## Spline (mathematics) |

This article includes a but its sources remain unclear because it lacks . (October 2017) ( |

In **spline** is a function defined

In the ^{[citation needed]}. Splines are popular curves in these subfields because of the simplicity of their construction, their ease and accuracy of evaluation, and their capacity to approximate complex shapes through ^{[citation needed]}.

The term spline comes from the flexible ^{[1]}

- introduction
- definition
- examples
- continuity levels
- general expression for a
*c*^{2}interpolating cubic spline - representations and names
- history
- references
- external links

The term "spline" is used to refer to a wide class of functions that are used in applications requiring data interpolation and/or smoothing. The data may be either one-dimensional or multi-dimensional. Spline functions for interpolation are normally determined as the minimizers of suitable measures of roughness (for example integral squared curvature) subject to the interpolation constraints.

Other Languages

català: Spline

čeština: Spline

Deutsch: Spline

eesti: Splain

español: Spline

Esperanto: Splajno

فارسی: اسپلاین

français: Spline

한국어: 스플라인 곡선

हिन्दी: स्प्लाईन (गणित)

italiano: Funzione spline

עברית: Spline

қазақша: Сплайн

magyar: Spline

македонски: Сплајн

Nederlands: Spline

日本語: スプライン曲線

norsk: Spline

polski: Funkcja sklejana

português: Spline

русский: Сплайн

slovenščina: Zlepek

српски / srpski: Сплајн

svenska: Spline

Türkçe: Bağ interpolasyonu

українська: Сплайн

中文: 样条函数