activity
20052025
most citedA Maple Package for Computing Groebner Bases for Linear Recurrence Relations

24 citations · 82 across the 16 of their papers we have counts for

collaborators

18 papers

math.RT2025

On the Direct Problem in Differential Galois Theory for the Classical Groups

Daniel Robertz, Matthias Seiss

Let be a classical group of Lie rank and let be an algebraically closed field of characteristic zero. For differential indeterminates $\boldsymbol{v}=(v_1,\dots,v_l…

cs.LG2022

On boundary conditions parametrized by analytic functions

Markus Lange-Hegermann, Daniel Robertz

Computer algebra can answer various questions about partial differential equations using symbolic algorithms. However, the inclusion of data into equations is rare in computer alge…

math.AC2022

Normal Forms in Differential Galois Theory for the Classical Groups

Daniel Robertz, Matthias Seiss

Let be a classical group of dimension and let be differential indeterminates over a differential field of characteristic zero with alge…

math.AG2021

Algebraic and Puiseux series solutions of systems of autonomous algebraic ODEs of dimension one in several variables

Jose Cano, Sebastian Falkensteiner, Daniel Robertz +1

In this paper we study systems of autonomous algebraic ODEs in several differential indeterminates. We develop a notion of algebraic dimension of such systems by considering them a…

cs.SC2020★ 2 cited

Strong Consistency and Thomas Decomposition of Finite Difference Approximations to Systems of Partial Differential Equations

Vladimir P. Gerdt, Daniel Robertz, Yuri A. Blinkov

For a wide class of polynomially nonlinear systems of partial differential equations we suggest an algorithmic approach that combines differential and difference algebra to analyze…

math.AC2020

Singularities of Algebraic Differential Equations

Markus Lange-Hegermann, Daniel Robertz, Werner M. Seiler +1

There exists a well established differential topological theory of singularities of ordinary differential equations. It has mainly studied scalar equations of low order. We propose…