Garving K. Luli

activity

20122026

C^{2} (R^{2})

Interpolation

8 citations · 19 across the 16 of their papers we have counts for

collaborators

Showing 2019Show all

3 papers · 1 filter

math.CA2019

Solutions to a System of Equations for $C^{m}$ Functions

Charles Fefferman, Garving K. Luli

Fix $m \geq 0$ , and let $A = (A_{ij} (x))_{1 \leq i \leq N, 1 \leq j \leq M}$ be a matrix of semialgebraic functions on $R^{n}$ or on a compact subset $E…

math.CA2019

Generators for the $C^{m}$ -closures of Ideals

Charles Fefferman, Garving K. Luli

Let $R$ denote the ring of real polynomials on $R^{n}$ . Fix $m \geq 0$ , and let $A_{1}, \dots, A_{M} \in R$ . The $C^{m}$ -closure of $\left( A_{1},\cdots…

math.CA2019

Nonnegative $C^{2} (R^{2})$ interpolation

Fushuai Jiang, Garving K. Luli

In this paper, we prove two improved versions of the Finiteness Principle for nonnegative $C^{2} (R^{2})$ interpolation, previously proven by Fefferman, Israel, and Luli. The…

Solutions to a System of Equations for Cm Functions

Generators for the Cm-closures of Ideals

Nonnegative C2(R2) interpolation

Solutions to a System of Equations for $C^{m}$ Functions

Generators for the $C^{m}$ -closures of Ideals

Nonnegative $C^{2} (R^{2})$ interpolation