A New Hyperthermia Scheme with a Cylindrical LHM Lens

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Available online at www.sciencedirect.com ScienceDirect APCBEE Procedia 7 (3 ) 3 36 ICBET 3: May 9-, 3, Copenhagen, Denmark A New Hyperthermia Scheme with a Cylindrical LHM Lens Yonghui Tao and Gang Wang Department of Electronic Engineering and Information Science, University of Science and Technology of China, 33 Huangshan Road, Hefei 37, China Abstract Flat left-handed metamaterial (LHM) lens has shown great potentials for superficial tumor hyperthermia. However, in clinic, superficial tumors usually occur in cylindrical tissue. For such superficial tumors, cylindrical LHM lens could be more comfortable. In this paper, we proposed a new hyperthermia scheme with a cylindrical LHM lens. And by numerical simulations, it is proved that it is feasible and profitable to using this scheme to treat superficial tumors. 3 The Published Authors. Published by Elsevier by Elsevier B.V. B.V. Selection and/or peer review under responsibility of Asia-Pacific Chemical, Biological & Environmental Engineering Society Selection and peer-review under responsibility of Asia-Pacific Chemical, Biological & Environmental Engineering Society. Keywords: LEFT-HANDED METAMATERIAL(LHM), CYLINDRICAL LENS, HYPERTHERMIA, SUPERFICIAL TUMOR. Introduction It is well known that Left-handed metamaterial(lhm) is one kind of artificial material that can get a permittivity (e) and a permeability both negative simultaneously. Due to its special electromagnetic properties, LHM has attracted much attention since its initial realization. And because the preparation technology is well developed in recent years, more and more researches are focused on its applications in all kinds of fields, including target detection, antenna, microwave transmission, etc. Owing to its talent on focusing microwave energy and its unique focusing properties, LHM has also been proved to have good performance in microwave hyperthermia[-]. Although the loss of practical LHM will increase the size of focusing spot of a flat LHM lens and destroy Pendry s perfect lens [5], it does not dissolve the potential of flat LHM lens in microwave hyperthermia. In fact, not all microwave hyperthermia requires * Corresponding author. Tel.: +86-55-63675. E-mail address: yhtao87@mail.ustc.edu.cn. -678 3 The Authors. Published by Elsevier B.V. Selection and peer-review under responsibility of Asia-Pacific Chemical, Biological & Environmental Engineering Society. doi:.6/j.apcbee.3.8.8

Yonghui Tao and Gang Wang / APCBEE Procedia 7 ( 3 ) 3 36 33 tiny focal spot of microwave. On the contrary, microwave focusing spots of moderate size as observed in some experiments [6, 7] are more preferred. Until now, all the previous microwave hyperthermia schemes are based on flat LHM lens. However, many tumors, especially superficial tumors, usually occur in cylindrical tissue, such as neck, leg, etc. Apparently, For such superficial tumors, cylindrical lens could be more suitable than flat ones to be adopted in heat therapy. On the other hand, it has been validated that cylindrical LHM lens also have the capability to obtain a focus at sub wavelength level[8]. And fortunately the focal point also can be easily adjusted by moving the microwave source. So it is totally possible to apply this kind of lens in microwave hyperthermia of superficial tumors. In this paper, we propose a hyperthermia scheme with a cylindrical LHM lens. And the feasibility and advantages of this scheme will also be discussed by numerical simulations. The EM filed is calculated by using finite-difference time-domain (FDTD) method. The temperature distribution is obtained by solving bioheat transfer equation (BHE).. Hyperthermia Scheme with a Cylindrical LHM Lens The hyperthermia scheme a cylindrical LHM lens is shown in Fig.. To be comparable, in this scheme, we use a cylindrical LHM lens of the same thickness d= cm as the scheme with a flat LHM lens proposed in[]. And several microwave sources ( S S, S n, representing antenna phase centers in practice) may be set behind the cylindrical LHM lens. In the simulation, the circular biological tissue of radius r=5 cm to be heated is assumed to be homogeneous, muscle-like tissue covered by a skin layer of. cm thickness. Outside the skin layer, water bolus of thickness of.5 cm is used to protect the skin from being overheated. Table. Dielectric Properties of Simulation Model [9]. Material Relative Permittivity Conductivity (S/m) Skin (wet).85.59 Fat.39.8 Muscle* 53.8 Water Bolus 8.6 *The muscle parameters are the averages of parameters of muscle with parallel and transverse fiber. water bolus x (cm) S (z, x ) S (z, x ) S n (z n, x n ) -9.5-5.5-5 O biological tissue z (cm) coup ling medium LHM lens Fig.. Hyperthermia Scheme with a cylindrical LHM Lens.

