Balázs Tóth

Dr. Balázs Tóth

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Research Focus & Metrics

Academic Career Length

16Years (2011-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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14 November 2022 in Computational Mechanics
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BTBalázs Tóth
Balázs Tóth
ADAlexander Düster
Alexander Düster
In this research work, the radial basis function finite difference method (RBF-FD) is further developed to solve one- and two-dimensional boundary value problems in linear elasticity. The related differentiation weights are generated by using the extended version of the RBF utilizing a polynomial basis. The type of the RBF is restricted to polyharmonic splines (PHS), i.e., a combination of the odd m-order PHS $$\phi (r)=r^m$$ ϕ ( r ) = r m with additional polynomials up to degree p will serve as the basis. Furthermore, a new residual-based adaptive point-cloud refinement algorithm will be presented and its numerical performance will be demonstrated. The computational efficiency of the PHS RBF-FD approach is tested by means of the relative errors measured in $$\ell _2$$ ℓ 2 -norm on several representative benchmark problems with smooth and non-smooth solutions, using h-adaptive, uniform, and quasi-uniform point-cloud refinement.

15 September 2023 in International Journal of Heat and Mass Transfer
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BTBalázs Tóth
Balázs Tóth


12 September 2023 in Energies
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Tamás OroszTamás Orosz
Tamás Orosz
THTamás Horváth
Tamás Horváth
BTBalázs Tóth
Balázs Tóth
MKMiklos Kuczmann
Miklos Kuczmann
Bence KocsisBence Kocsis
Bence Kocsis
Three-dimensional printing is a promising technology that offers increased freedom to create topologically optimised electrical machine designs with a much smaller layer thickness achievable with the current, laminated steel-sheet-based technology. These composite materials have promising magnetic behaviour, which can be competitive with the current magnetic materials. Accurately calculating the iron losses is challenging due to magnetic steels’ highly nonlinear hysteretic behaviour. Many numerical methodologies have been developed and applied in FEM-based simulations from the first introduced Steinmetz formulae. However, these old curve-fitting-based iron loss models are still actively used in modern finite-element solvers due to their simplicity and high computational demand for more-accurate mathematical methods, such as Preisach- or Jiles–Atherton-model-based calculations. In the case of 3D-printed electrical machines, where the printed material can have a strongly anisotropic behaviour and it is hard to define a standardised measurement, the applicability of the curve-fitting-based iron loss methodologies is limited. The following paper proposes an overview of the current problems and solutions for iron loss calculation and measurement methodologies and discusses their applicability in designing and optimising 3D-printed electrical machines.

1 March 2013 in Finite Elements in Analysis and Design
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BTBalázs Tóth
Balázs Tóth
LKLajos G. Kocsán
Lajos G. Kocsán