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Flat extension and ideal projection,
J. Symbolic Comput.,
to appear.
Or, read the
poster,
More on Favard interpolation from subsets of a rectangular lattice,
Jaen J. Approx., 7 (2015) 177201.
Favard interpolation from subsets of a rectangular lattice,
J. Approx. Theory, 163 (2011) 14651477.
Favard's interpolation problem in one or more variables,
Const. Approx., 18 (2002) 467478.
Characterizations of multivariate differences
and associated exponential splines,
J. Approx. Theory, 105 (2000) 1948.
Exponential boxlike splines on nonuniform grids,
Const. Approx., 15 (1999) 311336.
Multivariate differences, polynomials, and splines,
J. Approx. Theory, 84 (1996) 290314.
Boxlike 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,
303308.
Using quasiinterpolants in a result of Favard,
in ``Approximation and Computation,'' R.V.M. Zahar, ed.,
ISNM 119, Birkh\"auser Verlag, BaselBostonBerlin, 1994,
353357. 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), 94103.
AP&RF with Dinesh Sarvate: Balanced part ternary designs: some new results, J. Combin. Math. Combin. Comput., 22 (1996), 311.
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. 233238.
with Dinesh Sarvate:
On ternary designs with a specified number
of blocks with repeated elements,
Ars Combin.,
40 (1995), 129142.
with Jennifer Seberry:
A few more small defining sets for SBIBD(4t1, 2t1, t1),
Bull. Inst. Combin. Appl.,
12 (1994), 6164.

JAT 163 CA 15 JAT 84 