Methodology for Designing and Developing a New Ultra-Wideband Antenna Based on Bio-Inspired Optimization Techniques

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ARL-TR-8225 NOV 2017 US Army Research Laboratory Methodology for Designing and Developing a New Ultra-Wideband Antenna Based on Bio-Inspired Optimization Techniques by Canh Ly, Nghia Tran, and Ozlem Kilic

NOTICES Disclaimers The findings in this report are not to be construed as an official Department of the Army position unless so designated by other authorized documents. Citation of manufacturer s or trade names does not constitute an official endorsement or approval of the use thereof. Destroy this report when it is no longer needed. Do not return it to the originator.

ARL-TR-8225 NOV 2017 US Army Research Laboratory Methodology for Designing and Developing a New Ultra-Wideband Antenna Based on Bio-Inspired Optimization Techniques by Canh Ly Sensors and Electron Devices Directorate, ARL Nghia Tran and Ozlem Kilic Open Campus, The Catholic University of America, Washington, DC

REPORT DOCUMENTATION PAGE Form Approved OMB No. 0704-0188 Public reporting burden for this collection of information is estimated to average 1 hour per response, including the time for reviewing instructions, searching existing data sources, gathering and maintaining the data needed, and completing and reviewing the collection information. Send comments regarding this burden estimate or any other aspect of this collection of information, including suggestions for reducing the burden, to Department of Defense, Washington Headquarters Services, Directorate for Information Operations and Reports (0704-0188), 1215 Jefferson Davis Highway, Suite 1204, Arlington, VA 22202-4302. Respondents should be aware that notwithstanding any other provision of law, no person shall be subject to any penalty for failing to comply with a collection of information if it does not display a currently valid OMB control number. PLEASE DO NOT RETURN YOUR FORM TO THE ABOVE ADDRESS. 1. REPORT DATE (DD-MM-YYYY) November 2017 4. TITLE AND SUBTITLE 2. REPORT TYPE Technical Report Methodology for Designing and Developing a New Ultra-Wideband Antenna Based on Bio-Inspired Optimization Techniques 3. DATES COVERED (From - To) 5 June 27 August 2017 5a. CONTRACT NUMBER 5b. GRANT NUMBER 5c. PROGRAM ELEMENT NUMBER 6. AUTHOR(S) Canh Ly, Nghia Tran, and Ozlem Kilic 5d. PROJECT NUMBER 5e. TASK NUMBER 5f. WORK UNIT NUMBER 7. PERFORMING ORGANIZATION NAME(S) AND ADDRESS(ES) 8. PERFORMING ORGANIZATION REPORT NUMBER US Army Research Laboratory ATTN: RDRL-SER U ARL-TR-8225 2800 Powder Mill Road Adelphi, MD 20783-1138 9. SPONSORING/MONITORING AGENCY NAME(S) AND ADDRESS(ES) 10. SPONSOR/MONITOR'S ACRONYM(S) 11. SPONSOR/MONITOR'S REPORT NUMBER(S) 12. DISTRIBUTION/AVAILABILITY STATEMENT 13. SUPPLEMENTARY NOTES 14. ABSTRACT The rapid designs and developments of a new ultra-wideband (UWB) antenna are needed for imaging radar technologies for deployment in small unmanned air and ground vehicles for a variety of US Army applications. In this research, the design and development of a new UWB antenna is investigated. Bio-inspired optimization techniques such as particle swarm optimization and full-wave numerical techniques are utilized to optimize all desired antenna parameters in this report. 15. SUBJECT TERMS particle swarm optimization, PSO, method of moment, MoM, co-planar plane wave 16. SECURITY CLASSIFICATION OF: a. REPORT b. ABSTRACT Unclassified Unclassified c. THIS PAGE Unclassified 17. LIMITATION OF ABSTRACT UU 18. NUMBER OF PAGES 28 19a. NAME OF RESPONSIBLE PERSON Canh Ly 19b. TELEPHONE NUMBER (Include area code) 301-394-0868 Standard Form 298 (Rev. 8/98) Prescribed by ANSI Std. Z39.18 ii

Contents List of Figures List of Tables iv iv 1. Introduction 1 2. Methodology 1 3. Tools 2 3.1 Bio-Inspired Optimization Techniques: Particle Swarm Optimization (PSO) 2 3.2 Full-Wave Electromagnetic Modeling: Methods of Moment 4 4. Designs and Preliminary Results 5 4.1 Rectangular Monopole Patch Antenna 5 4.2 Pixel Binary Patch Antenna 10 5. Conclusion and Future Work 15 6. References 16 List of Symbols, Abbreviations, and Acronyms 17 Distribution List 18 iii

