with a similar analysis of whole livers (Kennedy et al., 2004) aer
radioembolization. Large tumor dose heterogene­ity ranging between 100 and 3000 Gy was found in patients with both primary and metastatic liver cancer treated with glass and resin microspheres, respectively (Kennedy et al., 2004). Owing to the dierent specic microsphere activity in the glass and resin products, livers treated with resin radio­embolization had more microspheres per cluster within the vessels (Kennedy et al., 2004).
Evaluation of intratumoral dose heterogene­ity has also been performed noninvasively, using various imaging modalities and methods. ree­dimensional dose distributions can be inferred from
99m
Tc macroaggregated albumin (
99m
Tc-MAA) single-photon emission computed tomography (SPECT)/CT as also demonstrated by Kennedy etal. (2011). In addition, the dose distribution can
90
be determined directly from posttreatment
Y
(a)
Figure 5.4 (a) Pretreatment contrast-enhanced CT of a patient with cholangiocarcinoma. Left lobe tumor demonstrates hypodense necrotic core with enhancing peripheral areas of active tumor (b). Correlating pretreatment 18FDG-PET/CT shows hypermetabolic activity along the peripheral tumor margin. The necrotic, low attenuating tumor component manifests relatively little FDG avidity. (c) 90Y PET/CT imaging following embolization of this patient’s left lobe with 821 MBq (22.2 mCi) of resin microspheres. The low absorbed dose in the center of the necrotic region is plainly visible on post­treatment 90Y PET/CT.
(b)
5.5 Calculating the absorbed dose / 5.2.3 Effective dose 93
()
⋅⋅
()
⋅⋅
GBq 49.98(J s)
A
bremsstrahlung SPECT or 90Y positron emission tomography/computed tomography (PET/CT), as described in detail in Chapters 10 and 11. Figure 5.4a illustrates the pretreatment contrast-enhanced CT in a patient with cholangiocarcinoma. Figure 5.4b demonstrates the correlating 2-deoxy-2-(18F) uoro­D-glucose (FDG)-PET/CT of the same patient, with hypermetabolic activity along the peripheral tumor margin. e necrotic, low attenuating tumor com­ponent manifests relatively little FDG avidity. Figure
5.4c shows 90Y PET/CT imaging following emboli-
zation of this patient’s le lobe with 821 MBq (22.2 mCi) of resin microspheres. e low-absorbed dose in the center of the necrotic region is plainly visible on posttreatment 90Y PET/CT. Quantication of the PET data in Figure 5.4c using methods described in
Chapters 11 and 12 yields a maximum tumor dose
of 440 Gy with a minimum dose of just 4.6 Gy at the necrotic center of the tumor.
5.5 CALCULATING THE ABSORBED DOSE
Yttrium-90 is one of a handful of radionuclides that is considered to be a pure β-emitter, emitting no gamma rays at any appreciable yield following decay. Although several rare decay pathways of 90Y are dis­cussed in the following chapters, 90Y is considered a pure β-emitter for all practical purposes related to dosimetry. 90Y releases a higher energy electron than other pure β-emitters that have been used in inter­nal radionuclide therapies, with a maximum and average energy of 2.28 and 0.935 MeV, respectively. e range of the maximum energy 90Y β-particle is 11 mm in tissue, while its average energy β particle has a range slightly less than 4 mm. e penetra­tion depth of the high-energy 90Y β-particle is a key component of this radionuclide’s success in radio­embolization, allowing for high dose deposition into the tissues between embolized capillaries. However, when the absorbed dose of 90Y therapy is considered for a tumor or nontarget site, an important simpli­fying assumption can be made: β-radiation released from microspheres within a given organ will be fully absorbed by that organ. is assumption is easy to justify based on the average 4-mm 90Y β range in tissue. However, this does not account for second­ary radiation, which may extend beyond the 11 mm range of a 90Y β-particle. As discussed in Chapter
1, high-energy 90Y β-radiation will create second-
ary X-rays in the form of bremsstrahlung and char­acteristic emissions. ese photons will penetrate through the liver and contribute to dose in extrahe­patic tissues and even to individuals in close proxim­ity to the patient. However, as discussed by Stabin et al. (1994), this will have little eect on the absorbed dose in the organ treated with radioembolization. A second assumption that becomes important is the permanence of 90Y radioembolization—neither glass nor resin microspheres are biodegradable, and once infused, both products form a permanent implant. Combining these two assumptions allows for easy calculation of average absorbed dose to an organ of interest on a macroscopic scale.
