A New Method for Interpreting the Effective Radius of Curvature: Two-Dimensional Case
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Abstract
Starting from the vector field theory, the expression of the time average energy flow density < S > of a paraxial scalar light beam is deduced. In terms of this expression, the x (or y) directional weighted deviation is reasonably defined between the real-beam wavefrontand an imaginary ellipsoidal wavefront which is used to replace the real-beam wavefront. It is proved that, when Rx and Ry are just the x and y directional effective radii of curvature, respectively, the ellipsoidal wavefront Le = x2/(2Rx) + y2/(2 Ry) is the best-fit one for the real-beam wavefront L. Finally, the above results are generalized for a general polychrornatic light beams.
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CAO Qing, DENG Xi-ming. A New Method for Interpreting the Effective Radius of Curvature: Two-Dimensional Case[J]. Chin. Phys. Lett., 1997, 14(6): 421-423.
CAO Qing, DENG Xi-ming. A New Method for Interpreting the Effective Radius of Curvature: Two-Dimensional Case[J]. Chin. Phys. Lett., 1997, 14(6): 421-423.
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CAO Qing, DENG Xi-ming. A New Method for Interpreting the Effective Radius of Curvature: Two-Dimensional Case[J]. Chin. Phys. Lett., 1997, 14(6): 421-423.
CAO Qing, DENG Xi-ming. A New Method for Interpreting the Effective Radius of Curvature: Two-Dimensional Case[J]. Chin. Phys. Lett., 1997, 14(6): 421-423.
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