List of Figures Fig. 1 Flowchart of the new UWB design... 2 Fig. 2 PSO flowchart... 3 Fig. 3 MoM... 5 Fig. 4 Rectangular monopole patch antenna... 6 Fig. 5 Prototype of the rectangular monopole patch antenna with CPW feed and actual dimensions of the prototype... 7 Fig. 6 Simulated reflection coefficients of the rectangular monopole patch antenna... 8 Fig. 7 Measured reflection coefficients of the rectangular monopole patch antenna without absorber... 8 Fig. 8 Measured reflection coefficients of the rectangular monopole patch antenna with absorber... 9 Fig. 9 Simulated radiation pattern of the rectangular monopole patch antenna at 0.1 GHz: a) 3-D pattern and b) 2-D pattern with theta = 90... 9 Fig. 10 Simulated radiation pattern of the rectangular monopole patch antenna at 1.0 GHz: a) 3-D pattern and b) 2-D pattern with theta = 90... 10 Fig. 11 Simulated radiation pattern of the rectangular monopole patch antenna at 1.7 GHz: a) 3-D pattern and b) 2-D pattern with theta = 90... 10 Fig. 12 Pixel binary patch array antenna... 11 Fig. 13 Simulated reflection coefficients of the pixel binary patch antenna... 11 Fig. 14 Prototype of the pixel binary patch antenna with CPW feed and actual dimensions of the prototype... 12 Fig. 15 Measured reflection coefficients of the pixel binary patch antenna without absorber... 12 Fig. 16 Measured reflection coefficients of the pixel binary patch antenna with absorber (AN-77)... 13 Fig. 17 Simulated radiation pattern of the pixel binary patch antenna at 0.1 GHz: a) 3-D pattern and b) 2-D pattern with theta = 90... 14 Fig. 18 Simulated radiation pattern of the pixel binary patch antenna at 1.016 GHz: a) 3-D pattern and b) 2-D pattern with theta = 90... 14 Fig. 19 Simulated radiation pattern of the pixel binary patch antenna at 1.6 GHz: a) 3-D pattern and b) 2-D pattern with theta = 90... 15 List of Tables Table 1 Simulated parameters of the rectangular monopole antenna... 6 iv

1. Introduction The US Army Research Laboratory (ARL) is moving toward developing highly capable imaging radar technologies for deployment in small unmanned air and ground vehicles for a variety of Army applications. This requires the rapid design and development of a new ultra-wideband (UWB) antenna. This antenna will save tremendous engineering time and help to shape the future of the airborne as well as ground-penetrating synthetic aperture radar (GPSAR) systems for the Army generally and specifically for the ARL mission program to detect buried improvised explosive devices (IEDs) and surface off-the-road targets such as explosively formed penetrators (EFPs). Also, the development of this antenna will be utilized for other major applications including sensing through the wall and detecting targets under the tree canopy. This research is being conducted under an Open Campus Collaborative Research and Development Agreement between ARL and The Catholic University of America (ARL-CUA 16-84, dated 21 December 2016). In the early stages of this project, the new-design antenna will operate from 300 MHz to 3 GHz with a low return loss (less than 10 db). The antenna should also be small, low-profile, and compact. To achieve all desired parameters, bio-inspired optimization techniques combined with full-wave numerical methods are implemented. In Section 2, the methodology of this research is presented, followed by tools in Section 3 that mention optimization and numerical methods used in this research. Section 4 includes all possible designs and some preliminary results. 2. Methodology Figure 1 describes the optimization technique for designing a new UWB antenna. The steps are as follows. First, the range of antenna parameters range are defined and particle positions and velocities are initialized. The second step is to adjust the position of antenna and query the database. In step 3, according to the query result, if the same particle position exists in database, then return the corresponding result as the current particle fitness value. Otherwise, there are 2 additional steps: 1) MATLAB will use methods of moment (MoM) to run and return the minimal value of antenna return loss as the fitness value of particles and 2) storing the position and fitness value to the database. The personal best (pbest) is updated in step 4. The global best (gbest) is chosen from all personal bests. The next step is to judge the objective function or the maximum number of iterations meet termination criteria. If the termination condition is satisfied, the output is the gbest; otherwise repeat step 2. 1

