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Array Pattern Nulling for Interference Cancellation using a Modified Invasive Weed Optimization with Laplace Distribution for Defence Applications Cover

Array Pattern Nulling for Interference Cancellation using a Modified Invasive Weed Optimization with Laplace Distribution for Defence Applications

Open Access
|Jun 2026

Figures & Tables

Table 1:

Comparative analysis of existing works

ReferencesTechniquesAdvantagesDisadvantages
Mou et al. [21]SCSO algorithmHigh gain, fast convergenceComplex parameter tuning
Liu et al. [22]CTPOAHigh efficiencyComplex structure
Li et al. [23]DO algorithmFast convergenceHigh complexity, parameter sensitivity
Raghuvanshi et al. [24]MAOALow SLL, balanced optimizationComplex design, slower execution
Cheng et al. [25]APSOFast convergence, high robustnessComplex tuning, high computation
Manai et al. [26]modified RD-MUSICReduced interference, high SINR, low complexityHigh processing demand, sensitive to DoA

[i] APSO, adaptive particle swarm optimization; CTPOA, chaos triangular pelican optimization algorithm; DO, Dandelion optimization; DoA, direction of arrival; MAOA, modified arithmetic optimization algorithm; MUSIC, multiple signal classification; SCSO, Sand Cat Swarm Optimization; SINR, signal to interference plus noise ratio; SLL, sidelobe level.

Figure 1:

Block diagram for the proposed methodology. MUSIC, multiple signal classification; ESPRIT, estimation of signal parameters via rotational invariance techniques.

Figure 2:

Geometry of the linear 2N-element symmetrically placed antenna array.

Figure 3:

Flowchart for MIWO algorithm.

Table 2:

Parameter specifications

ParameterValue
1Maximum number of seeds5
2Minimum number of seeds0
3Initial standard deviation0.1
4Final standard deviation0.00015
5Maximum population size20
6Number of iterations for local search3
7Initial population size10
Figure 4:

Radiation pattern analysis of a 10-element linear array with nulls at 24° and −31°. ULAs, uniform linear arrays.

Figure 5:

Optimized phase values and Taylor amplitude distribution for a 10-element linear array with nulls at 24° and −31°.

Figure 6:

Convergence plot for a 10-element linear array using MLIWO.

Table 3:

Runtime and convergence comparison of optimization algorithms (10-element array)

AlgorithmRuntime (s)Iterations to convergenceBest fitness valueImprovement over GA (%)
MLIWO12.485200.0023+35.7
IWO15.936800.0042+18.6
PSO17.817200.0051+10.5
CSO18.127400.0048+12.2
GA20.328000.0063Baseline

[i] CSO, crow search optimization; GA, genetic algorithm; PSO, particle swarm optimization.

Table 4:

Comparison of the synthesized results of a 10-element linear array

ParameterMLIWOIWOCSOPSOGA
PSLL (in dB)−24.01−21.05−20.83−19.85−18.10
Null at 31° (in dB)−78.92−75.25−69.56−70.11−65.84
Null at −45° (in dB)−70.59−65.17−68.54−65.89−62.85

[i] CSO, crow search optimization; GA, genetic algorithm; PSLL, peak side lobe level; PSO, particle swarm optimization.

Figure 7:

Radiation pattern of a 20-element linear array with 23° beam steering, and nulls at −10° and −42°. UILA, uniform isotropic linear array; BF, Bayesian filtering.

Figure 8:

Optimization of phase and Taylor amplitude distribution for a 20 element linear array with 23° beam steering and nulls at −10° and −42°.

Figure 9:

Convergence plot for a 20-element linear array using MLIWO.

Table 5:

Comparison of synthesized results of a 20 element linear array

ParameterMLIWOIWOCSOPSOGA
Beam steering (in Deg)23°23°23°23°23°
PSLL (in dB)−21.80−19.41−19.82−18.20−17.52
Null at −10° (in dB)−80.75−71.41−72.84−69.58−61.47
Null at −42° (in dB)−88.87−74.58−69.74−65.24−62.32

[i] CSO, crow search optimization; GA, genetic algorithm; PSLL, peak side lobe level; PSO, particle swarm optimization.

Figure 10:

Radiation pattern analysis of a 100 element linear array with −41° beam steering, and sector null in the angular region of 31° and 40°. UILA, uniform isotropic linear array; BF, Bayesian filtering.

Figure 11:

Phase and amplitude optimization of a 100-element linear array with −41° beam steering, and sector null in the angular region of 31° and 40°.

Figure 12:

Convergence plot for a 100-element linear array using MLIWO.

Table 6:

Comparison of synthesized results of a 100-element linear array

ParameterMLIWOIWOCSOPSOGA
Beam steering (in Deg)−41°−41°−41°−41°−41°
PSLL (in dB)−26.75−22.54−23.41−21.52−20.51
Sector null at 31°–40° (in dB)−65−58−59−55−52

[i] CSO, crow search optimization; GA, genetic algorithm; PSLL, peak side lobe level; PSO, particle swarm optimization.

Language: English
Submitted on: Nov 21, 2025
Published on: Jun 22, 2026
Published by: International Journal on Smart Sensing and Intelligent Systems
In partnership with: Paradigm Publishing Services
Publication frequency: 1 issue per year

© 2026 B. Ravi Kiran, V. Malleswara Rao, B. T. Krishna, published by International Journal on Smart Sensing and Intelligent Systems
This work is licensed under the Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 License.