%Jackson21
% . 19nov95
\rhl{J}
\refJ Jackson, D.;
On fuctions of closest approximation;
\TAMS; 22; 1921; 117--128;

%Jackson24
% . 19nov95
\rhl{J}
\refJ Jackson, D.;
A generalised problem in weighted approximation;
\TAMS; 26; 1924; 133--154;

%Jackson31
% shayne 02feb01
\rhl{}
\refJ Jackson, D.;
On the application of Markoff's theorem to problems of approximation in 
   the complex domain;
\BAMS; 37; 1931; 883--890;

%Jackson88a
% greg
\rhl{J}
\refJ Jackson,  I. R. H.;
Convergence properties of radial basis functions; 
\CA; 4; 1988; 243--264;

%Jackson88b
\rhl{J}
\refD Jackson,  I. R. H.;
Radial basis function methods for multivariable approximation; 
University of Cambridge; 1988;

%Jackson89
\rhl{J}
\refJ Jackson,  I. R. H.;
An order of convergence for some radial basis functions;  
\IMAJNA; 9; 1989; 567--587;

%Jackson89b
\rhl{J}
\refP Jackson,  I. R. H.;
Radial basis functions: a survey and new results;  
\HandscombIII; 115--133;

%Jacobi35
% carl 21nov08
\refJ Jacobi, C. G. J.;
Theoremata nova algebraica circa systemum duarum aequationum, inter duas
   variabiles propositarum;
Crelle's J. reine angewandte Math.; 14; 1835; 281--288;

%JacobsonLeleSpeyer71
% carl 24mar99
\rhl{J}
\refJ Jacobson, D. H., Lele, M. M., Speyer, J. L.;
New necessary conditions of optimality for control problems with
   state-variable inequality constraints;
\JMAA; 35; 1971; 255--284;
% optimality conditions useful for constrained (e.g., monotone, convex) spline
% interpolation: FredenhagenOberleOpfer99

%Jacobsthal20
% carl
\rhl{J20}
\refJ Jacobsthal, M. E.;
Mittelwertbildung und Reihentransformation;
\MZ; 6; 1920; 100--117;
% first reference for Leibniz formula, albeit only for differences and
% cited as `bekannt'.

%JaffardMeyer89
\rhl{J}
\refJ Jaffard,  P. S., Meyer, Y.;
Bases d'ondelettes dans des ouverts de $\RR^n$;
J.\ Math.\ pures et appl.; 68; 1989; 95--108;

%Jaffe76
% I don't know the proceedings mentioned, \LCS, so made it a report
\rhl{J}
\refR Jaffe,  L.;
Rolle regular Birkhoff interpolation;
LCS, pages 397--404; 1976;

%Jain89a
\rhl{J}
\refB Jain,  A. K.;
Fundamentals of Digital Image Processing;
Prentice Hall (Englewood Cliffs); 1989;

%JainAziz81
% author
\rhl{J}
\refJ Jain,  M. K., Aziz, Taqir;
Spline functions approximation for differential equations;
Comp.\ Math.\ Appl.\ Mech.\ Engineering; 26; 1981; 129--143;

%JainMK79
\rhl{J}
\refJ Jain,  M. K.;
Spline function approximations in discrete
	 mechanics;
Internat.\  J.  Non-Linear Mech.; 14; 1979;  341--348;

%Jakimovski90
% carl 10nov97
\rhl{J}
\refQ Jakimovski., A.;
Spline interpolation of data of power growth;
(Recent Advances in Fourier Analysis and Its Applications), J. S. Byrnes and
J. F. Byrnes (eds.), Kluwer Academic Publishers, Rotterdam (The Netherlands);
1990; 73--75;
% announcement of results in JakimovskiRussellStieglitz84 and 
% JakimovskiRussell84

%JakimovskiRussell80
% larry
\rhl{J}
\refQ Jakimovski,  A., Russell, D. C.;
On an interpolation problem and spline functions;
(General Inequalities II), E. F. Beckenbach (ed.),
Birkh\"auser (Basel); 1980; 205--231;

%JakimovskiRussell82
\rhl{J}
\refR Jakimovski,  A., Russell, D. C.;
On an interpolation problem for functions of several variables and splines
functions;
xx; 1982;

%JakimovskiRussell84
\rhl{J}
\refP Jakimovski,  A., Russell, D. C.;
Hermite spline interpolation of data of power growth;
\VarnaIV; 430--439;
% Jakimovski90 lists also Stieglitz, M. as an author

%JakimovskiRussell85
\rhl{J}
\refJ Jakimovski,  A., Russell, D. C.;
Spline interpolation of data of power growth
applied to discrete and continuous Riesz means;
Analysis; 5; 1985; 287--299;

%JakimovskiRussellStieglitz84
% larry
\rhl{J}
\refP Jakimovski,  A., Russell, D. C., Stieglitz, M.;
Spline interpolation of power dominated data;
\ButzerV; 403--414;

%Jakubczyk79
\rhl{J}
\refJ Jakubczyk,  K.;
Interpolation by polynomial spline functions
	 of second degree;
Zeszyty Nauk.\  Politech.\ Slask.\  Mat.--Fiz.; 30; 1979;	309--322;

%JamesonPinkus83
% author
\rhl{J}
\refJ Jameson, G. J. O., Pinkus, A.;
Positive and minimal projections in function spaces;
\JAT; 37; 1983; 182--195;

%Jamet76a
% shayne 21feb96
\rhl{J}
\refJ Jamet, P.;
Estimation d'erreur pour des \'e\'elments finis droits presque d\'eg\'en\'eres;
\RAIROAN; 10; 1976; 43--61;
% see BabuskaAziz76

%JamingMatolcsiRevesz08
% . 05mar08
\rhl{JMR}
\refR Jaming, Philippe, Matolcsi, Mat\'e, R\'evesz, Szilard;
On the extremal rays of the cone of positive, positive definite functions;
arXiv:0801.0941; 2008;
% Choquet integral representation, a source of many characterizations of
% pos.def.functions. Gaussians are not the only extreme rays.

%Jan70
% larry
\rhl{J}
\refD Jan,  Y. G.;
The spline approximation in optimal nonlinear filtering;
Rice Univ.; 1970;

%Jancaitus75
% larry
\rhl{J}
\refR Jancaitus,  J. R;
Modeling and contouring irregular surfaces subject to constraints;
Rpt.\ ESS-3325-101-75, U. S. Army Engineer Topographic Lab; 1975;

%JancaitusJunkins73
\rhl{J}
\refJ Jancaitus,  J. R., Junkins, J. L.;
Modeling irregular surfaces;
Photogrammetric Engr.\ and Remote Sensing; 39; 1973; 413--420;

%JancaitusJunkins74
\rhl{J}
\refJ Jancaitus,  J. R., Junkins, J. L.;
Modeling in n-dimensions using a weighting function approach;
J. Geophys.\ Res.; 79; 1974; 3361--3366;

%JanenkoKvasov70
% larry
\rhl{J}
\refJ Janenko,  N. N., Kvasov, B. I.;
An iterative method for the construction of polycubic spline functions;
Soviet Math.\ Dokl.; 11; 1970; 1643--1645;

