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Currently displaying 1 – 7 of 7

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An algorithm for the computation of polynomial splines of odd degree

Vítězslav Veselý — 1977

Kybernetika

Algebraic theory of fast mixed-radix transforms. II. Computational complexity and applications

Vítězslav Veselý — 1990

Archivum Mathematicum

A concentration of categories with non-injective monomorphisms

Vítězslav Veselý — 1979

Archivum Mathematicum

Algebraic theory of fast mixed-radix transforms. I. Generalized Kronecker product of matrices

Vítězslav Veselý — 1989

Archivum Mathematicum

Monomorphisms in the categories of connected algebraic systems with strong homomorphisms

Vítězslav Veselý; Ivan Kopeček — 1976

Archivum Mathematicum

Discrete smoothing splines and digital filtration. Theory and applications

Jiří Hřebíček; František Šik; Vítězslav Veselý — 1990

Aplikace matematiky

Two universally applicable smoothing operations adjustable to meet the specific properties of the given smoothing problem are widely used: 1. Smoothing splines and 2. Smoothing digital convolution filters. The first operation is related to the data vector $r = {(r_{0}, . . ., r_{n - 1})}^{T}$ with respect to the operations $𝒜$ , $ℒ$ and to the smoothing parameter $α$ . The resulting function is denoted by $σ_{α} (t)$ . The measured sample $r$ is defined on an equally spaced mesh $Δ = {t_{i} = i h}_{i = 0}^{n - 1}$ $T = n h$ . The smoothed data vector $y$ is then $y = {σ_{α} (t_{i})}_{i = 0}^{n - 1}$ . The other operation...

How to draw tolerance lattices of finite chains

Ivan Chajda; Josef Dalík; Josef Niederle; Vítězslav Veselý; Bohdan Zelinka — 1980

Archivum Mathematicum

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