Fig. 1 Flowchart of the new UWB design 3. Tools We have investigated different optimization techniques for design and development of a new UWB antenna. These include ant colony optimization, 1 artificial immune system, 2 and particle swarm optimization (PSO). 3,4 For this report, we chose the bio-inspired optimization technique for our investigation. 3.1 Bio-Inspired Optimization Techniques: Particle Swarm Optimization (PSO) Bio-inspired optimization techniques involve independent sampling of the optimization space by a number of agents (e.g., bees in a swarm for PSO) using intelligence-based random search. 4 The search is iterated until a desired solution or the maximum allowable duration is reached. Each iteration adds more intelligence to the heuristic search by taking advantage of the sampled data. How good a given location is for a given agent is determined by the fitness function, which compares the sampled point against desired criteria. 2

PSO is one of the best-known bio-inspired optimization algorithms and operates on the basis of the principles shown in Fig. 2. It emulates the swarm behavior of bees in their search for the best food source in a field. A set of bees sample the optimization space iteratively until the desired solution criteria are met. Bees make their decisions on where to go next as they search for the best location on the basis of the current collective intelligence of the swarm (global best, gbn) and their personal experiences (personal best, pbn). Fig. 2 PSO flowchart The velocity (both magnitude and direction) that determines the next position of an agent is based on these 2 factors, gbn, and pbn,, in a random fashion as shown in Eqs. 1 and 2: and v = n 1 w* v + n c1rand() ( p bn xn ) + c2rand() + ( g bn xn ) (1) x = x + t v n+ 1 n n+ 1, (2) where vn is the velocity of the particle in the nth dimension and xn is the particle s coordinate in the nth dimension. w, c1, and c2 are scaling factors that determine the relative pbn and gbn. In this project, c1 = 2, c2 = 2, and 0.4 < w < 0.9 were chosen. The random number function, rand(), returns a number between 0.0 and 1.0. Once the velocity has been determined, it is simple to move the particle to its next location. New coordinate xn is computed for each of the N dimensions according to 3

Eq. 2. The fitness function is computed corresponding to its application. For example, in this study, the fitness function for each bee is the maximum return loss from 300 MHz to 3 GHz as shown in Eq. 3. Even though in this report the fitness function is only the return loss S11 within the desired bandwidth, the antenna gain and 3-dB beam-width constraints will also be included in the future investigations to complete the project. where fitness = max( S 11) 0.3GHz< frequency< 3GHz, (3) S Zload Zsource = 20 log Z + Z. (4) 11 10 load source 3.2 Full-Wave Electromagnetic Modeling: Methods of Moment To calculate the fitness functions from PSO, we need to have the full-wave electromagnetic scattering model. Currently, there is a wide range of techniques, such as the finite element method, boundary element method, and MoM. 2 For our antenna design, MoM technique is ideal and can be solved numerically using the electric-field integral-equation formulation of the MoM, which is a well-established full-wave analysis based on meshing the geometry into coalescent triangles and using the expansion of the surface currents into Rao-Wilton-Glisson basis functions. 5 The expansion results in a linear system shown in Eq. 5 and Fig. 3. [ZZ][ZZZZ] = [VV], (5) where [V] is the source function, [I] is the current unknown, and [Z] is the impedance matrix. The impedance matrix dimensions are N N, where N is the number of nonboundary edges in the triangular mesh. The impedance matrix is computed on the basis of the mesh geometry and all interactions between source edge and observation edge. The unknown currents are calculated using [I] = [Z] 1. [V], where the source vector [V] is computed on the basis of the geometry and the excitation fields at each triangle. 4

Fig. 3 Method of moment 4. Designs and Preliminary Results For the early phase of this project, we have tried to optimize the antenna design to achieve the return loss S11 below 10 db from 300 MHz to 3 GHz. In this section, 2 designs are presented and investigated. Simulation and experimental results are also shown as preliminary results. 4.1 Rectangular Monopole Patch Antenna The first proposed antenna is the elliptical monopole antenna fed by a tapered co-planar plane wave (CPW) feeder. However, the result of return loss S11 from this antenna after optimization is not converged. As a result, the rectangular monopole is utilized instead of the elliptical monopole antenna. The design parameters of a CPW-fed rectangular monopole antenna is optimized using PSO combined with the high-frequency commercial software FEKO. The bandwidth is 0.3 3 GHz for S11 < 10 db. Topology of the objective antenna is parameterized and depicted in Fig. 4. The patterns in orange are copper. All of the metal patterns are fabricated on the single side of the substrate, and there is no ground on the other side. The thickness of the substrate is 1.524 mm, and the relative permittivity is 4.4. Simulated parameters of the UWB antenna optimization are listed in Table 1. In this design we optimized 2 parameters, namely length a and width b of the rectangular monopole. We used 50 bees and ran 200 iterations with 10 frequencies from 0.3 to 3 GHz. For each bee, we randomized a and b and used FEKO to create the shape of the antenna and return the loss. For each frequency, we have the set of a and b with the best return loss. The optimized design parameters are a = 133.29 mm and b = 39.54 mm. The prototype of this antenna was also fabricated, as shown in Fig. 5, with FR4, ε = 4.7, single-sided substrate. 5