is calculation is derived in Equations 5.1
through 5.3:
=
 d0.935MeV
EEEE
avg
=⋅
==
J d 1.498 10
EAEet
()
tot0avg
GBq 49.86(J s)
A
=⋅⋅
D
where E
avg
is the average energy released per decay
avg
()
0
1.498 10 J
()
0
Gy 
()
13
−λ
t
0
0
=
M
A
λ
liver
0
(kg)
13

(5.3)
(5.1)
(5.2)
of 90Y based on the probability density function (E) for emission (Eckerman et al., 1994), and λ is the Y90 decay constant based on a half-life of 64.24 hours. A0 is the 90Y activity present in the organ or organ segment of interest in GBq, and E
is the total
tot
energy released by A0 from the time that it is infused until it has fully decayed. e absorbed dose (D) is expressed in Gy and can be obtained by dividing E by the mass of the treated liver, M
. Alternatively,
liver
tot
the volume of the tissue can be obtained from tomo­graphic imaging and multiplied by established tissue densities (International Commission on Radiation Units and Measurements [ICRU], 1992). It must be reiterated that the absorbed dose calculation in Equation 5.3 is only valid for 90Y radioembolization and only representative of average absorbed dose in an organ. Equation 5.3 cannot be used for absorbed
94 Treatment planning part III
dose calculation for radioembolization using radio­isotopes other than 90Y such as with the emission of a prompt gamma ray and a β-particle, thus violating the assumption that all energy emitted during decay is absorbed by the organ of interest.
166
Ho, which decays
5.6 TUMOR AND NORMAL LIVER ENDPOINTS
Careful consideration of tumor and nontarget tissue endpoints is paramount to hepatic treatment plan­ning for radioembolization. In addition to nontarget hepatic dose deposition, radiation exposure to extra­hepatic tissues, including the lungs and tissues in the GI tract, are of concern. Consideration of lung dose, from arteriovenous shunting as well as managing patients with extrahepatic nontarget embolization, is covered in detail elsewhere in this book. As such, this section will emphasize dosimetry endpoints in tumor and uninvolved liver tissue.
5.6.1 NORMAL LIVER ENDPOINTS
Radiation-induced liver disease (RILD) is a term that is commonly referenced in the literature as 90Y radioembolization has gained traction as a stan­dard-of-care treatment for primary and metastatic liver cancer. However, the meaning and context of RILD are oen ambiguous and inconsistent. We dene RILD in patients following radioemboli­zation as clinically signicant manifestations of hepatic insuciency such as weight gain, ascites, anicteric hepatomegaly, and/or pain in the right upper quadrant within 90 days of treatment (Guha and Kavanagh, 2011). In patients without under­lying cirrhosis, these symptoms may be accom­panied by serologic evidence of hepatic toxicity, manifested by rising alkaline phosphatase and glutamyl transpeptidase (Sangro et al., 2008). It is important to note that RILD represents a spectrum of clinical and serologic manifestation of acute hepatic injury. RILD is oen self-limited, although in its most severe form can result in hepatic vascu­lar endothelial damage leading to a fatal condition resembling veno-occlusive disease (VOD). On the other end of the spectrum, it should be empha­sized that Grades 1 and 2 mild liver toxicity is very
common following radioembolization (Goin et al., 2005; Gulec et al., 2007; Kennedy et al., 2009) and does not t into the common denition of RILD.
Normal liver tissue has a relatively low tolerance to radiation (Dawson and Guha, 2008). Data from EBRT suggest that the threshold for RILD follow­ing whole-liver irradiation is between 30 and 40 Gy (Emami et al., 1991; Lau et al., 1994; Cremonesi et al., 2008). Specic cases have demonstrated that liver failure can occur from VOD in the setting of EBRT at doses as low as 35 Gy (Sempoux et al., 1997). It is important to consider that the toxicity thresholds from EBRT can only be applied to radioembolization in a very limited fashion. In fact, the liver can toler­ate higher absorbed doses from radioembolization than it can from fractionated EBRT. is phenom­enon may be explained by dierences between the dose rate of fractionated EBRT and radioemboliza­tion, extent of nontumor involved liver, as well as the degree of hypoxia created by capillary occlusion in radioembolization. In addition, the heterogeneity of absorbed dose at a microscopic scale also contributes to the decreased hepatic toxicity per gray of radioem­bolization compared with EBRT due to microscopic sparing of normal tissue. e importance of micro­scopic dosimetry is discussed in detail in Chapter 9.
