2008
DOI: 10.1186/1475-925x-7-21
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Effect of variable heat transfer coefficient on tissue temperature next to a large vessel during radiofrequency tumor ablation

Abstract: Background: One of the current shortcomings of radiofrequency (RF) tumor ablation is its limited performance in regions close to large blood vessels, resulting in high recurrence rates at these locations. Computer models have been used to determine tissue temperatures during tumor ablation procedures. To simulate large vessels, either constant wall temperature or constant convective heat transfer coefficient (h) have been assumed at the vessel surface to simulate convection. However, the actual distribution of… Show more

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Cited by 55 publications
(39 citation statements)
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“…Measured tissue temperatures above 90°C within the heated zone are in favor of this hypothesis. However, the situation may be different for target tissue directly adjacent to vessels, where cooling mechanisms proceed faster (27,28).…”
Section: Discussionmentioning
confidence: 99%
“…Measured tissue temperatures above 90°C within the heated zone are in favor of this hypothesis. However, the situation may be different for target tissue directly adjacent to vessels, where cooling mechanisms proceed faster (27,28).…”
Section: Discussionmentioning
confidence: 99%
“…To perform a conservative estimation of the equilibration time, the spore was assumed to be a uniform sphere of diameter D p with the lowest plausible thermal conductivity, k, and the highest plausible heat capacity. For the former, we used 0.05 W/m-K [listed for fiber glass which is less conductive than fat or other biological tissues (Santos et al, 2008)]; for the latter, we used 4.18 x 10 6 J/m 3 -K (water). The Biot number of such a spherical particle…”
Section: Thermal Equilibration Time Of a Spore In Heated Air Flowmentioning
confidence: 99%
“…The classical bio-heat equation, the Pennes model, has been widely used in the literature to model the electrical-thermal heating process during the ablation procedure [4][5][6]. However, the convective heat-transfer term between tissue and blood in the equation is oversimplified, assuming the blood to be a volumetric heat sink and one that is uniformly distributed throughout the tissue [7].…”
Section: (A) Bio-heat Modelmentioning
confidence: 99%
“…For this, we have proposed a novel three-state model, outlined in more detail by O'Neill et al [17], extending the existing models that are predominantly based on two states (alive and dead). This three-state model includes an intermediate compartment between the fully alive (A) and dead (D) compartments, which we term the vulnerable (V ) state, 4) where transitions between the states are governed by (temperature-dependent) forward and (temperature-independent) backward rate constants, and A, V and D represent the fraction of cells within each state at each point in the tissue. While most of the literature (see [18] for a very thorough review) uses Arrhenius-based rate coefficients, as proposed by early workers in this area, such as Henriques and Moritz for cutaneous skin burns [19][20][21], the nature of this exponential form, where the transition rate is proportional to the exponential of the activation energy divided by temperature, results in a highly sensitive constant of proportionality where reported values range over tens of orders of magnitude [18].…”
Section: (B) Cell Death Modelmentioning
confidence: 99%