More on Favard interpolation from subsets of a rectangular lattice,
Jaen J. Approx., 7 (2015) 177-201.
Favard interpolation from subsets of a rectangular lattice,
J. Approx. Theory, 163 (2011) 1465-1477.
Favard's interpolation problem in one or more variables,
Const. Approx., 18 (2002) 467-478.
Characterizations of multivariate differences
and associated exponential splines,
J. Approx. Theory, 105 (2000) 19-48.
Exponential box-like splines on nonuniform grids,
Const. Approx., 15 (1999) 311-336.
Multivariate differences, polynomials, and splines,
J. Approx. Theory, 84 (1996) 290-314.
Box-like splines with nonuniform stepsize,
in ``Approximation Theory VIII, Vol.\ 1:
Approximation and Interpolation,'' C.K. Chui and L.L Schumaker, eds.,
World Scientific Publishing Co., 1995,
303-308.
Using quasi-interpolants in a result of Favard,
in ``Approximation and Computation,'' R.V.M. Zahar, ed.,
ISNM 119, Birkh\"auser Verlag, Basel-Boston-Berlin, 1994,
353-357.
Rearrangements of conditionally integrable functions, in ``Approximation, Probability, and Related Fields,'' G. Anastassiou and S.T. Rachev, eds., Plenum Press, 1994.
Lagrange interpolation on a lattice: bounding derivatives by divided differences, J. Approx. Theory 71 (1992), 94-103.
AP&RF
with Dinesh Sarvate:
Balanced (Part) Ternary Designs,
in
``Handbook of Combinatorial Designs,''
J. Dinitz, C. J. Colbourn, ed.s, CRC Press, Boca Raton,
1996, pp. 233-238.
with Dinesh Sarvate:
On ternary designs with a specified number
of blocks with repeated elements,
Ars Combin.,
40 (1995), 129-142.
with Jennifer Seberry:
A few more small defining sets for SBIBD(4t-1, 2t-1, t-1),
Bull. Inst. Combin. Appl.,
12 (1994), 61-64.
JAT 163
CA 15
JAT 84