%YadShalom1999a \rhl{Y} \refR Yad-Shalom, I.; Monotonicity preserving subdivision schemes; preprint; xx; %YakowitzSzidarovszky1985 \rhl{Y} \refJ Yakowitz, S. J., Szidarovszky, F.; A comparison of Kriging with nonparametric regression methods; J. Multivariate Anal.; 16; 1985; 21--53; %Yamaguchi1988 % . 02feb01 \rhl{} \refB Yamaguchi, Fujio; Curves and Surfaces in Computer Aided Geometric Design; Springer-Verlag (New York); 1988; %YamaguchiKonishi1977 \rhl{Y} \refR Yamaguchi, F., Konishi, K.; A computer-aided design and manufacturing system for free form objects (FREEDOM); Tohyo; 1977; %YamamotoOzakiMohri1988a \rhl{Y} \refJ Yamamoto, M., Ozaki, H., Mohri, A.; Planning of a manipulator joint trajectories by an iterative method; Robotica; 6; 1988; 101--105; %Yan1985 % larry \rhl{Y} \refD Yan, Z.; Monotonicity preserving curve fitting algorithms; U. South Carolina; 1985; %Yan1987 % larry, carl \rhl{Y} \refJ Yan, Zheng; Piecewise cubic curve fitting algorithm; \MC; 49(179); 1987; 203--213; % monotonicity preserving, cubic spline. %YanYFairweather1992 % author 23jun03 \rhl{} \refJ Yan, Y., Fairweather, G.; Orthogonal spline collocation methods for some partial integrodifferential equations; \SJNA; 29; 1992; 755--768; %Yang1981 \rhl{Y} \refJ Yang, Y. Q.; Exact constants on estimating spline functions by ended values; Math.\ Numer.\ J. Chinese Univ.; 3; 1981; 279--282; %Yang1991 % shayne 6aug96 \rhl{Y} \refJ Yang, X.; Une generalisation a plusieurs variables du theoreme de Muntz-Szasz; \CRASP, Serie I; 312; 1991; 575--578; % related to Kergin interpolation %YangZHHuYJ2004 % carl 06jun04 \rhl{} \refJ Yang, Zheng-Hong, Hu, Yong-Jian; Confluent polynomial Vandermonde-like matrices: displacement structures, inversion formulas and fast algorithm; \LAA; 382; 2004; 61--82; %Ye1982 \rhl{Y} \refJ Ye, M. D.; A fairing method for interpolating splines (Chinese); Math.\ Practic.\ Theory; 3; 1982; 39--47; %Ye1993 % carl \rhl{Y} \refJ Ye, Maodong; Optimal error bounds for the cubic spline interpolation of lower smooth functions (I); \JATA; 9(4); 1993; 46--54; % uniform knots only; follows HallMeyer76 %YeHuang1983 \rhl{Y} \refJ Ye, M. D., Huang, D. R.; On the optimal error bounds of a class of interpolatory splines (Chinese); J. Zhejiang Univ.; 1; 1983; 110--119; %YeshurunWollbergDyn1989 % author \rhl{Y} \refJ Yeshurun, Y., Wollberg, Z., Dyn, N.; Prediction of linear and nonlinear responses of MGB neurons by system identification methods; Bulletin of Mathematical Biology; 51; 1989; 337--346; %Yin1983 \rhl{Y} \refJ Yin, S. Z.; A smooth interpolating method for a class of spline functions and its applications (Chinese); Dungbaei Shida Xuebao; 3; 1983; 23--27; %YinBCGaoW1998 % carl 24mar99 \rhl{Y} \refJ Yin, Baocai, Gao, Wen; An explicit basis of bivariate spline space; \ATA; 14(4); 1998; 51--65; % Groebner basis used to construct a basis for smooth pp's on some % triangulation %Yoon2001 % carl 21jan02 \rhl{} \refJ Yoon, J.; Approximation on $L_p(\RR^d)$ from a space spanned by the scattered shifts of a radial basis function; \CA; 17(2); 2001; 227--247; % DOI 10.1007/s003650010033 %Yoshimoto1977 % larry \rhl{Y} \refD Yoshimoto, F.; Studies on data fitting with spline functions; Kyoto Univ.; 1977; %Youille1970 \rhl{Y} \refJ Youille, I. M.; A system for on-line computer aided design of ships-prototypes and future possibilities; Trans.