e dose threshold for hepatic toxicity is vari­able among patients and reects hepatic functional reserve, liver volume, concomitant diseases and medications, tumor volume, and other patient­specic factors. e most widely supported upper absorbed dose toxicity limit to normal liver from radioembolization is 70–80 Gy (Fox et al., 1991; Lau et al., 1994; Campbell et al., 2001; Salem and urston, 2006). Because underlying cirrhosis decreases the tolerance of the liver to radiation (Dawson and Guha, 2008), 70 Gy should be consid­ered the maximum in cirrhotic patients. However, there have been published cases where the absorbed dose to normal liver has safely exceeded these thresholds, approaching 100 Gy (Gulec et al., 2007). Further, treatment planning models for the glass radioembolization product support average doses of up to 150 Gy in treated tissue (Lewandowski etal., 2005; Salem and urston, 2006).
Cirrhosis and other underlying chronic liver disease such as viral hepatitis are not the only con­ditions that could decrease the tolerance of the liver to radiation. It has been shown that previous chemotherapy can increase the occurrence of VOD
5.7 Tumor-to-normal uptake ratio / 5.6.2 Tumor endpoints 95
T:
/ /
90 ,Normal normal
AV
AV
Y
following radioembolization (Sangro et al., 2008) by contributing to intrahepatic vascular endothe­lial damage. Previous research has demonstrated that patients with metastatic liver disease receive a higher average dose to nontarget liver even when the same dosage of radioembolization is delivered (Sangro et al., 2008). erefore, one must carefully consider prior chemotherapy in the treatment planning process of patients undergoing radio­embolization for metastatic disease, just as the severity of cirrhosis aects treatment planning in hepatocellular carcinoma (HCC) patients.
5.6.2 TUMOR ENDPOINTS
Tumoricidal endpoints in theory depend on many radiobiologic factors, including tumor type, absorbed dose, heterogeneity of absorbed dose, and prior radiological or chemotherapeutic treat­ments. Because the number of infused micro­spheres and the activity per microsphere also vary widely between glass and resin microspheres, dose–response data of one product cannot neces­sarily be applied to the other.
e largest cohort of published data describing tumoricidal endpoints is for hepatocellular carci­noma. When treating HCC, 120 Gy should be con­sidered to be a reasonable minimum tumor target dose (Yoo et al., 1989; Lau et al., 1994; Ho et al., 1997; Kennedy et al., 2004; Strigari et al., 2010). Eorts to achieve this absorbed dose in the tumor can be made using the methods described in the following sec­tions, provided the maximum tolerable dose to nor­mal liver and extrahepatic tissues is not exceeded.
Because of the histologic and biologic vari­ability of metastatic liver tumors, dose–response data are less certain. However, worldwide clinical
trials are currently underway to use advanced quantitative imaging to identify dose–response thresholds for metastatic disease. While pub­lished data in the literature is widely varying, it is likely that neuroendocrine metastases to the liver or neuroendocrine tumor (NET) are likely to show a strong response to radioembolization at a lower absorbed dose than HCC. On the other hand, metastatic colorectal cancer (mCRC) may require an absorbed dose equal to or higher than HCC (Gulec et al., 2007) to achieve the desired therapeutic response.
5.7 TUMOR-TO-NORMAL UPTAKE RATIO
e tumor-to-normal uptake ratio (T:N) is an important quantity in radioembolization with glass and resin 90Y microspheres as well as radioembolization. is quantity has a substan­tial role in treatment planning and can impact the tumor-absorbed dose, liver dose, and the toxic­ity or ecacy of the treatment. T:N is dened in Equation 5.4:
90 ,Tumortumor
where A
N 
is the 90Y activity (MBq) deposited
90 Y,Tum or
in the tumor and A
=
90 Y,Nor mal
Y
in uninvolved liver tissue. V
is the activity deposited
normal
(5.4)
and V
respective volumes of each. Table 5.2 lists a range of measured T:N for dierent tumor types from several publications in the literature.
