{\rtf1\ansi\deff0\deftab360

{\fonttbl
{\f0\fswiss\fcharset0 Arial}
{\f1\froman\fcharset0 Times New Roman}
{\f2\fswiss\fcharset0 Verdana}
{\f3\froman\fcharset2 Symbol}
}

{\colortbl;
\red0\green0\blue0;
}

{\info
{\author Biblio 7.x}{\operator }{\title Biblio RTF Export}}

\f1\fs24
\paperw11907\paperh16839
\pgncont\pgndec\pgnstarts1\pgnrestart
J. R.  Graef, KONG, L. I. N. G. J. U., KONG, Q. I. N. G. K. A. I., and WANG, M. I. N., ?A FRACTIONAL BOUNDARY VALUE PROBLEM WITH DIRICHLET BOUNDARY CONDITION?, vol. 19, no. 4, p. 8, 2015.\par \par Q. I. N. G. K. A. I.  KONG and GEORGE, T. H. O. M. A. S. E. S. T., ?MATCHING METHOD FOR NODAL SOLUTIONS OF BOUNDARY VALUE PROBLEMS WITH INTEGRAL BOUNDARY CONDITIONS?, vol. 19, no. 1, p. 19, 2015.\par \par Q. I. N. G. K. A. I.  KONG and MCCABE, M. I. C. H. A. E. L., ?POSITIVE SOLUTIONS OF BOUNDARY VALUE PROBLEMS FOR HIGHER-ORDER NONLINEAR FRACTIONAL DIFFERENTIAL EQUATIONS?, vol. 19, no. 4, p. 15, 2015.\par \par J. R.  Graef, KONG, L. I. N. G. J. U., KONG, Q. I. N. G. K. A. I., and YANG, B. O., ?HIGHER ORDER BOUNDARY VALUE PROBLEMS WITH TWO POINT SEPARATED NONHOMOGENEOUS BOUNDARY CONDITIONS?, vol. 15, no. 4, p. 22, 2011.\par \par Q. I. N. G. K. A. I.  KONG and WANG, X. I. A. O. F. E. I., ?NONLINEAR BOUNDARY VALUE PROBLEMS WITH p-LAPLACIAN?, Communications in Applied Analysis, vol. 15, no. 1, p. 46, 2011.\par \par }