THE HERMITE PROPERTY OF A CAUSAL WIENER ALGEBRA USED IN CONTROL THEORY AMOL SASANE Abstract. Let C+ := {s ∈ C | Re(s) ≥ 0} and let A denote the Banach algebra )

Source URL: www.cdam.lse.ac.uk

P. Erd¨os and A. Sharma On Tchebycheff quadrature. Canad. J. Math. 17, 652–K.E. Atkinson and A. Sharma A partial characterization of poised Hermite-Birkhoff interpolation problems. SIAM J. Numer. Anal. 6,

Source URL: www.mcs.st-andrews.ac.uk

Dual Contouring of Hermite Data Tao Ju, Frank Losasso, Scott Schaefer, Joe Warren Rice University∗ Figure 1: A temple undergoing destructive modifications. Both models were generated by dual contouring a signed octree

Source URL: www.frankpetterson.com

CELL CONSTRAINT & CANCER (CC&C) Inc. Capital of€ Head office: Le mas l’hermite, 331 chemin de la poterie, 13280 Raphèle-les-Arles, France BYLAWS

Source URL: www.cellconstraintcancer.com

Recent Progress on Hermite Methods for Aeroacoustics

Source URL: colonius.caltech.edu

Jacques L’Hermite Researched by Diane Wolford Sheppard © 2014 – All Rights Reserved Jacques L’Hermite Researched by Diane Wolford Sheppard, FCHSM Member Jacques L’Hermite served as an engineer and cartographer i

Source URL: habitantheritage.org

Action of mechanical Cues in vivo on the Growth of a subcutaneously grafted Tumor: Proof of Concept Rémy Brossel, MD, Oncologist, CSO of CC&C Le mas l’Hermite, 331, chemin de la Poterie, 13280 Raphèle-les-Arles, Fran

Source URL: www.cellconstraintcancer.com

CELL CONSTRAINT & CANCER S.A. Société Anonyme au capital deeuros Siège social : le mas l’Hermite – 331, chemin de la poterieRaphèle-les-Arles RCS Tarascon

Source URL: www.cellconstraintcancer.com

Generating Function and a Rodrigues Formula for the Polynomials in d–Dimensional Semiclassical Wave Packets George A. Hagedorn∗ Department of Mathematics and Center for Statistical Mechanics and Mathematical Physics

Source URL: www.math.vt.edu

• Mathematical analysis
• Mathematics
• Special functions
• Polynomials
• Orthogonal polynomials
• Hermite polynomials
• Generating function
• Non-analytic smooth function
• Chebyshev function

Integrated geometry parametrization and grid movement using B-spline meshes Jason E. Hicken∗ and David W. Zingg †

Source URL: homepages.rpi.edu

• Interpolation
• Numerical analysis
• B-spline
• Flat spline
• Cubic Hermite spline
• Spline
• Control point
• Linear interpolation
• Shape optimization
• Finite element method
• Mesh generation
• Computer representation of surfaces