While Table 5.2 shows just a few examples from
the literature, one thing is immediately clear: T:N
tumor
166
Ho
are the
Table 5.2 T:N from published sources
Disease HCC 11.5:1 7:1–16:1 2 Pathologic Kennedy et al. (2004)
HCC 7.0:1 3.9:1–9.2:1 5 HCC 3.5:1 1:10–13.5:1 27 mCRC 6.8:1 2.9:1–15.4:1 15 mCRC 2:5–2:1 2 Pathologic Kennedy et al. (2004) NET 5.9:1 3.5:1–11.1:1 20
T:N
median/
mean T:N range
Number of patients or
tumors
Measurement
method Reference
99m
Tc-MAA Gulec et al. (2007)
99m
Tc-MAA Lau et al. (1994)
99m
Tc-MAA Gulec et al. (2007)
99m
Tc-MAA Gulec et al. (2007)
96 Treatment planning part III
varies signicantly even in cases of the same tumor type. Tumor size, percentage inltration, presence of centralized necrosis, and the tech­nique used to measure T:N all contribute to these variations.
as a valid surrogate for 90Y microspheres. There are many reasons why this may be untrue, sev­eral of which are outlined in Table 5.3.
Many authors have evaluated the validity of MAA as a radioembolization surrogate, with no clear consensus (Knesaurek et al., 2010; Kao
5.7.1 USING MAA AS AN ESTIMATION TOOL
et al., 2012; Lam and Smits, 2013; Lam et al., 2013; Wondergem et al., 2013; Garin et al., 2014; Lam and Sze, 2014). e position of the catheter tip
Before reviewing how T:N can be used in radio­embolization treatment planning, it is impor­tant to understand methods that can be used to quantify it. The most widely used established method for pretreatment estimation of T:N is MAA SPECT/CT. This technique is convenient since it is simply an extrapolation of the data acquired in the pretreatment lung-shunt study. This method assumes the validity of
Table 5.3 Potential sources of error when using MAA as a microsphere surrogate
Issue Comments Impact Amelioration Specic gravity
differences between macroaggregated albumin (MAA) and microspheres
Particle size and shape MAA particles generally
99m
Free
Embolic differences Stasis may be reached in
Catheter position and
Tc May not signicantly
centering
Signicant difference in
Catheter positioning
99m
Tc-MAA
the case of glass microspheres
have a wider size range compared to either resin or glass microspheres
affect T:N measurements but could obscure detection of gastric nontarget embolization (NTE)
some tumors treated with resin microspheres but not MAA
differences between
MAA and can drastically effect deposition
90
Y infusions
during both infusion of MAA and radioemboliza­tion is among the most critical factors to the prog­nostic utility of T:N measurements made from
99m
Tc-MAA SPECT/CT. Positioning of the catheter tip becomes especially critical when it is near a bifurcation or when it is positioned in a tortuous vessel (Jiang et al., 2012; Wondergem et al., 2013). However, in spite of variable correlation between MAA and 90Y microspheres in the literature, the
Moderate N/A
Moderate N/A
Moderate Prophylactic oral
administration of 500 mg perchlorate (Ahmadzadehfar et al.,
2010); use MAA right after preparation
High Understand the conditions
under which MAA is likely to act as a good surrogate based on tumor type and size
High Conrm catheter
positioning
5.8 Treatment planning strategies / 5.8.1 The empiric model for resin microsphere 97
wholeliver
AA
V
V
=⋅
 
 
majority of authors agree that MAA is an excel­lent option for treatment planning and predic­tive dosimetry. Substantial additional discussion related to the use of MAA as a radioembolization surrogate is presented in Chapter 4.
5.7.2 OTHER TOOLS?
Cone-beam CT (CBCT) is a promising method of dening three-dimensional vascular anatomy and elucidating sources of nontarget embolization (NTE). Louie et al. (2009) evaluated the utility of CBCT as a tool to augment 99Tc-MAA for the iden­tication of both extrahepatic NTE and poor T:N. In this study, CBCT was used to identify areas of extrahepatic localization in 22 out of 42 patients using CBCT. Perhaps most signicantly, CBCT identied incomplete tumor visualization in 8 out of 42 patients, indicating a secondary vascular sup­ply to the tumor (Louie et al., 2009). Cases such as these are oen a result of so-called “parasitization” of vascularity, in which the angiogenic factors pro­duced by hypervascular tumors recruit ow from otherwise insignicant vessels. is phenomenon is common following one or more chemoembolization treatments, which preferentially depend on small vessel embolization to achieve treatment ecacy. If identied during pretreatment angiography, collat­eral vessels may be prophylactically embolized, thus redirecting more vascular ow to the treated vessel and increasing the likelihood of technical success. In extreme cases, extrahepatic collateral vessels may provide the majority of a tumor’s blood supply, and standard delivery of 90Y microspheres via the hepatic arteries can result in a T:N less than 1. In situations such as these, CBCT can be a powerful tool in treatment planning and delivery.