Fig. 4 Rectangular monopole patch antenna Table 1 Simulated parameters of the rectangular monopole antenna Fixed parameter (mm) W = 140, L = 120, H = 75, G = 3, Wbot = 2.7, Dmin = 9, Wtop = 1.2, t = 2.3, ε = 4.4 Optimization parameter a, b Number of agents 50 Maximum iterations 200 Boundaries 600 < a < 140, 10 < b < 45 6

Prototype of the rectangular monopole antenna Actual dimensions (in mm) W = 140 (5.517 in) L = 120 (4.731 in) H = 75.0 (2.952 in) G = 3.00 (0.119 in) D min = 9.27 (0.365 in) w top = 1.19 (0.047 in) w bot = 2.29 (0.090 in) t = 2.36 (0.093 in) a = 133.29 (5.248 in) b = 39.54 (1.557 in) Fig. 5 Prototype of the rectangular monopole patch antenna with CPW feed and actual dimensions of the prototype Figure 6 shows the reflection coefficients from the simulation. From 1 to 3 GHz, the return loss is below 10 db. At 0.9 GHz, S11 is 5 db, which can be acceptable, and S11 is high between 0.3 and 0.6 GHz. Figures 7 and 8 show the return loss of measured data of the prototype without and with absorber (RAM-AN77). The reflection coefficient of the prototype with the absorber is lower than the one without the absorber. With the absorber, S11 below 10 db is from 150 MHz to 8.5 GHz, and there is the jump between 361 and 756 MHz with a peak at 6.91 db, which is acceptable. 7

Fig. 6 Simulated reflection coefficients of the rectangular monopole patch antenna Fig. 7 Measured reflection coefficients of the rectangular monopole patch antenna without absorber 8

Fig. 8 Measured reflection coefficients of the rectangular monopole patch antenna with absorber The radiation pattern from simulation results is also investigated. We have not had the chance to measure the far field of the prototype. Figures 9 and 10 show the simulation results of 3-D and 2-D radiation patterns at 0.1 and 1.066 GHz, respectively. The beamwidth of the antenna increases as the frequency increases such as at 0.1 MHz with 90 and 112 at 1.066 GHz. However, the beam starts to split at 1.7 GHz/about 44 as seen in Fig. 11. (a) (b) Fig. 9 Simulated radiation pattern of the rectangular monopole patch antenna at 0.1 GHz: a) 3-D pattern and b) 2-D pattern with theta = 90 9

(a) (b) Fig. 10 Simulated radiation pattern of the rectangular monopole patch antenna at 1.0 GHz: a) 3-D pattern and b) 2-D pattern with theta = 90 (a) (b) Fig. 11 Simulated radiation pattern of the rectangular monopole patch antenna at 1.7 GHz: a) 3-D pattern and b) 2-D pattern with theta = 90 4.2 Pixel Binary Patch Antenna To further investigate the design of UWB antenna, the rectangular monopole patch antenna from the first design was discretized into small rectangular patches with 6 rows and 20 columns. All dimensions are the same as with the first designs. We used the binary PSO to optimize this design and used the same number of bees and iterations and optimized 120 binary numbers (either 0 or 1) corresponding to On or Off from 120 pixels on the rectangular patch. For each bee and at each frequency, 120 binary numbers are available to achieve the lowest return loss. The result after 10

optimizing the design is shown in Fig. 12. The return loss from the simulation is presented in Fig. 13. Compared with the simulation results from the original rectangular monopole patch antenna at Fig. 6, the return loss of this design is lower at lower frequencies such as 10 db at 0.8 GHz. Fig. 12 Pixel binary patch array antenna Fig. 13 Simulated reflection coefficients of the pixel binary patch antenna 11

The radiation patterns of the simulation results are presented in Figs. 14 16. The beam-width increases from 0.1 to 1 GHz (90 to 107 ) until the beam is split at 1.6 GHz with 57. The prototype of the pixel binary patch antenna was fabricated, as shown in Fig. 14, as FR4, ε = 4.7, single-sided substrate. Prototype of the pixel binary patch antenna Actual dimensions (in mm) W = 140.2 (5.517 in) L = 120.2 (4.731 in) H = 75.0 (2.952 in) G = 3.00 (0.119 in) D min = 9.27 (0.365 in) w top = 1.19 (0.047 in) w bot = 2.29 (0.090 in) t = 2.36 (0.093 in) n = 6.65 (0.2618 in) q = 6.50 (0.2559 in) a = 133.29 (5.248 in) b = 39.54 (1.557 in) Fig. 14 Prototype of the pixel binary patch antenna with CPW feed and actual dimensions of the prototype Fig. 15 Measured reflection coefficients of the pixel binary patch antenna without absorber 12

