Abstract The significance of Single Degree of Freedom (SDOF) systems lies in their ability to
serve as foundational elements for modeling more complex dynamic problems. By capturing …

We study algebraic and model-theoretic properties of existentially closed fields with an
action of a fixed finite group. Such fields turn out to be pseudo-algebraically closed in a …

arXiv:1404.7475v3 [math.LO] 25 Nov 2015 Page 1 arXiv:1404.7475v3 [math.LO] 25 Nov 2015
EXISTENTIALLY CLOSED FIELDS WITH G-DERIVATIONS DANIEL HOFFMANN† AND …

On Hasse–Schmidt Derivations: The Action of Substitution Maps | SpringerLink Skip to main
content Advertisement SpringerLink Account Menu Find a journal Publish with us Track your …

We present five open problems in the theory of vertex rings. They cover a variety of different
areas of research where vertex rings have been, or are threatening to be, relevant. They …

We study model theory of fields with actions of a fixed finite group scheme. We prove the
existence and simplicity of a model companion of the theory of such actions, which …

We introduce the following notion. Let ℕ0 be the set of all nonnegative integers and let
D=(di) i∈ ℕ 0 be a family of additive mappings of a*‐ring R such that d0= idR; D is called a …

This paper presents a generalization for Differential and Integral Calculus. Just as the
derivative is the instantaneous angular coefficient of the tangent line to a function, the …

Leaps of modules of integrable derivations in the sense of Hasse-Schmidt - ScienceDirect
Skip to main contentSkip to article Elsevier logo Journals & Books Search RegisterSign in …

This paper presents a generalization for Differential and Integral Calculus. Just as the
derivative is the instantaneous angular coefficient of the tangent line to a function, the …