CBCT has also been investigated as a poten­tial tool in quantifying T:N. A study by Jones and Mahvash (2012) used gelatin phantoms injected with dierent concentrations of iodinated contrast to show that CBCT is able to quantify relative con­trast enhancement. Since T:N is a ratio, absolute quantication is not necessary for its calculation. In other words, relative densities in tumor and normal liver in pre- and postcontrast CBCT can be eectively used to estimate T:N. In this man­ner, CBCT can be used as an excellent way to aug-
99m
ment T:N for use in partition model treatment planning. One must be careful to dierentiate this method
Tc-MAA scintigraphy in the estimation of
from those that allow absolute quantication, such as 90Y PET/CT. In 90Y PET/CT, following image acquisition, a region-of-interest drawn in the tumor will report a value that is directly represen­tative of the activity of 90Y in that region (Pasciak et al., 2014). ese distinctions are explained in detail in Chapter 11.
5.8 TREATMENT PLANNING STRATEGIES
5.8.1 THE EMPIRIC MODEL FOR RESIN MICROSPHERE TREATMENT PLANNING
e simplest model for radioembolization treat­ment planning with resin microspheres is the empiric model. e empiric model can be used to determine treatment dosages for whole-liver radio­embolization based purely on the percent hepatic tumor involvement. is model has fallen out of favor and its clinical use has been largely replaced by preferred methods such as the body surface area (BSA) methods and partition models, discussed in the following sections. However, it should be noted that the empiric model is still included on the SIRTeX SIR-Sphere package insert (SIRTeX Technology Pty, Lane Cove, NSW, Australia). In addition, the empiric model was the treatment strategy used during the initial SIRTeX SIR-Sphere clinical trials.
In the largest single cohort of retrospective data of patients who underwent radioembolization using resin microspheres, 28 expired with a cause of death attributable to complications related to liver toxicity. Of these deaths, 21 were from a single center that used the empiric model exclusively for treatment planning (Kennedy et al., 2009). is does not sug­gest that the empiric model is unsafe; however; it is imperative that the model be used correctly.
When using the empiric model, it is critical to understand that its denition in Table 5.4 is for whole-liver radioembolization. For lobar or segmental therapy, one must modify the recom­mended dosage (A Equation 5.5:
GBq GBq
() ()
) in Table 5.4 according to
emp
emp
treated
(5.5)
98 Treatment planning part III
20
()
tumornormal
A
VV
+
 
 
=⋅
 
 
()
49.98(J s)
gl
Table 5.4 Description of the empiric model used
90
for
Y radioembolization with resin
microspheres
The percentage of tumor
involvement in the liver
More than 50% 3.0 GBq 25%–50% 2.5 GBq Less than 25% 2.0 GBq
where A
is the recommended dosage from the
emp
empiric model as dened in Table 5.4. V
V
are the volumes of the portion of the liver
whole liver
Recommended
dosage, A
emp
treated
(GBq)
and
to be treated and entire liver volume, respectively.
5.8.2 THE BSA MODEL FOR RESIN MICROSPHERE TREATMENT PLANNING
e most widely used treatment planning tech­nique for radioembolization with resin micro­spheres is the BSA method. is method may have some familiarity to many clinicians since BSA­based calculations are widely used in medicine for determining dosages for medications such as che­motherapy. Treatment dosage using the BSA model is strongly dependent on the patient’s height and weight and moderately dependent on the percent tumor inltration. Equations 5.6 and 5.7 describe the BSA treatment planning method:
patients treated with resin microspheres (Kennedy et al., 2009).
When using the BSA model, it is critical to
understand that its denition in Equations 5.6 and
5.7 is for whole-liver radioembolization. For lobar or segmental therapy, one must modify the recom­mended dosage, A
, in Equation 5.7 according to
BSA
Equation 5.8:
V
where A
GBq GBq
AA
() ()
is the recommended dosage from the
BSA
BSA
V
treated
wholeliver
(5.8)
BSA model as dened in Equations 5.6 and 5.7.