%Janse82
% larry
\rhl{J}
\refJ Janse,  J.;
Backgrounds and use of the computer
aided geometric design system GTS;
Computers in Industry; 3; 1982; 143--148;

%Janssen88
\rhl{J}
\refJ Janssen,  A. J. E. M.;
The Zak transform: A signal transform for sampled time-continuous signals; 
{Philips J. Res};  43; 1988; 23--69;

%Janssen9
% . 20jun97
\rhl{J}
\refJ Janssen, A. J. E. M.;
Duality and biorthogonality for Weyl-Heisenberg frames;
J. Fourier Anal.\ Appl.;  1; 1995;  403--436;

%Jarvis71
\rhl{J}
\refJ Jarvis,  C. L.;
A method for fitting polygons to figure boundary data;
\ACJ; 3; 1971; 50--54;

%JawerthSweldens94
% carl
\rhl{J}
\refJ Jawerth, Bj\"orn, Sweldens, Wim;
An ovefview of wavelet based multiresolution anayses;
\SR; 36(3); 1994; 377--412;
% continuous wavelet transform, orthogonal, biorthogonal, semiorthogonal
% wavelets, on intervals, multidimensional, wavelet packets

%JeeawockZedek94
% carl
\rhl{J}
\refJ Jeeawock-Zedek, F.;
Operator norm and error bounds for interpolating quadratic splines on a
non-uniform type-2 triangulation of a rectangular domain;
\JATA; 10(2); 1994; 1--16;

%Jenkins26
% greville 08apr04
\rhl{}
\refJ Jenkins, W. A.;
Osculatory interpolation: new derivation and formulas;
Record Amer.\ Inst.\ Actuar.; 15; 1926; 87--98;
% Greville: this contains, incidentally, all of Rutishauser60
% iso only cites this one explicitly

%Jenkins27
% larry
\rhl{J}
\refJ Jenkins,  W. A.;
Graduation based on a modification of osculatory interpolation;
Trans.\ Actuar.\ Soc.\  Amer.; 28; 1927;	198--215;

%Jensen94
% Steffensen27:16 08apr04
\rhl{}
\refJ Jensen, J. L. W. V.;
Sure une expression simple du reste dans la formule d'interpolation de
Newton;
Bull.\ Acad.\ Roy.\ Danemark; xx; 1894; 246--xxx;
% Genocchi-Hermite

%JensenT87
\rhl{J}
\refP Jensen,  T.;
Assembling triangular and rectangular patches and multivariate splines;
\Troy; 203--220;

%Jensikbaev74
\rhl{J}
\refJ Jensikbaev,  A. A.;
The approximation of periodic differentiable
	 functions by interpolating splines;
Izd.\ Inst.\  Mat.\  Akad.\  Nauk.\ Ukrain.\  SSR.  Kiev; X; 1974; XX;

%JentzschLangeRosenbach74
\rhl{J}
\refP Jentzsch,  G., Lange, G., Rosenbach, O.;
Anwendung der Spline-Funkti\-onen zur Bearbeitung
geophysikalischer Messreihen;
\Barnhill; 99--115;

%Jerome67
% larry
\rhl{J}
\refJ Jerome,  J. W.;
On the $L_2$ n-width of certain classes of functions of several variables;
\MAA; 20; 1967; 110--123;

%Jerome70
% larry
\rhl{J}
\refJ Jerome,  J. W.;
Linear self-adjoint multipoint boundary value problems and related
approximation schemes;
\NM; 15; 1970; 433--449;

%Jerome70b
% . 29apr97
\rhl{J}
\refJ Jerome, Joseph W.;
On n-widths in Sobolev spaces and applications to elliptic 
   boundary value problems;
\JMAA; 29; 1970; 201--215;

%Jerome73
% larry
\rhl{J}
\refP Jerome,  J. W.;
Singular self-adjoint multipoint boundary value problems: Solutions and
approximations;
\ButzerI; 470--486;

%Jerome73a
% sonya
\rhl{J}
\refJ Jerome,  J. W.;
On uniform approximation by certain generalized spline functions;
\JAT; 7; 1973; 143--154;
% MRC TSR 1075: On optimal order uniform approximation by noninterpolating
% spline functions: jul71

%Jerome73b
\rhl{J}
\refP Jerome,  J. W.;
Linearization in certain nonconvex minimization problems and
generalized spline projections;
\EdmontonI;  119--167;

%Jerome73c
% larry
\rhl{J}
\refJ Jerome,  J. W.;
Minimization problems and linear and nonlinear spline functions:
I. Existence;
\SJNA; 10; 1973; 808--819;

%Jerome73d
% larry
\rhl{J}
\refJ Jerome,  J. W.;
Minimization problems and linear and nonlinear spline functions:
II. Convergence;
\SJNA; 10; 1973; 820--830;

%Jerome73e
% larry
\rhl{J}
\refP Jerome,  J. W.;
Topics in multivariate approximation theory;
\TexasI; 151--198;

%Jerome74
% larry
\rhl{J}
\refR Jerome,  J. W.;
On spline functions derivable from singular differential operators with
trace class resolvents;
xx; 1974;

%Jerome75
\rhl{J}
\refJ Jerome,  J. W.;
Smooth interpolating curves of prescribed length and minimum curvature;
\PAMS; 51; 1975; 62--66;

%Jerome99b
\rhl{J}
\refR Jerome,  J. W.;
Optimal order uniform approximation by splines and splines determined by
singular operators;
xx; 19xx;

%JeromePierce72
% sonya
\rhl{J}
\refJ Jerome,  J. W., Pierce, J.;
On spline functions determined by singular self-adjoint differential
operators;
\JAT; 5; 1972; 15--40;
% MRC TSR 1076: jul71

%JeromeSchumaker68
% larry
\rhl{J}
\refJ Jerome,  J., Schumaker, L. L.;
A note on obtaining natural spline functions by the
abstract approach of Atteia and Laurent;
\SJNA; 5; 1968; 657--663;

%JeromeSchumaker69a
% larry
\rhl{J}
\refJ Jerome,  J., Schumaker, L. L.;
On $Lg-$splines;
\JAT; 2; 1969; 29--49;

%JeromeSchumaker69b
% larry
\rhl{J}
\refJ Jerome,  J., Schumaker, L. L.;
Characterizations of functions with higher order
  derivatives in $L^p$;
\TAMS; 143; 1969; 363--371;

%JeromeSchumaker69c
% larry
\rhl{J}
\refJ Jerome,  J., Schumaker, L. L.;
Application of $\epsilon-$entropy to the computation
  of $n-$widths;
\PAMS; 22; 1969; 719--722;

%JeromeSchumaker71
% larry
\rhl{J}
\refJ Jerome,  J., Schumaker, L. L.;
Local bases and computation of g-splines;
Methoden und Verfahren der Math.\ Physik; 5; 1971; 171--199;

%JeromeSchumaker73
% larry
\rhl{J}
\refJ Jerome,  J., Schumaker, L. L.;
Characterization of absolute continuity and essential
 boundedness for higher derivatives;
\JMAA; 42; 1973; 452--465;

