%Qi81a
% sherm 20jun97
\rhl{Q}
\refR Qi, Dong-Xu;
A class of local explicit many knot spline interpolation schemes; 
MRC 2238; 1981;

%Qi81b
% . 20jun97
\rhl{Q}
\refR Qi,  Dong-Xu;
A new way for constructing higher order accuracy spline smoothing formulas;
MRC 2242; 1981;

%QiLiang79
% larry 20jun97
\rhl{Q}
\refJ Qi,  Dong-Xu, Liang, S. Z.;
The smoothing method for many knot-spline functions (Chinese);
Numer.\ Math.\  J.  Chin.\ Univ.; 1; 1979;  196--209;

%QiSchaback99
% . 20jun97
\rhl{Q}
\refJ Qi,  Dong-Xu, Schaback, R.;
Limits of Bernstein-B\'ezier curves for periodic control nets;
\CAGD; xxx; submitted; xxx;

%QiTianZXZhangYXFengJB75
% . 06jun04
\rhl{QTZF}
\refJ Qi, D. X., Tian, Z. X., Zhang, Y. X., Feng, J. B.;
The method of numeric polish in curve fitting (Chinese);
Acta Mathem.{} Sinica; 18(3); 1975; 173--184;
% precursor to Boor79b?

%QiZhou82
% . 20jun97
\rhl{Q}
\refR Qi,  Dong-Xu, Zhou, S. Z.;
Local explicit many-knot spline Hermite approximation schemes;
MRC 2359; 1982;

%QinKH00
% springer 16aug02
\rhl{}
\refJ Qin, Kaihuai;
General matrix representations for B-splines;
The Visual Computer; 16(3/4); 2000; 177--186;
% claims a computationally more efficient recursive representation...

%QuGregory92
\rhl{Q}
\refP Qu,  Ruibin, Gregory, J. A.;
A subdivision algorithm for non-uniform B-splines;
\SinghII; 423--436;

%QuadeCollatz38
% .
\rhl{Q}
\refJ Quade,  W., Collatz, L.;
Zur Interpolationstheorie der reellen periodischen Funktionen;
Sitzungsber.\ der Preuss.\ Akad.\ Wiss., Phys.\ Math.; 30; 1938; 383--429;
% full author listing: Quade, Prof.\ W., Collatz, Dozent L.;

%Quak89
\rhl{Q}
\refR Quak, E.;
Energieberechnung f\"ur bivariate Polynomsplines auf allgemeinen
Triangulierungen mit Anwendungsbeispielen;
Univ.\ Dortmund; 1989;

%Quak97
% larry 10sep99
\rhl{Q}
\rhl{Q}
\refP Quak, E.;
On a spline multiresolution analysis with homogeneous
boundary conditions;
\ChamonixIIIb; 301--308;

%QuakSchumaker89a
% larry
\rhl{Q}
\refP Quak,  E., Schumaker, L. L.;
$C^1$ surface fitting using data dependent triangulations;
\TexasVI;  545--548;

%QuakSchumaker90a
% larry
\rhl{Q}
\refJ Quak,  E., Schumaker, L. L.;
Cubic spline fitting using data dependent triangulations;
\CAGD; 7; 1990; 293--301;

%QuakSchumaker90b
% larry
\rhl{Q}
\refP Quak,  E., Schumaker, L. L.;
Calculation of the energy of a piecewise polynomial surface;
\ShrivenhamII; 134--143;

%QuakSchumaker91
% larry
\rhl{Q}
\refP Quak,  E., Schumaker, L. L.;
Least squares fitting by linear splines on data dependent
triangulations;
\ChamonixI;  387--390;

%QuakSivakumarWard93
% sherm
\rhl{Q}
\refJ Quak,  E., Sivakumar, N., Ward, J. D.;
Least squares approximations by radial functions;
\SJMA; 24; 1993; 1043--1066;

%QuakWeyrich94
% larry
\rhl{Q}
\refP Quak, E., Weyrich, N.;
Decomposition and reconstruction algorithms for bivariate
spline wavelets on the unit square;
\ChamonixIIb; 419--428;

%QuesadaNavas01
% carl 21jan02
\rhl{}
\refJ Quesada, J. M., Navas, J.;
Rate of convergence of the linear discrete Polya algorithm;
\JAT; 110(1); 2001; 109--119;
% strict best approximation. rate: $\norm{h_p-h_\infty^*}_\infty = O(a^p/p)$
% for some $0<a<1$.