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Given an irreducible algebraic curves $A$ in $ℂ^{N}$ , let $m_{d}$ be the dimension of the complex vector space of all holomorphic polynomials of degree at most $d$ restricted to $A$ . Let $K$ be a nonpolar compact subset of $A$ , and for each $d = 1, 2, . . .,$ choose $m_{d}$ points ${A_{d j}}_{j = 1, . . ., m_{d}}$ in $K$ . Finally, let $Λ_{d}$ be the $d$ -th Lebesgue constant of the array ${A_{d j}}$ ; i.e., $Λ_{d}$ is the operator norm of the Lagrange interpolation operator $L_{d}$ acting on $C (K)$ , where $L_{d} (f)$ is the Lagrange interpolating polynomial for $f$ of degree $d$ at the points ${A_{d j}}_{j = 1, . . ., m_{d}}$ . Using techniques of pluripotential...

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Degree Of Convergence Of Quasi-Hermite-Fejér Interpolation

Density theorems for sampling and interpolation in the Bargmann-Fock space II.

Density theorems for sampling and interpolation in the Bargmann-Fock space I.

Derivative uniform sampling via Weierstrass $σ (z)$ . Truncation error analysis in $[2, \frac{π q}{2 s^{2}})$ .

Die Idee der Lienhardschen Interpolationsmethode bei der Lösung eines Interpolationsproblems

Discrete linear interpolatory operators.

Discrete quadratic splines.

Distribution of nodes on algebraic curves in $ℂ^{N}$

Divergenzverhalten mehrdimensionaler Shannonscher Abtastreihen.

Divided differences.

Duffin-Schaeffer type inequalities.

Currently displaying 1 – 11 of 11