Forty-five cases of apoplexy treated by electroacupuncture at the points of yin meridians.
Forty-five cases of apoplexy were treated by electroacupuncture only at the points of Yin Meridians (i.e. the Hand- and Foot-Taiyin Meridians), and the other 30 cases as the controls were treated only at the points of Yang Meridians (i.e. the Hand- and Foot-Yangming Meridians). The total effective rate was 91.1% in the former and 86.7% in the latter, with no statistically significant difference between the two groups, indicating that acupuncture only at the points of Yin-Meridians is also an effective therapy for apoplexy.
We study multiple orthogonal polynomials of Meixner-Pollaczek type with respect to a symmetric system of two orthogonality measures. Our main result is that the limiting distribution of the zeros of these polynomials is one component of the solution to a constrained vector equilibrium problem. We also provide a Rodrigues formula and closed expressions for the recurrence coefficients. The proof of the main result follows from a connection with the eigenvalues of block Toeplitz matrices, for which we provide some general results of independent interest. ::: The motivation for this paper is the study of a model in statistical mechanics, the so-called six-vertex model with domain wall boundary conditions, in a particular regime known as the free fermion line. We show how the multiple Meixner-Pollaczek polynomials arise in an inhomogeneous version of this model.