V
treated
and V
are the volumes of the portion
whole liver
of the liver to be treated and entire liver volume, respectively.
5.8.3 GLASS MICROSPHERE TREATMENT PLANNING
Standard treatment planning for radioemboli­zation using glass microspheres is a relatively
cians signicant latitude to consider patient­specic factors. e foundational principle is based on Equation 5.3, which describes the average dose in a tissue volume as a function of 90Y dosage. Equation 5.3 can be rewritten to solve for the treatment dosage, Ao, as shown in Equation5.9:
.725
Gy (kg)
o
DM
av
=
GBq
A
()
(5.6)
where D
V
tumor
(5.7)
tion of the liver to be treated and M treated liver tissue. Liver mass is extrapolated from
is the target-absorbed dose in the por-
avg
iver

is the mass of
liver
(5.9)
BSA(m )0.2025 height m
GBq BSA 0.2
()
BSA
=⋅
0.425
weight (kg)
=−+
volumetric analysis performed on pretreatment
V
tumor
and V
are the respective volumes of
normal
tumor and uninvolved liver tissue in the portion of the liver to be treated. e BSA model assumes a relationship between the physical size of the patient and ability to tolerate increasing dosage. e concept that larger patients (not necessarily with larger livers) are more tolerant to increased dosages of 90Y has been shown in the literature (Sangro et al., 2008). e BSA model was also found to have a lower risk of liver toxicity than the empiric model in the aforementioned cohort of 680
CT data for planning lobar therapy. In the setting of radiation segmentectomy, segmental volume may be calculated by preprocedural cross-sectional imaging or from CBCT during the pretreatment mapping procedure, discussed in additional detail in Chapter 6. Once hepatic volume is obtained, a conversion factor of 1.05 kg/L is used to convert hepatic tissue volume to mass (ICRU, 1992).
e average dose endpoint (D
) used in treat-
avg
ment planning is recommended to be in the range between 80 and 150 Gy as specied in the
5.8 Treatment planning strategies / 5.8.5 Comparing treatment planning models 99
T:N
tumornormal
V
VV
 
 
T:N
T:N
tumornormal
V
VV
 
 
()
0n
()
⋅⋅
GBq 49.98 FU
0t
A
() ()
yk
49.98 FU
tumor
DM
erasphere package insert (BTG International Ltd., London, UK). e endpoint used should be selected based on tumor burden, health of unin­volved liver tissue, previous therapy, and other clinical factors that may aect toxicity and/or response.
Finally, it should be mentioned that Equation
5.9 does not account for lung shunting or residual activity remaining in the delivery system, both of which will decrease the dosage of radioactivity deposited in the liver, Ao, and therefore D
avg
.
5.8.4 THE PARTITION MODEL
e partition model for radioembolization (Ho et al., 1996, 1997), also referred to as the medi­cal internal radiation dose (MIRD) model (Gulec et al., 2006), is a three-compartment model that takes into account patient-specic data to tailor the desired dosimetric endpoints in the tumor, normal liver, and lungs. Unlike the previously discussed models that are specic to resin or glass microspheres, the partition model can poten­tially be used for either product. However, one must always keep in mind that tumor and nor­mal liver dose–response relationships are likely to vary between resin and glass products due to variable-specic activity, sphere number/density, and sphere composition.
e lung SF is an important input into the parti-
tion model that is used along with T:N, tumor vol­ume (V determine the fractional uptake (FU) into a com­partment. Equations 5.10 and 5.11 are the equa­tions for the calculation of FU in the uninvolved liver and tumor:
e FU can be used to determine the average absorbed dose in both tumor and normal liver com­partments according to Equations 5.12 and 5.13:
), and nontarget liver volume (V
tumor
(1 SF)
=−
normal
(1 SF)
=−
tumor
DGy
()
normal
A
=
normal
⋅+
⋅+
⋅⋅
GBq 49.98 FU
M
normal
tumor
(kg)
normal
(5.10)
(5.11)
ormal
(5.1 2)
) to
D
where A
tumor
is the activity of 90Y to be infused into
o
M
tumor
=
Gy
()
(kg)
umor
(5.13)
the liver. us, Equation 5.13 can be rearranged to derive the prescribed 90Y dosage in Equation 5.14:
0
G
tumortumor
=
GBq
A
()
g
(5.14)
e partition model equation uses patient­specic tumor and liver volumes, along with pre­determined T:N from pretreatment
99m
Tc-MAA SPECT/CT and/or CBCT. us, this method represents the most tailored treatment planning algorithm, allowing for accurate estimation of absorbed dose to tumor, nontarget liver tissue, and lungs. Prior research has shown that treatment planning with the partition model based on
99m
Tc­MAA SPECT/CT can improve clinical outcomes (Gulec etal.,2006).