%JeromeSchumaker74
% larry
\rhl{J}
\refQ Jerome,  J., Schumaker, L. L.;
On the distance to a class of generalized splines;
(Linear Operators and Approximation II),
P. Butzer and S. Nagy (eds.), Birkh\"auser Verlag (Basel);
1974; 503--517;

%JeromeSchumaker76
% larry
\rhl{J}
\refJ Jerome,  J., Schumaker, L. L.;
Local support bases for a class of spline functions;
\JAT; 16; 1976; 16--27;

%JeromeVarga69
\rhl{J}
\refP Jerome,  J. W., Varga, R. S.;
Generalizations of spline functions and applications to nonlinear boundary
value and eigenvalue problems;
\MadisonII; 103--155;

%Jeromim81
\rhl{J}
\refJ Jeromim,  B.;
\"Uber gl\"attende Spline-Funktionen;
Wiss.\  Z.  Techn.\ Univ.\  Dresden; 30; 1981;  109--112;

%Jerri77
\rhl{J}
\refJ Jerri,  A. J.;
The Shannon sampling theorem -- its various extensions and applications: a
   tutorial review;
\PIEEE; 65; 1977; 1565--1596;

%Jetter73
% author, carl
\rhl{J}
\refD Jetter, K.;
Splines und optimale Quadraturformeln;
T\"ubingen; 1973;

%Jetter74
% author, carl
\rhl{J}
\refP Jetter, K.;
Splines und Quadraturformeln;
\BoehmerI; 155--163;

%Jetter75
% author, carl
\rhl{J}
\refJ Jetter, K.;
Fehlerbetrachtungen bei interpolatorischen Quadraturformeln;
\ZAMM; 55; 1975; T242--T243;

%Jetter76a
% larry
\rhl{J}
\refP Jetter,  K.;
Nullstellen von Splines;
\BonnI; 291--304;

%Jetter76b
% carl
\rhl{J}
\refJ Jetter, Kurt;
Optimale Quadraturformeln mit semidefiniten Peano-Kernen;
\NM; 25; 1976; 239--249;

%Jetter76c
% sonya
\rhl{J}
\refJ Jetter,  K.;
Duale Hermite-Birkhoff-Probleme;
\JAT; 17; 1976; 119--134;

%Jetter76d
% sherm, update
\rhl{J}
\refP Jetter,  K.;
Birkhoff interpolation by splines;
\TexasII; 405--410;

%Jetter76e
% author, carl
\rhl{J}
\refJ Jetter, K.;
Optimale Quadraturformeln;
\ZAMM; 56; 1976; T292--T293;

%Jetter76f
% author, carl
\rhl{J}
\refP Jetter, K., Locher, F.;
A note on numerical Fourier analysis and uniform approximation on cubes;
\Schempp; 109--118;

%Jetter78a
% larry
\rhl{J}
\refJ Jetter,  K.;
$L_1$-approximation verallgemeinerter konvexer Funktionen durch Splines mit
freien Knoten;
\MZ; 164; 1978; 53--66;

%Jetter78b
% author, carl
\rhl{J}
\refD Jetter, K.;
Approximation mit Splinefunktionen und ihre Anwendung auf Quadraturformeln;
Habilitation, Hagen; 1978;

%Jetter79
\rhl{J}
\refP Jetter,  K.;
Minimum norm quadrature in the Sobolev spaces $W^m_q$;
\HammerlinI; xx;

%Jetter81
\rhl{J}
\refR Jetter,  K.;
A new class of Gaussian formulas based on Birkhoff type data;
SJNA; 1981;

%Jetter82a
% author, carl
\rhl{J}
\refJ Jetter, K.;
A new class of Gaussian formulas based on Birkhoff type data;
SJNA; 19; 1982; 1081--1089;

%Jetter82b
% author, carl
\rhl{J}
\refQ Jetter, K.;
Ein elementarer Beweis des Satzes von Krein;
(Numerical Integration), G. H\"ammerlin (ed.), ISNM vol.57, Birkh\"auser-Verlag
(Basel); 1982; 148--154;

%Jetter83a
% larry
\rhl{J}
\refP Jetter,  K.;
Some contributions to bivariate interpolation and cubature;
\TexasIV; 533--538;

%Jetter83b
% author, carl
\rhl{J}
\refJ Jetter, K.;
Gau\ss-Formeln vom lakun\"aren Typ;
\ZAMM; 63; 1983; T356;

%Jetter87a
\rhl{J}
\refP Jetter,  K.;
A short survey on cardinal interpolation by box splines;
\Chile; 125--139;

%Jetter87b
% author, carl
\rhl{J}
\refJ Jetter, K.;
Uniqueness of Gau\ss-Birkhoff quadrature formulas;
\SJNA; 24; 1987; 147--154;

%Jetter88
% author, carl
\rhl{J}
\refQ Jetter, K.;
Gaussian quadrature formulas involving derivatives of lacunary type;
(Numerical Integration III), H. Bra\ss, G. H\"ammerlin (eds.), ISNM vol.85,
Birkh\"auser-Verlag (Basel); 1988; 72--78;

%Jetter89a
\rhl{J}
\refJ Jetter,  K.;
The Bernoulli spline and approximation by trigonometric blending polynomials; 
{Results in Mathematics};  16; 1989; 243--252;

%Jetter89b
% author, carl
\rhl{J}
\refP Jetter, K.;
On Jackson-Favard estimates for blending approximation;
\TexasIV; 341--344;

%Jetter92a
% larry
\rhl{J}
\refP Jetter,  K.;
Multivariate approximation from the 
cardinal interpolation point of view;
\TexasVII; 131--161;

%Jetter93a
% author 20feb96
\rhl{J}
\refP Jetter, K.;
Riesz bounds in scattered data interpolation and $L_2$-approximation;
\ChileII; 167--177;

%Jetter94
% larry
\rhl{J}
\refP Jetter, K.;
Conditionally lower Riesz bounds for scattered data interpolation;
\ChamonixIIb; 295--302;

%JetterKoch89
\rhl{J}
\refP Jetter,  K., Koch, P.;
Methoden der Fourier-Transformation bei der kardinalen Interpolation 
periodischer Daten;
\MvatIV;
201--208;

%JetterLange78
% larry
\rhl{J}
\refJ Jetter,  K., Lange, G.;
Die Eindeutigkeit $L_2$-optimaler polynomialer Monosplines;
\MZ; 158; 1978; 23--34;

%JetterLorentzGRiemenschneider83
%sherm
\rhl{J}
\refJ Jetter,  K., Lorentz, G. G., Riemenschneider, S.;
Rolle theorem method in spline interpolation;
Analysis; 3; 1983; 1--37;
% zeros of a Birkhoff spline

%JetterRiemenschneider86a
% larry
\rhl{J}
\refP Jetter,  K., Riemenschneider, S.;
Cardinal interpolation with box splines on submodules of $\ZZ^d$;
\TexasV; 403--406;

%JetterRiemenschneider87
% greg
\rhl{J}
\refJ Jetter,  K., Riemenschneider, S.;
Cardinal interpolation, submodules, and the 4-direction mesh;
\CA; 3; 1987; 169--188;

%JetterRiemenschneiderShen94
% sherm 07may96
\rhl{J}
\refJ Jetter,  K., Riemenschneider, S. D., Shen, Zuowei;
Hermite interpolation on the lattice $\ZZ^d$;
\SJMA; 25; 1994; 962--975;