3 Yonghui Tao and Gang Wang / APCBEE Procedia 7 ( 3 ) 3 36 For demonstration, we use a frequency of.5 GHz for superficial hyperthermia. At.5 GHz, typical relative permittivity and conductivity of skin, fat, muscle and water bolus at the operating frequency are listed in Table. In the FDTD simulation, the LHM lens is set to have rlhm 8+j. -3, rlhm + j8.57-5, and the coupling medium is set to have rm =8 to acquire satisfactory match to the water bolus. To calculate the temperature distribution in the tissue, the Penns BHE equation [,] is solved by using DF method. The bio-heat parameters involved in the BHE equation are the same as in []. The initial temperature of water bolus and tissue (including muscle temperature) is assumed to be C. And the temperature of the blood is kept to be C as body temperature. 3. Focusing Properties of Cylindrical Lens In microwave hyperthermia of malignant tumor, it is the basic requirement that the tumor region can be sufficiently heated to achieve enough tumor damage, while the tissue surrounding the tumor can be avoided from being overheated. Thus for microwave hyperthermia applicator, the capacity to control the microwave energy emitted from source is very important. So before apply the cylindrical LHM lens to heat tumors, it is necessary to discuss its focusing properties. When discuss the focusing properties, we use the same model as depicted in Fig. without the tissue. To be representative, we deploy a source at (z x = cm), cm away from the external boundary of lens. Fig. (a) shows the normalized field distribution in focusing region inside the lens. The dashed lines in the figure depict the inner edge of the lens. - - - - Z-axis (in cm).8.6.. Lateral normalized field indensity E.8.6.. - X-axis(in cm) Longitudinal normalized field indensity E.8.6.. - - Z-axis(in cm) (a) (b) (c) Fig.. (a)normalized field distribution in focusing region, (b)the lateral and (c) longitudinal normalized field distribution at the focusing point when the source is set at (z.5 cm, x = cm). And the simulation results indicate that a focal point is obtained at (z.6cm, x = cm),. cm away from the inner boundary of lens. Experiential, this focusing depth is appropriate to heat the most superficial tumors. Certainly, if necessary the focusing position also can be adjusted by moving source or change the thickness of lens. Fig.(b) and (c) shows the lateral and longitudinal normalized field distribution at the focal point, respectively. From the normalized profiles, the lateral(x-axis) and longitu dinal(z-axis) focusing resolution of the LHM lens can be defined by measuring the half-power beam width of the lateral and longitudinal beam profile. The lateral and longitudinal focusing resolution is measured to be.9 cm and. cm respectively. For comparison, we also made a research on the case while the cylindrical lens is substituted by a flat lens. The simulation results indicate that the focusing point is obtained at (z.9cm, x = cm). And the lateral

Yonghui Tao and Gang Wang / APCBEE Procedia 7 ( 3 ) 3 36 35 and longitudinal focusing resolution is measured to be.5 cm and.6 cm respectively, which is slightly degraded comparing to the focusing result of cylindrical lens. Obviously, considering the focusing performance, it is possible to apply the cylindrical lens to heat superficial tumors.. The Performance of the Proposed Scheme To study the hyperthermia performance of the proposed scheme, typically, we still consider the case when one source is set to (z =.5 cm, x = cm). Fig. 3 shows the power distribution and temperature distribution in tissue after 6 minutes heating, while the highest temperature 3 is obtained. 3 - -3 - - - - 39 - - - Z-axis (in cm) (a) -3 - - - Z-axis (in cm) (b) Fig.3. (a)the power and (b) temperature distribution in tissue when one source is set to (z x= cm). From Fig.3, we find that the highest temperature 3 is obtained at (z. cm, x = cm),.6 cm below the skin. And a C heating zone(with temperature beyond ) with a size of.6cm lateral width and.8cm longitudinal depth in tissue is acquired. Obviously, such a effect heating zone is too small to heat those large superficial tumors. So we consider to utilize multiple sources, which have been adopted to flat LHM lens applicator in[], to meet the requirement of the large tumors. Fig. depicts the heating performance while two sources are set to (z=-.5 cm, x=-d/) and (z=-.5 cm, x=d/), respectively. And in this simulation, the sources all have exact amplitude to acquire a highest temperature of 3 C in tissue. From Fig. we find that the heating zone is enlarged obviously with the increasing of D. For comparison, the detailed heating zone sizes are listed in Table. 3 - - D= cm - - D= cm - - D=3 cm - - 39 Fig.. Temperature distribution in tissue when two sources with different lateral distance are set on line z.5 c Obviously, it is possible to use this scheme to heat large tumors, although further investigation need to do to heat tumors with different sizes and shapes. And significantly, we find that in this scheme while the lateral distance between two sources have been increased to 3.5 cm, the heating zone still maintain to a whole. It

36 Yonghui Tao and Gang Wang / APCBEE Procedia 7 ( 3 ) 3 36 means the critical source interval for joint heating discussed in[] is beyond 3.5 cm, which is significantly bigger than that of the scheme with a flat lens. In other words, the size limitation on practical antennas to realize joint heating is extend in this scheme. Table. Effective heating zones for different D Source distance D (cm) size in x-direction(cm) size in z-direction(cm).7.9.5.7.98.86.6.5.6. 3.7.36 3.5..3 5. Conclusion Superficial hyperthermia with a cylindrical LHM lens is proposed and studied. The numerical simulation results indicates that it is feasible to use a cylindrical LHM lens to heat superficial tumors. And it is proved by using multiple sources and adjusting source distance properly, the tumors with large sizes can also be completely heated although further investigation need to do to heat tumors with different sizes and shapes. And owing to bigger critical source interval, the size limitation on practical antennas to realize joint heating is extend in this scheme. References [] Int. J. Hyperthermia, Vol.5, No. 6, 3-55, 9. [] - Microwave and Opt. Tech. Lett., Vol. 5, No. 7, 7-73, 9. [3] or hyperthermia with flat left- [] - IEEE Trans. Biomed. Eng., Vol. 59, No., 355-353,. [5] J. B. Pendry, Physica B, Vol. 3, No., 39-33, 3. [6] - Appl. Phys. Lett., Vol. 9, No. 5, 5, 7. [7] J. Zh - Pendry transmission- Phy. Rev. Lett., Vol., No., 39, 8. [8] J. B. Pendry, Perfect cylindrical lenses Opt. Express, Vol., 755, 3. [9] FCC. Body tissue dielectric parameters tool. http://www.fcc.gov/oet/rfsafety/dielectric.html. [] J. Appl. Physiol, Vol. 85, No., 5-3, 998. [] n the far-field of radio-frequency sources operating in the -9- IEEE Trans. Biomed. Eng., Vol. 5, No. 3, 95-3, 998.