\ Roy.\ Inst.\ Naval Architects; 112; 1970; 443--463; %Young1967 % larry \rhl{Y} \refJ Young, J. D.; Numerical applications of cubic spline functions; The Logistics Review; 3(14); 1967; 9--14; %Young1968b % larry \rhl{Y} \refJ Young, J. D.; Numerical applications of damped cubic spline functions; The Logistics Review; 4(20); 1968; 33--37; %Young1968c % larry \rhl{Y} \refJ Young, J. D.; Numerical applications of hyperbolic spline functions; The Logistics Review; 4(19); 1968; 17--22; %Young1969 % larry \rhl{Y} \refJ Young, J. D.; Generalization of segmented spline fitting of third order; The Logistics Review; 5(23); 1969; 33--40; %Young1970 % larry \rhl{Y} \refJ Young, J. D.; Function and first derivative fitting by modified quintic splines; The Logistics Review; 6(27); 1970; 33--39; %Young1970b % larry \rhl{Y} \refJ Young, J. D.; An optimal cubic spline; The Logistics Review; 6(29); 1970; 33--37; %Young1971 % larry \rhl{Y} \refJ Young, J. D.; Smoothing data with tolerances by use of linear programming; \JIMA; 8; 1971; 69--79; %Young1971b \rhl{Y} \refJ Young, J. D.; The space of cubic splines with specified knots; The Logistics Review; 7; 1971; 3--8; %Young1980 % shayne 16mar01 \rhl{} \refB Young, R. M.; An introduction to nonharmonic Fourier series; Academic Press (New York); 1980; %Young1999 \rhl{Y} \refJ Young, S. W.; Piecewise monotone polynomial interpolation; xx; xx; xx; 642--643; %YoungRA1991 % carlrefs 20nov03 \rhl{} \refR Young, Richard A.; Oh say can you see? The physiology of vision; GM Comp.\ Sci.\ Dept., GMR-7364; 1991; %Yserentant1986 % carl \rhl{Y} \refJ Yserentant, Harry; On the multilevel splitting of finite element spaces; \NM; 49; 1986; 379--412; %Yu1985 % larry \rhl{Y} \refJ Yu, Xiangming; Pointwise estimate for algebraic polynomial approximation; \ATA; 1; 1985; 109--113; %Yu1987 % larry \rhl{Y} \refJ Yu, Xiangming; Monotone polynomial approximation in $L_p$ space; \AMS; 3; 1987; 315--326; %Yu1989 % larry \rhl{Y} \refJ Yu, Xiangming; Degree of copositive polynomial approximation; Chin.\ Ann.\ of Math.; 10B(3); 1989; 409--415; %Yu1999 \rhl{Y} \refR Yu, X. M.; Nonlinear wavelets approximation and the space $C_p^\alpha$; xxx; xxx; %YuMa1989 % larry \rhl{Y} \refJ Yu, Xiang Ming, Ma, Y.; Generalized monotone approximation in $L_p$ space; \AMS; 5; 1989; 48--56; %YuZhou1994 % carl \rhl{Y} \refJ Yu, Xiang Ming, Zhou, S. P.; On monotone spline approximation; \SJMA; 25(4); 1994; 1227--1239; %Yuille1970 \rhl{Y} \refJ Yuille, I. M.; A system for on-line computer aided design of ships-proto\-type system and future possibilities; Trans.\ Royal Inst.\ Naval Architects; 112; 1970; 443--463; %Yuille1970b % larry \rhl{Y} \refJ Yuille, I. M.; A system for on-line computer aided design of ships -- prototype system and future possibilities; Trans.\ Royal Inst.\ Naval Arch; 112; 1970; 443--463; %Yuzvinsky1991 % carlrefs \rhl{Y} \refR Yuzvinsky, S.; Modules of splines on polyhedral complexes; Univ.\ of Oregon; xxx; % dimension of spline spaces