%JetterRiemenschneiderSivakumar91
\rhl{J}
\refJ Jetter,  K., Riemenschneider, S. D., Sivakumar, N.;
Schoenberg's exponential Euler spline curves;
\PRSEA; 118A; 1991; 21--33;

%JetterStockler03
% carl 23jun03 15jul09
\rhl{JS}
\refJ Jetter, Kurt, St\"ockler, Joachim; 
An identity for multivariate Bernstein polynomials;
\CAGD; 20(7-8); 2003; 563--577;
% ms; 2003;
% a shorter proof is given in AbelLiJK06

%JetterStockler87a
% author, carl
\rhl{J}
\refP Jetter, K., St\"ockler, J.;
On the computation of Gau\ss--Birkhoff quadrature formulas;
\ShrivenhamI; 459--470;

%JetterStockler91a
% carl
\rhl{J}
\refJ Jetter,  K., St\"ockler, J.;
Algorithms for cardinal interpolation using box splines and radial basis
functions;
\NM; 60(1); 1991; 97--114;

%JetterStockler95
% . 12mar97
\rhl{J}
\refJ Jetter,  K., St\"ockler, J.;
A generalization of de Boor's stability result and symmetric preconditioning;
\AiCM; 3; 1995; 353--367;

%JetterStockler97
% larry 10sep99
\rhl{JS}
\rhl{J}
\refP Jetter, K., St\"ockler, J.;
Topics in scattered data interpolation and non-uniform sampling;
\ChamonixIIIb; 191--208;

%JetterStocklerWard98
% larry 10sep99
\rhl{}
\rhl{J}
\refP Jetter, K., St\"ockler, J., Ward, J. D.;
Norming sets and scattered data approximation on spheres;
\TexasIXc;  137--144;

%JetterStocklerWard9x
% . 24mar99
\rhl{J}
\refR Jetter,  K., St\"ockler, J., Ward, J.;
Error estimates for scattered data interpolation on spheres;
preprint; 1998;

%JetterZhou95a
% carl 05feb96
\rhl{J}
\refJ Jetter,  K., Zhou, Ding-Xuan;
Order of linear approximation in shift-invariant spaces;
\CA; 11(4); 1995; 423--438;
% ms 1993

%Jia03
% MR1955260 (2003m:41027)
\rhl{}
\refJ Jia, Rong-Qing;
Convergence rates of cascade algorithms;
\PAMS; 131(6); 2003; 1739--1749;
% settles a conjecture in Ron98 (TexasIX)

%Jia79a
% .
\rhl{J}
\refJ Jia,  Rong-Qing;
Cubic spline interpolation for functions of the
class ${\rm Lip}_\alpha$ (Chinese);
Zhejiang Daxue Kuebao; 4; 1979; 157--17l;
% author's cv has:
% Cubic spline interpolation for class of ${\rm Lip}_\alpha$
% J.Zhejiang Univ.: 13: 1979: 157--171:

%Jia79b
\rhl{J}
\refJ Jia,  Rong-Qing;
On the local property of cubic interpolation spline;
Numer.\ Math.\ Sinica; 1; 1979; 354--364;

%Jia80a
% MR
\rhl{J}
\refJ Jia,  Rong-Qing;
Cubic spline interpolation at a bi-infinite knot sequence (Chinese);
Math.\  Numer.\  Sinica; 2(4); 1980;  345--349;
% resolution of problem posed by Schoenberg concerning existence and uniqueness
% of bounded cubic spline interpolating at a bi-infinite knot sequence.

%Jia80b
\rhl{J}
\refJ Jia,  Rong-Qing;
The accurate constant of approximation functions by de la Vall\'ee-Poussin
integral;
J. Zhejiang Univ.; 14(2); 1980; 12--25;

%Jia80c
\rhl{J}
\refJ Jia,  Rong-Qing;
The existence and uniqueness theorem about the method for designing curvature;
J. Zhejiang Univ.; 14(3); 1980; 15--22;

%Jia81
% sonya
\rhl{J}
\refJ Jia,  R. Q.;
On local linear functionals for $L$-splines;
\JAT; 33; 1981; 96--110;

%Jia82a
\rhl{J}
\refJ Jia,  Rong-Qing;
B-splines associated with a linear differential operator;
Numer.\ Math.\ Sinica; 4; 1982; 128--138;

%Jia82b
\rhl{J}
\refJ Jia,  Rong-Qing;
B-splines associated with a linear differential operator II;
Numer.\ Math.\ Sinica; 4; 1982; 264--271;

%Jia83a
% sonya
\rhl{J}
\refJ Jia,  R. Q.;
Total positivity of the discrete spline collocation matrix;
\JAT; 39; 1983; 11--23;

%Jia83b
% sonya
\rhl{J}
\refJ Jia,  R. Q.;
On a conjecture of C. A.  Micchelli concerning
	 cubic spline interpolation at a bi-infinite knot sequence;
\JAT; 38; 1983;  284--292;

%Jia83c
\rhl{J}
\refD Jia,  R. Q.;
Spline interpolation and some related topics;
Univ.\  Wisconsin; 1983;

%Jia83d
% larry
\rhl{J}
\refP Jia,  R. Q.;
Approximation by smooth bivariate splines on a three-direction mesh;
\TexasIV; 
539--545;
% like BoorHollig83a, but for $C^1$-quartics

%Jia83e
% sonya
\rhl{J}
\refJ Jia,  Rong-Qing;
$L_\infty$-upper bound for $L_2$-projections onto
	 splines at a geometric mesh;
\JAT; 37; 1983;  293--310;

%Jia83f
\rhl{J}
\refJ Jia,  Rong-Qing;
On sign regularity of translated kernels;
Acta Math.\ Sinica; 26; 1983; 699--706;

%Jia84b
% sonya
\rhl{J}
\refJ Jia,  R. Q.;
Linear independence of translates of a box spline;
\JAT; 40; 1984; 158--160;

%Jia84c
\rhl{J}
\refR Jia,  R. Q.;
On the controlled approximation order from certain spaces of smooth
bivariate splines;
MRC 2696; 1984;

%Jia84d
\rhl{J}
\refJ Jia,  Rong-Qing;
On a conjecture of S. Karlin;
Acta Math.\ Sinica; 27; 1984; 61--68;

%Jia85
% greg
\rhl{J}
\refJ Jia,  R. Q.;
Local linear independence of the translates of a box spline;
\CA; 1; 1985; 175--182;

%Jia85b
% author 22may98
\rhl{J}
\refJ Jia, Rong-Qing;
Estimation of partial sums of series $\sum\mu(n)/n$;
Ke Xue Tong Bao; 30; 1985; 575--578;

%Jia86a
% larry
\rhl{J}
\refJ Jia,  R. Q.;
Approximation order from certain spaces of smooth bivariate splines
on a three-direction mesh;
\TAMS; 295; 1986; 199--212;

%Jia86b
% larry
\rhl{J}
\refJ Jia,  Rong-Qing;
A counterexample to a result concerning controlled approximation;
\PAMS; 97; 1986; 647--654;

