activity
20152020
most citedDetermination of the Riemann modulus and sheet resistivity by a six-point generalization of the van der Pauw method

8 citations · 12 across the 6 of their papers we have counts for

collaborators

6 papers

math-ph2020

Hamiltonian form for general autonomous ODE systems: Low dimensional examples

Artur Kobus

Paper is devoted to maintaining the simple objective: We want to provide Hamiltonian canonical form for autonomous dynamical system reducible to even-dimensional one. Along the roa…

math.NA2019★ 1 cited

Computational enhancement of discrete gradient method

Artur Kobus

We propose new numerical approach to non-conservative dynamical systems. Our method being of low order, enhances qualitative performance of standard discrete gradient algorithm, th…

math.NA2019

Forced extension of GNI techniques to dissipative systems

Artur Kobus

We propose new concept of energy reservoir and effectively conserved quantity, what enables us to treat dissipative systems along the lines of the framework of Geometric Numerical…

nlin.SI2016★ 3 cited

Group interpretation of the spectral parameter. The case of isothermic surfaces

Jan L. Cieśliński, Artur Kobus

It is well known that in some cases the spectral parameter has a group interpretation. We discuss in detail the case of Gauss-Codazzi equations for isothermic surfaces immersed in…

math-ph2015

On geometry of the scator space

Artur Kobus, Jan L. Cieśliński

We consider the scator space - a hypercomplex, non-distributive hyperbolic algebra introduced by Fernández-Guasti and Zaldívar. We discuss isometries of the scator space and find c…

physics.ins-det2015★ 8 cited

Determination of the Riemann modulus and sheet resistivity by a six-point generalization of the van der Pauw method

Krzysztof Szymański, Kamil Łapiński, Jan L. Cieśliński +4

Six point generalization of the van der Pauw method is presented. The method is applicable for two dimensional homogeneous systems with an isolated hole. A single measurement perfo…