As discussed in a previous sec tion, when treating
an HCC patient with radioembolization, one may wish to set D
to a minimum of 120 Gy. Solving
tumor
for Ao, however, is not the only necessary step in the treatment plan. A0 must be back-substituted into Equation 5.11 to ensure that the absorbed dose to normal liver tissue is below suggested limits. In addition, the dosimetric techniques described in chapter 4 should also be applied to ensure an acceptable lung dose.
It is critical to note that the partition model can be eectively used for any radioembolization product including resin or glass 90Y microspheres and
166
Ho radioembolization. However, tumor and uninvolved liver ecacy and safety endpoints are likely to dier between radioembolization products.
5.8.5 COMPARING TREATMENT
PLANNING MODELS
In the previous sections, four treatment planning models have been introduced for radioembolization using resin microspheres, glass microspheres, or both. However, it is dicult to understand simply by examining the equations how the treatment activ­ity prescribed using these models diers in patients of varying size, tumor burden, and T:N. Figure 5.5a compares the recommended dosage of resin micro­spheres based on the empiric, BSA, and partition
100 Treatment planning part III
4
Dosage (GBq)
4
(a) (b)
3.5
2.5
1.5
0.5
3
2
1
0
0
SIRSphere empirical model
SIRSphere BSA model, female in 10
SIRSphere BSA model, female in 50
SIRSphere BSA model, male in 50
SIRSphere BSA model, male in 90
Partition model, 2:1 T:N, 150 Gy tumor dose Partition model, 5:1 T:N, 150 Gy tumor dose
10 20 30 40
Percentage tumor burden (%)
th
percentile of height/weight
th
percentile of height/weight
th
percentile of height/weight
th
percentile of height/weight
50 60 70 0
3.5
3
2.5
2
Dosage (GBq)
1.5
1
erasphere 80 Gy treatment endpoint
0.5
0
erasphere 120 Gy treatment endpoint erasphere 150 Gy treatment endpoint Partition model, 2:1 T:N, 150 Gy tumor dose Partition model, 5:1 T:N, 150 Gy tumor dose
10 20 30 40
Percentage tumor burden (%)
50 60 70
Figure 5.5 Prescribed dosage recommendation for (a) resin microspheres and (b) glass microspheres as a function of patient size, tumor burden, and T:N. Data are presented for a 1300 mL liver. Patient size data are from published U.S. census demographic information 2007–2008.
models as a function of patient size, tumor burden, and T:N. One can immediately see that the empiric model yields a dosage that is higher than most of
than the other since toxicity and ecacy endpoints dier between the two products. Chapter 9 will explain this phenomenon at a microscopic level.
the other models, and it does this regardless of cir­cumstance (i.e., varying patient size or liver size). On the other hand,patient size (height+weight) has a large impact on the BSA treatment planning
5.9 CONTOURING LIVER AND TUMOR VOLUMES
model. A female in the 10th percentile of height and weight will be treated with about half the dos­age as a male in the 90th percentile of height and weight. e partition model with a T:N of 5:1 yields the lowest dosage at a low percentage tumor inltra­tion but rises steeply as the tumor burden increases. Use of the partition model with a low T:N (2:1 or less) can result in a large dosage and the potential for high absorbed doses to uninvolved liver. Figure
5.5b describes the dosage recommended for glass
treatment planning at 80, 120, and 150 Gy absorbed­dose endpoints. Comparing Figure 5.5a with 5.5b, it is quickly apparent that larger dosages are used for radioembolization with glass microspheres than resin microspheres. However, this does not suggest that one product carries less toxicity or more ecacy
Each of the treatment planning methodolo­gies presented in the previous section require measurement of tissue volume through some form of volumetry based on CT, MR, or hybrid (e.g., PET/ CT) tomographic imaging. e empiric and BSA models are reliant on measurement of the percent tumor inltration and also the percentage of treated liver tissue relative to total liver volume. Treatment planning for glass microspheres depends strongly on the total volume of liver tissue being treated, while the partition model relies on both volume of tumor and uninvolved liver tissue. ese volumes can be determined using automatic, semiautomatic, or manual techniques as described in Sections 5.9.1 and 5.9.2.