Fig. 16 (AN-77) Measured reflection coefficients of the pixel binary patch antenna with absorber Figures 15 and 16 show the return loss of measured data of the prototype without and with absorber (RAM-AN77). The reflection coefficient of the prototype with absorber is lower than the one without absorber. With absorber, S11 below 10 db is from 161 MHz to 9 GHz, and there is the jump between 376 and 739 MHz with a peak at 7.35 db, which is acceptable. The radiation pattern from simulation results was also investigated. We have not had the chance to measure the far field of the prototype. Figures 17 and 18 show the simulation results of 3-D and 2-D radiation patterns at 0.1 and 1.016 GHz, respectively. The beamwidth of the antenna increases as the frequency increases, such as at 0.1 MHz with 90 and 108 at 1.016 GHz. However, the beam starts to split at 1.6 GHz about 57.2, as seen in Fig. 19. 13

(a) (b) Fig. 17 Simulated radiation pattern of the pixel binary patch antenna at 0.1 GHz: a) 3-D pattern and b) 2-D pattern with theta = 90 (a) (b) Fig. 18 Simulated radiation pattern of the pixel binary patch antenna at 1.016 GHz: a) 3-D pattern and b) 2-D pattern with theta = 90 14

(a) (b) Fig. 19 Simulated radiation pattern of the pixel binary patch antenna at 1.6 GHz: a) 3-D pattern and b) 2-D pattern with theta = 90 Comparing those designs, we see clearly that based on the simulation results, the pixel binary patch antenna performs better than the rectangular monopole antenna in terms of return loss with the presence of the absorber. In terms of simulated patterns, the rectangular monopole performs better than the pixel binary antenna. 5. Conclusion and Future Work This report describes the methodology using complex and complicated bio-inspired optimization algorithms for the design and development of a new and novel small UWB antenna for future small unmanned air vehicle systems. We used the PSO technique to investigate and simulate many antenna designs, 2 of which were finalized and shown in this report. They include optimized rectangular monopole patch antenna and the optimized pixel binary patch antenna. Based on the simulation results, the optimized pixel binary patch antenna with a CPW feed line achieved better return loss, S11. These 2 antennas have potential impacts for future advanced ground-penetrating radar systems. Other designs will be presented in coming reports. The antenna gain and the beamwidth of an antenna will be constrained for optimization in the future investigations. 15

6. References 1. Kilic O. Comparison of nature based optimization methods for multi-beam satellite antennas. Proceedings of the Applied Computational Electromagnetics Society (ACES) Conference; 2008; Niagara Falls, Canada. 2. Haupt RL. An introduction to genetic algorithms for electromagnetics. IEEE Trans Ant Propagat. 1995;37:7 15. 3. Robinson, Rahmat-Samii Y. Particle swarm optimization in electromagnetics. IEEE Trans Ant Propag. 2004;52(2):397 407. 4. Kennedy J. The particle swarm: social adaptation of knowledge. Proceedings of the IEEE International Conference on Evolutionary Computation; 1997. p. 303 308. 5. Rao SM, Wilton DR, Glisson AW. Electromagnetic scattering by surfaces of arbitrary shape. IEEE Trans Ant Propagat.1982;30(3):409 418. 16

List of Symbols, Abbreviations, and Acronyms 2-D 2-dimensional 3-D 3-dimensional ARL CPW CUA EFP gbest/gbn GPSAR IED MoM pbest/pbn PSO rand() UWB vn xn US Army Research Laboratory co-planar plane wave The Catholic University of America explosively formed penetrator global best ground-penetrating synthetic aperture radar improvised explosive device method of moment personal best particle swarm optimization random number function ultra-wideband velocity of particle in the nth dimension particle coordinates in the nth dimension 17

1 DEFENSE TECHNICAL (PDF) INFORMATION CTR DTIC OCA 2 DIR ARL (PDF) IMAL HRA RECORDS MGMT RDRL DCL TECH LIB 1 GOVT PRINTG OFC (PDF) A MALHOTRA 2 CAMPUS ARL CUA (PDF) N TRAN O KILIC 1 DIR ARL (PDF) RDRL SER U C LY 18