Precise temperature control and temperature distribution prediction are of great significance forradiofrequency ablation. This research proposes a real-time calculation method for the temperature distribution of radiofrequency ablation combined with proportional-integral temperature control. The thermo-electricalcoupling was simplified into a linear relationship based on the study of the influence of temperature-dependentelectrical conductivity and thermal conductivity on the PI-controlled radiofrequency ablation temperature distribution, which increases the computational efficiency by 150 times. The average calculation time for radiofrequencyablation of 10 min is about 23 s, and the difference between the calculation results of this method and that fromCOMSOL Multiphysics is no more than 1 ?C. This method is not only used for single-probe, but also for doubleprobe radiofrequency ablation in this paper.
WANG Xuewei (王雪维),WANG Yifei (王逸飞),ZHANG Aili* (张爱丽)
. Real-Time Calculation Method for Temperature Distribution of Temperature-Controlled Radiofrequency Ablation[J]. Journal of Shanghai Jiaotong University(Science), 2023
, 28(4)
: 411
.
DOI: 10.1007/s12204-022-2481-y
[1] SCHULLIAN P, PUTZER D, EBERLE G, et al.Simultaneous stereotactic radiofrequency ablation ofmultiple ( 4) liver tumors: Feasibility, safety, and ef-ficacy [J]. Journal of Vascular and Interventional Radiology, 2020, 31(6): 943-952.
[2] TANG R B, WANG C C. Numerical simulation oftissue-equivalent material experiments for radio frequency hyperthermia of tumors [J]. Journal of Tsinghua University (Science and Technology), 2002,42(5): 676-679 (in Chinese).
[3] SAMSET E. Temperature mapping of thermal ablation using MRI [J]. Minimally Invasive Therapy & Allied Technologies, 2006, 15(1): 36-41.
[4] CHEN R D, LU F, WU F, et al. An analytical solution for temperature distributions in hepatic radiofrequency ablation incorporating the heat-sink effect oflarge vessels [J]. Physics in Medicine and Biology,2018, 63(23): 235026.
[5] MOLINA J A L, RIVERA M J, BERJANO E. Analytical transient-time solution for temperature in nonperfused tissue during radiofrequency ablation [J]. Applied Mathematical Modelling, 2017, 42: 618-635.
[6] HAEMMERICH D, CHACHATI L, WRIGHT A S,et al. Hepatic radiofrequency ablation with internallycooled probes: Effect of coolant temperature on lesionsize [J]. IEEE Transactions on Bio-Medical Engineering, 2003, 50(4): 493-500.
[7] LU X W, KIKUCHI H, HIROOKA K, et al. Methodfor estimating the temperature distribution associatedwith the vessel cooling effect in radio frequency ablation [C]//2015 37th Annual International Conferenceof the IEEE Engineering in Medicine and Biology Society. Milan, Italy: IEEE, 2015: 4836-4839.
[8] OOI E H, LEE K W, YAP S, et al. The effects ofelectrical and thermal boundary condition on the simulation of radiofrequency ablation of liver cancer fortumours located near to the liver boundary [J]. Computers in Biology and Medicine, 2019, 106: 12-23.
[9] AUDIGIER C, MANSI T, DELINGETTE H, et al.Efficient lattice Boltzmann solver for patient-specificradiofrequency ablation of hepatic tumors [J]. IEEETransactions on Medical Imaging, 2015, 34(7): 1576-1589.
[10] HE Z Z, LIU J. An efficient thermal evolution modelfor cryoablation with arbitrary multi-cryoprobe configuration [J]. Cryobiology, 2015, 71(2): 318-328.
[11] ZORBAS G, SAMARAS T. Parametric study of radiofrequency ablation in the clinical practice with theuse of two-compartment numerical models [J]. Electromagnetic Biology and Medicine, 2013, 32(2): 236-243.
[12] DOSS J D. Calculation of electric fields in conductivemedia [J]. Medical Physics, 1982, 9(4): 566-573.
[13] PENNES H H. Analysis of tissue and arterial bloodtemperatures in the resting human forearm [J]. Journalof Applied Physiology, 1998, 85(1): 5-34.
[14] ZHENG Y B, ZHANG K W, ZOU J C, et al. Annoninvasive and impedance-ignored control strategyof the ablation zone in radiofrequency ablation therapy [C]//2019 41st Annual International Conferenceof the IEEE Engineering in Medicine and Biology Society. Berlin, Germany: IEEE, 2019: 5514-5517.
[15] TRUJILLO M, BERJANO E. Review of the mathematical functions used to model the temperature dependence of electrical and thermal conductivities of biological tissue in radiofrequency ablation [J]. International Journal of Hyperthermia, 2013, 29(6): 590-597.
[16] CHANG I. Finite element analysis of hepatic radiofrequency ablation probes using temperature-dependentelectrical conductivity [J]. Biomedical Engineering Online, 2003, 2: 12.