5.9 Contouring liver and tumor volumes / 5.9.2 Manual segmentation 101
5.9.1 AUTOMATIC AND SEMIAUTOMATIC SEGMENTATION
Automatic and semiautomatic organ and tumor segmentation have been widely used in areas of health physics, radiation therapy, radiology, surgery, and other facets of medicine for years with dierent levels of accuracy and required human input (van Ginneken and Haar Romeny, 2000; Ghanei et al., 2001; Marroquín et al., 2002; Caon, 2004; François et al., 2004; Buie et al., 2007; Fripp et al., 2007; Klein et al., 2008; Metzger et al., 2013; Kockelkorn et al.,
2014). Techniques such as thresholding and region
growing (El-Baz et al., 2011) can be quite eective in high-contrast anatomical areas that are clearly demarcated. ese techniques have even been used successfully in the semiautomatic segmentation of the liver based on CT imaging (Foruzan et al., 2009).
In the context of radioembolization treatment planning, available segmentation tools will dictate the degree of automation that can be achieved in the clinical workow. However, some automation can be achieved in almost every clinical environment with­out specialized tools. For example, consider patients with metastatic liver disease who have received a pretreatment these patients, manually contouring multiple liver lesions to determine the percent tumor involvement can be a time-consuming task. However, determin­ing the tumor burden is a necessary component of treatment planning for radioembolization using resin microspheres. Automated 3D thresholding tools available on basic radiology reading stations can be used in conjunction with 18FDG-PET/CT to delineate hypermetabolic tumor boundaries. e threshold can be adjusted on a per-patient basis or set quantitatively as a function of maximum stan­dardized uptake value (SUV is useful for many patients with FDG-avid meta­static liver tumors treated with radioembolization. An example of thresholding at 40% of whole-liver SUV
max
If automated segmentation tools are avail­able, atlas-based segmentation (Ghanei et al., 2001; Bondiau et al., 2005; Zhang et al., 2006; Reed et al., 2009; Linguraru et al., 2010; El-Baz et al., 2011; Park et al., 2014) is a method that has the potential for more accurate organ segmentation and may require less user input compared to alternatives such as thresholding and region growing. e degree of
18
FDG-PET/CT exam. In many of
is shown in Figure 5.8b.
). is technique
max
automation of atlas-based segmentation is greater, in part, because it is reliant on a standard atlas of refer­ence segmented organ contours. ese contours are predened and validated by radiologists or anato­mists. e atlas is then matched to the dataset of interest using deformable registration. To improve the accuracy of the process and account for variant anatomy, multiatlas-based segmentation is oen employed. In this technique, many deformable regis­trations are performed with atlases that feature vary­ing anatomy and those producing the best match are combined or fused together to produce a nal optimal segmentation. Several fusion methods are employed with the simplest a majority vote fusion to more complex techniques that incorporate statistical models into the fusion process (Wareld et al., 2004).
In the context of radioembolization treatment planning, automated delineation of lobar or seg­mental liver volumes can signicantly speed the planning process. While atlas-based segmentation usually requires some postsegmentation manual correction (Figure 5.6), this task can be accom­plished much faster than manual segmentation alone. Small inaccuracies in the measured liver lobe volume, segment volume, or tumor volume should be considered in the context of the sensitivity of the treatment planning model to volume changes dis­cussed in Section 5.8.5 (Figure 5.5).
5.9.2 MANUAL SEGMENTATION
At institutions where radioembolization treatment planning is not assisted by a radiation oncology department, sophisticated thresholding and segmen­tation tools may be unavailable. In these cases, man­ual seg mentation may be the only option. e authors of this chapter have found that DICOM viewers that feature spline-based regions of interest (ROIs) com­bined with interpolative volumetry can signicantly reduce the time required for manual liver and tumor delineation since ROIs need not be drawn on every slice. e three-dimensional liver volume rendered in Figure 5.7 was generated with contours on only six axial CT slices using the free DICOM viewer OsiriX
5.8.2 (Osirix Foundation, Geneva, Switzerland).
Once again, errors in either tumor or lobe delin­eation resulting from manual contouring with or without interslice interpolation should be weighed against the sensitivity of the treatment planning model as discussed in a Section 5.8.5 (Figure 5.5).