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Cardinal Hermite Exponential Splines: Theoretical Insights and Applications to Active Contours

Michaël Unser, Virginie Sophie Uhlmann

Cardinal Hermite exponential spline functions are a generalization of the classical cardinal Hermite polynomial splines. In this work we consider the 4-dimensional space

ε _{ 4 }

= {1, x,

e ^{ \alpha x }

e ^{ -\alpha x }

} with α ∈ $ ℝ ^{ + } ...

SMAI-SIGMA2014

Vecteur unitaire

Graph Chatbot

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Cross-Intersecting Families of Vectors

Field-like interactions between motion-based reference frames

Image coding with incomplete transforms competition for HEVC

An extremal problem on crossing vectors

Tensor optimisation for optical-interferometric imaging

Method to determine the distribution of temperature sensors

Nonbinary Associative Memory With Exponential Pattern Retrieval Capacity and Iterative Learning

Mixed Potentials for Planar Multilayered Structures Including Conductive Interfaces

SWISS FRENCH REGIONAL ACCENT IDENTIFICATION

Cardinal Hermite Exponential Splines: Theoretical Insights and Applications to Active Contours

Field-like interactions between motion-based reference frames

An extremal problem on crossing vectors

Method to determine the distribution of temperature sensors

Cross-Intersecting Families of Vectors

Tensor optimisation for optical-interferometric imaging

Image coding with incomplete transforms competition for HEVC

Mixed Potentials for Planar Multilayered Structures Including Conductive Interfaces

SWISS FRENCH REGIONAL ACCENT IDENTIFICATION

Cardinal Hermite Exponential Splines: Theoretical Insights and Applications to Active Contours

Nonbinary Associative Memory With Exponential Pattern Retrieval Capacity and Iterative Learning