WSCG 2024 – Workshops

Workshop 01: Meshless Methods in Computer Science, Physical Sciences and Engineering

Organizer: Prof. Vaclav Skala, http://www.VaclavSkala.eu,
c/o University of West Bohemia, Plzen [Pilsen], Czech Republic

E-mail: Paper submission via submission server with a copy send to:
WSCGconf@gmail.com subject: "WSCG 2024-Meshless 2024"

Standard computational methods across many application fields require tessellation in 2D or 3D use triangular or tetrahedral meshes. Tessellation itself is computationally expensive especially in higher dimensions and result of computation is again discrete and physical phenomena are not smoothly interpolated. Meshless methods are scalable to higher dimensions and offer smooth final representation. Meshless methods lead to a solution of system of linear equations, in general. The applicability of meshless methods can be found in several areas. 

The workshop is intended to exploration of theoretical foundations and applicability of meshless methods.

Main topics (but not limited to):

 

Workshop 02: Geometric Algebra Methods in Computer Science, Physical Sciences and Engineering

Organizer: Prof. Vaclav Skala, http://www.VaclavSkala.eu,
c/o University of West Bohemia, Plzen [Pilsen], Czech Republic.

E-mail: Paper submission via submission server with a copy send to:
WSCGconf@gmail.com subject: "WSCG 2024-Geometric Algebra 2024"

Standard computational methods across many applications use “traditional” (Gibbs) linear algebra. This workshop is targeted specifically to application and theory of non-Euclidean geometry to computation and especially within the framework of Computer Graphics and Vision, Visualization and Scientific Computing, covering also new approaches to linear algebra and numerical computation in general.
Methods based on projective space using geometry algebra and conformal geometry seem to be very promising especially in the context of possible applications in technical fields, chemistry, biosciences etc.

The workshop is intended to explore applicability of geometry algebra, projective geometric algebra and conformal geometric algebra and theoretical foundations.

Main topics (but not limited to):