[Author]
 N. V. Chashnikov

[Title]
 Limit curves for discrete periodic analogue of Hermite spline interpolation

[AMS Subj-class]
 42C20 Other transformations of harmonic type
 65D07 Splines

[Abstract]
 A sequence of discrete $mn$-periodic functions which have given values and 
 increments for $m$ equally spaced arguments is considered. It is proven that 
 set of function's values converges to a polynomial spline when $n$ tends to
 infinity. 

[Comments]
 Russian, 14 pp.

[Contact e-mail]
 nik239@list.ru