%Jia86c
\rhl{J}
\refJ Jia,  Rong-Qing;
Extension of Kergin interpolation operators;
Ke Xue Tong Bao; 31; 1986; 805--808;

%Jia86d
\rhl{J}
\refJ Jia,  Rong-Qing;
A note on interpolation inequalities;
J. Zhejiang Univ.; 20; 1986; 57--62;

%Jia86e
% carl
\rhl{J}
\refJ Jia,  Rong-Qing;
Spline interpolation at a biinfinite knot sequence;
\SJNA; 23; 1986; 653--662;

%Jia87a
% carl
\rhl{J}
\refJ Jia, Rong-Qing;
$L_\infty$-boundedness of $L_2$-projections on splines for a multiple geometric
mesh;
\MC; 48(178); 1987; 675--690;

%Jia87b
\rhl{J}
\refJ Jia,  Rong-Qing;
Recent progress in the study of box splines;
Appl.\ Math.\ (a journal of Chinese Univ.s); 3; 1987; 330--342;

%Jia88b
% larry
\rhl{J}
\refJ Jia,  R. Q.;
Local approximation order of box splines;
Scientia Sinica; 31; 1988; 274--285;

%Jia88c
% larry
\rhl{J}
\refJ Jia, R. Q.;
$B$-net representation of multivariate splines;
Kexue Tongbao; 33; 1988; 807--811;

%Jia88d
% author 22may98
\rhl{J}
\refJ Jia,  Rong-Qing;
Spline interpolation at knot averages;
\CA; 4; 1988; 1--7;
% counterexample to conjecture that, for fixed order,  spline interpolation 
% at knot averages is bounded independent of the knot sequence.

%Jia89c
\rhl{J}
\refP Jia,  R. Q.;
Dual bases associated with box splines;
\MvatIV;
209--216;

%Jia90a
% larry
\rhl{J}
\refP Jia,  R. Q.;
Approximation order of translation invariant subspaces of functions;
\TexasVI; 349--352;

%Jia90c
% larry
\rhl{J}
\refP Jia,  Rong-Qing;
Lower bounds on the dimension of spaces of bivariate splines;
\Duisburg; 155--165;

%Jia90e
\rhl{J}
\refJ Jia,  Rong-Qing;
Subspaces invariant under translation and the dual bases for box splines;
Chinese Ann.Math.; 11A; 1990; 733--743;

%Jia90f
% author 22may98
\rhl{J}
\refJ Jia, Rong-Qing;
Necessary and sufficient conditions for a local homeomorphism
   to be a finite covering map;
Chinese Ann.of Math.; 11 A; 1990; 344--350;

%Jia91
% sherm
\rhl{J}
\refJ Jia,  Rong-Qing;
A characterization of the approximation order of translation invariant
spaces of functions;
\PAMS; 111; 1991; 61--70;

%Jia92
% carl
\rhl{J}
\refP Jia,  Rong-Qing;
Approximation by multivariate splines: An application of Boolean methods;
\Nmatnion; xxx--xxx;

%Jia93a
% sherm
\rhl{J}
\refJ Jia,  Rong-Qing;
A dual basis for the integer translates of an exponential box spline;
\RMJM; 23; 1993; 223--242;

%Jia93b
% sherm, vol, year page numbers
\rhl{J}
\refJ Jia,  Rong-Qing;
Multivariate discrete splines and linear diophantine equations;
\TAMS; 340; 1993; 179--198;

%Jia93c
% hogan 29apr97
\rhl{J}
\refJ Jia, Rong-Qing;
A Bernstein-type inequality associated with wavelet decomposition;
\CA; 9; 1993; 299--318;

%Jia94a
% carl
\rhl{J}
\refR Jia,  Rong-qing;
Multiresolution of $L_p$ spaces;
ms, U.\ Alberta; 1994;

%Jia95a
% carl 14sep95
\rhl{J}
\refJ Jia, Rong-qing;
The Toeplitz theorem and its applications to approximation theory and linear
   PDE's;
\TAMS; 347(7); 1995; 2585--2594;

%Jia95b
% carl 6aug96
\rhl{J}
\refP Jia, Rong-Qing;
Refinable shift-invariant spaces: from splines to wavelets;
\TexasVIIIw; 179--208;

%Jia95c
% hogan 5dec96
\rhl{J}
\refJ Jia, Rong-Qing;
Subdivision schemes in $L_p$ spaces;
\AiCM; 3; 1995; 309--341;

%Jia96a
% carl 5dec96
\rhl{J}
\refJ Jia, Rong-Qing;
Perturbation of polynomial ideals;
\AiAM; 17(3); 1996; 308--336;

%Jia96b
% jia 12mar97
\rhl{J}
\refP Jia, R. Q.;
The subdivision and transition operators associated
    with a refinement equation;
\Montecatini; 139--154;
% PSI with compact generator, refinable with dyadic dilation.

%Jia97a
% mathscinet 20jun97
\rhl{J}
\refJ Jia, Rong-Qing;
Symmetric magic squares and multivariate splines;
\LAA; 250; 1997; 69--103;
%  41A15 (05B15 05C78 41A63)

%Jia97b
% hogan 10nov97
\rhl{J}
\refJ Jia, Rong-Qing;
Shift-invariant spaces on the real line;
\PAMS; 125; 1997; 785--793;

%Jia97c
% carl 10nov97
\rhl{J}
\refJ Jia, Rong-Qing;
Partition of unity and density: a counterexample; 
\CA; 13(2); 1997; 251--260;

%Jia98
% carl 6aug96 amos 20apr00
\rhl{}
\refJ Jia, Rong-Qing;
Shift-invariant spaces and linear operator equations;
\IsJM; 103; 1998; 259--288;

%Jia98b
% larry Lai-Schumaker book
\rhl{Jia98}
\refJ Jia, R. Q.;
Stability of the shifts of a finite number of functions;
\JAT; 95; 1998; 194--202;

%Jia9xb
% jia 12mar97
\rhl{J}
\refJ Jia, R. Q.;
Approximation properties of multivariate wavelets;
\MC; xx; 199x; xxx--xxx;
% PSI with compact generator, refinable with general dilation matrix

%JiaJiangQT02
% larry Lai-Schumaker book
\rhl{JiaJ02}
\refQ Jia, R. Q., Jiang, Q.;
Approximation power of refinable vectors of functions;
(Wavelet Analysis and Applications
{(Guangzhou, 1999)}), xxx (eds.),
Amer.\ Math.\ Soc. (Providence, RI); 2002;
155--178;

%JiaJiangQTShenZW00
% carl 21jan02
\rhl{}
\refJ Jia, Rong-Qing, Jiang, Qingtang, Shen, Zuowei;
Distributional solutions of nonhomogeneous discrete and continuous refinement
   equations;
\SJMA; 32(2); 2000; 420--434;

%JiaLei93a
% carl
\rhl{J}
\refJ Jia,  Rong-Qing, Lei, Junjiang;
Approximation by multiinteger translates of functions having global
support;
\JAT; 72(1); 1993; 2--23;

%JiaLei93b
% sherm, vol pagination update
\rhl{J}
\refJ Jia,  Rong-Qing, Lei, Junjiang;
A new version of the Strang-Fix conditions;
\JAT; 74(2); 1993; 221--225;

