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Università della Svizzera italiana

Using linear algebra in decomposition of Farkas interpolants

Blicha, Martin ; Hyvärinen, Antti E. J. ; Kofroň, Jan ; Sharygina, Natasha

In: International journal on software tools for technology transfer, 2021, p. 15

The use of propositional logic and systems of linear inequalities over reals is a common means to model software for formal verification. Craig interpolants constitute a central building block in this setting for over-approximating reachable states, e.g. as candidates for inductive loop invariants. Interpolants for a linear system can be efficiently computed from a Simplex refutation by ...

Consortium of Swiss Academic Libraries

Optimal A Priori Discretization Error Bounds for Geodesic Finite Elements

Grohs, Philipp ; Hardering, Hanne ; Sander, Oliver

In: Foundations of Computational Mathematics, 2015, vol. 15, no. 6, p. 1357-1411

Università della Svizzera italiana

On the Lebesgue constant of barycentric rational Hermite interpolants at equidistant nodes

Cirillo, Emiliano ; Hormann, Kai

In: Journal of computational and applied mathematics, 2019, vol. 349, p. 292-301

Barycentric rational Floater–Hormann interpolants compare favourably to classical polynomial interpolants in the case of equidistant nodes, because the Lebesgue constant associated with these interpolants grows logarithmically in this setting, in contrast to the exponential growth experienced by polynomials. In the Hermite setting, in which also the first derivatives of the interpolant are...

Università della Svizzera italiana

Advances in barycentric rational interpolation of a function and its derivatives

Cirillo, Emiliano ; Hormann, Kai (Dir.)

Thèse de doctorat : Università della Svizzera italiana, 2019 ; 2019INFO007.

Linear barycentric rational interpolants are a particular kind of rational interpolants, defined by weights that are independent of the function f. Such interpolants have recently proved to be a viable alternative to more classical interpolation methods, such as global polynomial interpolants and splines, especially in the equispaced setting. Other kinds of interpolants might indeed suffer...

Consortium of Swiss Academic Libraries

Chebyshev interpolation for nonlinear eigenvalue problems

Effenberger, Cedric ; Kressner, Daniel

In: BIT Numerical Mathematics, 2012, vol. 52, no. 4, p. 933-951

Consortium of Swiss Academic Libraries

Gravitational lensing and rotation curve

Bräunlich, Gerhard ; Scharf, Günter

In: General Relativity and Gravitation, 2011, vol. 43, no. 1, p. 143-154

Consortium of Swiss Academic Libraries

Optimal subpixel interpolation in particle image velocimetry

Roesgen, T.

In: Experiments in Fluids, 2003, vol. 35, no. 3, p. 252-256

Consortium of Swiss Academic Libraries

Risk and risk prediction error signals in anterior insula

Bossaerts, Peter

In: Brain Structure and Function, 2010, vol. 214, no. 5-6, p. 645-653