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A rapidly convergent series, based on Taylor expansion of the imaginary partof the complex error function, is presented for highly accurate approximationof the Voigt/complex error function with small imaginary argument (Y less than0.1). Error analysis and run-time tests in double-precision computing platformreveals that in the real and imaginary parts the proposed algorithm providesaverage accuracy exceeding 10^-15 and 10^-16, respectively, and the calculationspeed is as fast as that of reported in recent publications. An optimizedMATLAB code providing rapid computation with high accuracy is presented.

On the very accurate evaluation of the Voigt/complex error function with small imaginary argument