%JiaLiuST06
% larry Lai-Schumaker book
\rhl{JiaLiu06}
\refRa Jia, R. Q., Liu, S.-T.;
$C^1$ spline wavelets on triangulations;
manuscript; 2006;

%JiaMicchelli91a
% larry
\rhl{J}
\refP Jia,  R. Q., Micchelli, C. A.;
Using the refinement equations for the construction
of pre-wavelets II: powers of two; 
\ChamonixI; 209--246;

%JiaMicchelli92a
% sherm
\rhl{J}
\refJ Jia,  Rong-Qing, Micchelli, C. A.;
Using the refinement equation for the construction of pre-wavelets V: 
extensibility of trigonometric polynomials;
\C; 48; 1992; 61--72;

%JiaMicchelli92b
% sherm, hogan 19nov95
\rhl{J}
\refJ Jia, Rong-Qing, Micchelli, Charles A.;
On linear independence for integer translates of a finite number of
   functions;
\PEMS; 36(1); 1992; 69--85;

%JiaRiemenschneiderShen91
% carl, sherm
\rhl{J}
\refJ Jia,  Rong-Qing, Riemenschneider, S. D., Shen, Zuowei;
Dimension of kernels of linear operators;
\AJM; 114; 1992; 157--184;

%JiaRiemenschneiderShen94
% sherm, shen
\rhl{J}
\refR Jia,  Rong-Qing, Riemenschneider, S. D., Shen, Zuowei;
Solvability of systems of linear operator equations; 
\PAMS; 120; 1994; 815--824;

%JiaRiemenschneiderZhou9x
% carl 6aug96
\rhl{J}
\refJ Jia, Rong-Qing, Riemenschneider, S., Zhou, X.;
Approximation from shift-invariant spaces by integral operators;
\SJMA; xx; 199x; xxx--xxx;

%JiaSharma91 
% sherm, author correction
\rhl{J}
\refJ Jia,  Rong-Qing, Sharma, A.;
Solvability of some multivariate interpolation problems;
\JRAM; 421; 1991; 73--81;
% regularity of multivariate Hermite-Birkhoff interpolation:
% P_1, ..., P_r dilation-invariant d-variate pol. spaces. If P = \oplus_j P_j
% then, for any r-set X in C^d, interpolation from P to conditions [x_j]P_j(D),
% j=1{:}r, is correct. The converse is proved for the special case that the 
% P_j are spanned by monomials, for which a slightly flawed argument can
% already be found in Lorentz89 which extends such results proved already in
% LorentzGLorentzR84 for d=2.

%JiaShen94
% hogan 19nov95
\rhl{J}
\refJ Jia, Rong-Qing, Shen, Zuowei;
Multiresolution and wavelets;
\PEMS; 37(2); 1994; 271--300;

%JiaSivakumar90
\rhl{J}
\refJ Jia,  Rong-Qing, Sivakumar, N.;
On the linear independence of integer translates of box splines with rational
directions;
\LAA; 135; 1990; 19--31;

%JiaWangJZ93a
% hogan 14sep95
\rhl{J}
\refJ Jia,  Rong-Qing, Wang, Jianzhong;
Stability and linear independence associated with wavelet decompositions;
\PAMS; 117(4); 1993; 1115--1124;
 
%JiaWangJZ9x
% author 22may98
\rhl{J}
\refR Jia, Rong-Qing, Wang, J. Z.;
Orthogonality and stability associated with wavelet decompositions;
submitted; 199x;

%JiaWu88a
% carl
\rhl{J}
\refJ Jia, Rong-Qing, Wu, Zheng-Cheng;
Bernstein polynomials defined on a simplex (Chinese);
Acta Mathematica Sinica; 31(4); 1988; 510--522;
% convergence of multivariate Bernstein polynomials

%JiangQTShenZ99
% carl 26aug99
\rhl{J}
\refJ Jiang, Qingtang, Shen, Zuowei;
On existence and weak stability of matrix refinable functions;
\CA; 15(3); 1999; 337--354;

%Jihad86
% .
\rhl{J}
\refD Jihad,  J. El;
Repr\'esentation des vari\'etes \`a l'aide des fonctions splines de type
``moyennes locales'', minimisant l'\'energie de d\'eformation \'elastique;
These, Toulouse; 1986;

%JimenezNavalon82
\rhl{J}
\refJ Jimenez,  J., Navalon, J. L.;
Some experiments in image vectorization;
\IBMJRD; 26; 1982; 724--303;

%JinLiangXZ92a
% author
\rhl{J}
\refQ Jin, G. R., Liang, Xue-Zhang;
On convergence of Hakopian interpolation;
(Proceedings of a Symposium of the Mathematical Sciences,
dedicated to the 40th Anniversary of the Founding of the Department of
Mathematics), xxx (ed.), Jilin University (in Changchun, China); 1992; 278--280;

%JinYauAn81
\rhl{J}
\refJ Jin,  T. G., Yau, S., An, J. D.;
A spline of biarcs (Chinese);
Zhejiang Daxue Xueban; 3; 1981; 82--91;

%Joe87
\rhl{J}
\refR Joe,  Barry;
Rational beta-spline curves and surfaces and discrete beta-splines;
TR No.\ 87-04, Dept.\ Comp.\ Sci., The University of Alberta, Edmonton,
Alberta, April; 1987;

%Joe89
\rhl{J}
\refJ Joe,  Barry;
Multiple knots and rational cubic beta-splines;
\ACMTG; 8(2); 1989; 100--120;

%Joe90
% carl
\rhl{J}
\refJ Joe,  Barry;
Knot insertion for beta-spline curves and surfaces;
\ACMTG; 9(2); 1990; 41--65;

%Joe91
% larry 2/03 Lai-Schumaker book
\rhl{Joe91}
\refJ Joe, B.;
Construction of three-dimensional Delaunay triangulations using
   local transformations;
\CAGD; 8; 1991; 123--142;

%JoeLiuA94
% larry 2/03 Lai-Schumaker book
\rhl{JoeL94}
\refJ Joe, B., Liu, A.;
Relationship between tetrahedron shape measures;
\BIT; 34; 1994; 268--287;

%John55
\rhl{J}
\refB John,  F.;
Plane waves and spherical means applied to partial differential equations; 
Wiley-Interscience (New York); 1955;

%JohnenScherer75
% 5dec96
\rhl{J}
\refR Johnen,  H., Scherer, K.;
Direct and inverse theorems for best approximation by $\Lambda$ splines;
xx; 1975;

%JohnenScherer76a
% DeVoreLorentz
\rhl{J}
\refP Johnen,  H., Scherer, K.;
On the equivalence of the K-functional and moduli of continuity and some
applications;
\Schempp; 119--140;

%Johnson69
% larry
\rhl{J}
\refJ Johnson, O. G.;
Error bounds for Sturm-Liouville eigenvalue approximations by several
piecewise cubic Rayleigh-Ritz methods;
\SJNA; 6; 1969; 317--333;

