2009
DOI: 10.1615/telecomradeng.v68.i18.60
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Study of the Method for Compensation of Systematic Errors in Direction-Finding of Radio Emission Sources That Is Based on Cauchy Integral Properties

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“…When the diameter of RAA is shorter than the wavelength (2r r < λ 0 ), we can form a VAA by another method, based on measured values of the fields and their analytical continuation using the theory of analytical functions of a complex variable z = x + iy; in particular, the Cauchy integral [25,26] or Laurent series [27]. This method is applicable because we can use a quasistatic description of the field in an electrically small region: if k 2 0 = (2π/λ 0 ) 2 1, the Helmholtz equation can be replaced by the Laplace equation, whose solutions are harmonic functions.…”
Section: Methods Based On the Theory Of Analytic Functions Of A Complementioning
confidence: 99%
“…When the diameter of RAA is shorter than the wavelength (2r r < λ 0 ), we can form a VAA by another method, based on measured values of the fields and their analytical continuation using the theory of analytical functions of a complex variable z = x + iy; in particular, the Cauchy integral [25,26] or Laurent series [27]. This method is applicable because we can use a quasistatic description of the field in an electrically small region: if k 2 0 = (2π/λ 0 ) 2 1, the Helmholtz equation can be replaced by the Laplace equation, whose solutions are harmonic functions.…”
Section: Methods Based On the Theory Of Analytic Functions Of A Complementioning
confidence: 99%