Publications associées à Self-Similarity: Part I—Splines and Operators

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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

Self-Similarity: Part I—Splines and Operators

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Splines Are Universal Solutions of Linear Inverse Problems with Generalized TV Regularization

Parameter Determination of Sensor Stochastic Models under Covariate Dependency

On sums of eigenvalues of elliptic operators on manifolds

An isogeometric method for linear nearly-incompressible elasticity with local stress projection

Designing Statistical Estimators That Balance Sample Size, Risk, and Computational Cost

Optimized distributed implementation of multiparty interactions with Restriction

Isogeometric methods for computational electromagnetics: B-spline and T-spline discretizations

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

Estimation of phase derivatives using discrete energy separation algorithm in digital holographic interferometry

Exponential Hermite Splines For The Analysis Of Biomedical Images

Parameter Determination of Sensor Stochastic Models under Covariate Dependency

Isogeometric methods for computational electromagnetics: B-spline and T-spline discretizations

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

Estimation of phase derivatives using discrete energy separation algorithm in digital holographic interferometry

Splines Are Universal Solutions of Linear Inverse Problems with Generalized TV Regularization

On sums of eigenvalues of elliptic operators on manifolds

Optimized distributed implementation of multiparty interactions with Restriction

Designing Statistical Estimators That Balance Sample Size, Risk, and Computational Cost

An isogeometric method for linear nearly-incompressible elasticity with local stress projection

Exponential Hermite Splines For The Analysis Of Biomedical Images