%Johnson99
% shayne 20jan03
\rhl{J}
\refQ Johnson, K. W.;
The Dedekind-Frobenius group determinant: new life in an old problem;
( Groups St.{} Andrews 1997 in Bath II), Campbell, C. M., Robertson, E. F.,
Ruskuc, N., Smith, G. C. (eds.),
London Math.{} Soc.{} Lecture Note Ser., 261 (Cambridge); 1999;  417--428;
% trying to format an article on "group matrices"

%JohnsonLRiess71
% larry, carl
\rhl{J}
\refJ Johnson, L. W., Riess, R. D.;
Minimal quadratures for functions of low-order continuity;
\MC; 25(116); 1971; 831--835;

%JohnsonM00
% carl 20apr00
\rhl{J}
\refJ Johnson, M. J.;
An improved order of approximation for thin-plate spline interpolation in the
   unit disc;
\NM; 84(3); 2000; 451--474;

%JohnsonM00b
% carl 21jan02
\rhl{}
\refJ Johnson, M. J.;
Approximation in $L_p(\RR^d)$ from spaces spanned by the perturbed integer
   translates of a radial function;
\JAT; 107(2); 2000; 163--203;

%JohnsonM00c
% author 20jan03
\rhl{}
\refJ Johnson, M. J.;
Overcoming the boundary effects in surface spline interpolation;
\IMAJNA; 20; 2000; 405--422;
% thin-plate

%JohnsonM01a
% author 05mar08
\rhl{J}
\refJ Johnson, M. J.;
On the error in surface spline interpolation of a compactly supported function;
Kuwait J. Sci.\ Eng.; 28; 2001; 37--54;

%JohnsonM01b
% author 05mar08
\rhl{J}
\refJ Johnson, M. J.;
The $L_2$-approximation order of surface spline interpolation;;
\MC; 70; 2001; 719--737;

%JohnsonM01c
% author 05mar08
\rhl{J}
\refJ Johnson, M. J.;
Scattered data interpolation from principal shift-invariant spaces;
\JAT; 113; 2001; 172--189;

%JohnsonM04
% author 05mar08
\rhl{J}
\refJ Johnson, M. J.;
The $L_p$ approximation order of surface spline interpolation for $1\le p\le2$;
\CA; 20(2); 2004; 133--167;

%JohnsonM97
% 14sep95, carl 29apr97
\rhl{J}
\refJ Johnson, Michael J.;
An upper bound on the approximation power of principal shift-invariant spaces;
\CA; 13(2); 1997; 155--176;

%JohnsonM97b
% .  14sep95 19nov95 26aug99
\rhl{J}
\refJ Johnson, Michael J.;
On the approximation power of principal shift-invariant subspaces of
   $L_p(R^d)$;
\JAT; 91(3); 1997; 279--319;

%JohnsonM98
% . 10nov97, carl 26aug98
\rhl{J}
\refJ Johnson, Michael J.;
A bound on the approximation order of surface splines;
\CA; 14(3); 1998; 429--438;
% approximation order by thin-plate splines (aka surface splines) of order $m$
% (i.e., the span of translates of $|\cdot|^{2m-d}$ if $d$ is odd and 
% $|\cdot|^{2m-d}\ln|\cdot|$ if $d$ is even) is known to be $2m$ over $\RR^d$, 
% and shown here to be only $m$ if the domain is restricted to the unit ball 
% in $R^d$.

%JohnsonM9x
% author 26aug99
\rhl{J}
\refR Johnson, Michael J.;
The $L_2$-approximation order of surface spline interpolation;
ms, june; 1999;

%JohnsonR60
% sherm, update, journal,vol, year
\rhl{J}
\refJ Johnson,  R. S.;
On monosplines of least deviation;
\TAMS; 96; 1960; 458--477;

%Johnston88
\rhl{J}
\refR Johnston,  L.;
A fourth degree smooth surface fitting irregularly distributed data points;
TOMS; 1988;

%JohnstonSullivanKwasnik91
% larry Lai-Schumaker book
\rhl{JohSK91}
\refJ Johnston, B. P., Sullivan, J. M., Kwasnik, A.;
Automatic conversion of a triangular finite meshes to quadrilateral
   elements;
\IJNME; 31; 1991; 67--84;

%Johnstone91a
\rhl{J}
\refR Johnstone,  J. K.;
A New Intersection Algorithm using Circle Decomposition;
preprint; 1991;

%Joly67a
\rhl{J}
\refQ Joly,  J. L.;
Utilisation des fonctions spline pour le lissage;
(5eme Congres de  L'Alfiro, Lille), xxx (ed.), xxx (xxx); 1967;  349--352;

%Joly67b
% larry
\rhl{J}
\refJ Joly,  J. L.;
Th\'eoremes de convergence des fonctions
	 spline g\'en\'erales d'in\-terp\-olation et d'ajustement;
C. R. Acad.\  Sci.\  Paris; 264; 1967;  126--128;

%JolyLaurent71
% Laurent P. J. 20jan03
\rhl{}
\refJ  Joly, J. L., Laurent, P. J.;
Stability and duality in convex minimisation problems;
Revue Fran\c{c}aise d'Informatique et de Recherche Op\'erationnelle; 5; 1971;
3--42;

%Jones82
\rhl{J}
\refR Jones,  A. K.;
An algorithm for osculatory interpolation
	 with convex parametric splines;
SIAMJ; 1982;

%Jones87
\rhl{J}
\refP Jones,  A. K.;
Shape control of curves and surfaces through constrained optimization;
\Troy; 265--280;

%Jones93a
% shayne 26oct95 05feb96
\rhl{J}
\refB Jones, F.;
Lebesgue integration on Euclidean space;
Jones and Bartlett Pub.{} (London); 1993;
% good reference for the technicalities of multivariate Lebesgue integration
% lots of information about Beta and Gamma functions, etc

%JonesA88a
% carl
\rhl{J}
\refJ Jones, A. K.;
Nonrectangular surface patches with curvature continuity;
\CAD; 20(6); 1988; 325--335;
% computer-aided geometric design, tangent, plane continuity.

%JonesD82a
\rhl{J}
\refB Jones,  D. S.;
The Theory of Generalised Functions;
Cambridge University Press (Cambridge); 1982;

%Jordan64
\rhl{J}
\refR Jordan,  T. L.;
Smoothing and multivariable interpolation with splines;
Rpt.\ LA 3137, Los Alamos; 1964;

%JordanC33
% sauer 21jan02
\rhl{}
\refJ Jordan, Charles;
Interpolation without printed differences, in the case of two and three
   independent variables;
\JLMS; 8; 1933; 232--240;

%JordanC50
% carl 21jan02
\rhl{}
\refB Jordan, Charles;
Calculus of Finite Differences, 2nd ed.;
Chelsea Publ., (New York); 1950;
% divided differences

%JosephSitharam99
\rhl{J}
\refR Joseph,  D., Sitharam, M.;
Kolmogorov complexity, restricted nondeterminism and generalized spectra;
Univ.\ of Wisconsin-Madison; xxx;

%JouHan90a
\rhl{J}
\refR Jou, E. D., Han, W.;
Minimal energy splines with various end constraints;
SIAM Frontiers in Applied Mathematics; 1990;

%JouHan90b
% .
\rhl{J}
\refJ Jou, E. D., Han, W.;
Minimal-energy splines: I. Plane curves with angle constraints;
Math.\ Mech.\ Appl.\ Sci.; 13; 1990; 351--372;
% elastica

%JouHan91
\rhl{J}
\refR Jou,  E. D., Han, W.;
A family of fixed length interpolating curves with minimal potential energy;
xxx; xxx;

%Journel77b
% larry
\rhl{J}
\refJ Journel,  A. G.;
Kriging in terms of projections;
Math.\ Geol.; 9; 1977; 563--586;

%Journel83
\rhl{J}
\refJ Journel,  A. G.;
Nonparametric estimation of spatial distributions;
Math.\ Geol.; 15; 1983; 445--468;

%Journel85
\rhl{J}
\refJ Journel,  A. G.;
The deterministic side of geostatistics;
Math.\ Geol.; 17; 1985; 1--15;

%Journel85b
\rhl{J}
\refJ Journel,  A. G.;
Answers to Margaret Armstrong and Robert F.
Sturtz's comments on `The deterministic side of Geostatistics';
Math.\ Geol.; 17; 1985; 869;

%Journel86
\rhl{J}
\refJ Journel,  A. G.;
Geostatistics:	models and tools for the earth
sciences;
Math.\ Geol.; 18; 1986; 119--140;

%Journel86
\rhl{J}
\refJ Journel,  A. G.;
Constrained interpolation and qualitative
information---the soft Kriging approach;
Math.\ Geol.; 18; 1986; 269--286;

%Journel99
\rhl{J}
\refR Journel,  A. G.;
Geological reconnaissance to exploitation -- a decade of applied
geostatistics;
xx; 19xx;

%Journel99b
\rhl{J}
\refR Journel,  A. G.;
Geostatistics, simple tools applied to difficult problems;
xx; 19xx;

%Journel99c
% title???
\rhl{J}
\refR Journel,  A. G.;
mAD and conditional quantile estimators;
xx; 19xx;

%Joy91
% . 03dec99
\rhl{J}
\refQ Joy, K. I.;
Utilizing parametric hyperpatch methods for modeling and display of free-form
   solids;
(1st Symposium on Solid Modeling and Applications), xxx (ed.), xxx (xxx);
1991; 245--254;

%Juettler94
% author 10nov97
\rhl{J}
\refJ J\"uttler, B.;
Visualization of moving objects using dual quaternion curves;
Computers \& Graphics; 18; 1994; 315--326;

%JuhaszHoffmann01
% .
\rhl{}
\refJ Juh\'asz, I., Hoffmann, M.;
The effect of knot modifications on the shape of B-spline curves;
J. Geom.\ Graphics; 5; 2001; 111--119;

%JulianThiebaux75
\rhl{J}
\refJ Julian,  P. R., Thi\'ebaux, H. J.;
On some properties of
correlation functions used in optimum interpolation schemes;
Mon.\ Wea.\ Rev.; 103; 1975; 605--616;

%JunkinsJancaitisMiller72
\rhl{J}
\refJ Junkins,  J. L., Jancaitis, J. R., Miller, G. W.;
Smooth irregular curves;
Photogrammetric Engr.; 38; 1972; 565--573;

%JunkinsMillerJancaitus78
\rhl{J}
\refJ Junkins,  J. L., Miller, G. W., Jancaitus, J. R.;
A weighting function approach to modeling of irregular surfaces;
J.\ Geophys.\ Res.; 78; 1973; 1794--1803;

%Jupp71
\rhl{J}
\refJ Jupp,  D. L.;
B-splines for smoothing and differentiating data
	 sequences;
J.  Intern.\  Assoc.\  Math.\  Geol.; 8; 1971;  3--42;

%Jupp71b
\rhl{J}
\refR Jupp,  D. L.;
Non-linear least square spline approximation;
Rept.\   The Flinders Univ.\  of So.\  Australia; 1971;

%Jupp72
\rhl{J}
\refR Jupp,  D. L.;
A Newton expansion for splines: linear and
	 nonlinear aspects with Fortran and Algol
	 procedures for Cholesky decomposition
	 and spline interpolation;
Rpt.\   The Flinders Univ.\ of So.\ Australia; 1972;

%Jupp72b
\rhl{J}
\refR Jupp,  D. L.;
Algorithms for least-square approximation
	 by spline functions,  fixed,  and free knots;
Rpt.\   The Flinders Univ.\  of So.\  Australia; 1972;

%Jupp78
% larry
\rhl{J}
\refJ Jupp,  D. L.;
Approximation to data by splines with free knots;
\SJNA; 15; 1978; 328--343;

%JuppAdomeit81
\rhl{J}
\refR Jupp,  D. L. B., Adomeit, E. M.;
Spatial analysis: an annotated bibliography;
Canberra; 1981;

%JuppKent87
% carl
\rhl{J}
\refJ Jupp,  P. E., Kent, John T.;
Fitting smooth paths to spherical data;
J.\ Roy.\ Statist.\ Soc.\ Ser.\ C. Applied Statistics; 36; 1987; 34--46;
% spherical spline functions

%Juttler93a
% author 10nov97
\rhl{J}
\refJ J\"uttler, B.;
% author
\"Uber zwangl\"aufige rationale Bewegungsvorg\"ange;
Sitzungsber., Abt.{} II, Oesterr.{} Akad.{} Wiss., Math.-Naturwiss.{} Kl.;
202; 1993; 117--132;

%Juttler93b
% author 10nov97
\rhl{J}
\refJ J\"uttler, B.;
Zur Konstruktion rationaler Kurven und Fl\"achen auf Quadriken;
J. Geom.; 47; 1993; 53--64;

%Juttler95
% author 10nov97
\rhl{J}
\refP J\"uttler, B.;
Spatial rational motions and their application in computer aided geometric
   design;
\Ulvik;  271--280;

%Juttler96a
% author 10nov97
\rhl{J}
\refJ J\"uttler, B.;
Osculating paraboloids of second and third order;
Abh.{} Math.{} Semin.{} Univ.{} Hamb.; 66; 1996; 317--335;

%Juttler96b
% author 10nov97
\rhl{J}
\refQ J\"uttler, B.;
Construction of surfaces by shape preserving approximation of contour data;
(Advanced course on FAIRSHAPE), J. Hoschek, P. Kaklis (eds.), 
Teubner (Stuttgart); 1996; 217--227;

%Juttler96c
% author 10nov97
\rhl{J}
\refJ J\"uttler, B., Wagner, M.;
Computer aided design with spatial rational B-spline motions;
ASME J. Mechanical Design; 118; 1996; 193--201;

%Juttler97
% author 10nov97
\rhl{J}
\refP J\"uttler, B.;
Sectional curvature preserving interpolation of contour lines;
\ChamonixIIIa; 203--210;

%JuttlerDietz94
% larry
\rhl{J}
\refP J\"uttler, B., Dietz, R.;
A geometrical approach to interpolation on quadric surfaces;
\ChamonixIIa; 251--258;

%JuttlerWassum92
% author 10nov97
\rhl{J}
\refJ J\"uttler, B., Wassum, P.;
Some remarks on geometric continuity of rational surface patches;
% author
\CAGD; 9; 1992; 143--157;