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Adam Chapman

5 papers hereh-index 16 citations4 works total

Matching runs newest-first, so older work may not be attached to this profile yet.

author position
  • first author5

Across the 5 of 5 papers where every author was matched, so the position is known.

fields
  • math.RA5
same name
  • Adam Chapman — 4 papers, h 1
  • Adam Chapman — 3 papers, h 2
  • Adam Chapman — 1 paper, h 0
  • Adam Chapman — 1 paper, h 2
  • Adam Chapman — 1 paper, h 2

Either other researchers who publish under this name, or the same person where the external sources have not merged their records.

identity via Semantic Scholar / OpenAlex

collaborators

5 papers

math.RA2026

Points with Commuting Coordinates over Division Rings

Adam Chapman, Solomon Vishkautsan

We investigate the properties of multivariate polynomials evaluated at points with commuting coordinates over division rings and octonion algebras. Given a division ring D, this…

math.RA2026

General Polynomials and Eigenvalues Over Cayley--Dickson Algebras

Adam Chapman, Ilan Levin, Solomon Vishkautsan

In this paper, we provide an explicit method for determining the zero set of monic quadratic general polynomials over Cayley--Dickson algebras with any base field of characteristic…

math.RA2026

Central Products of Cayley-Dickson Loops

Adam Chapman, Ilan Levin

This paper studies the triviality of commutators in central products of Cayley-Dickson loops. Two immediate outcomes of this study are (1) the construction of a sequence of non-com…

math.RA2025

Roots and right factors of polynomials and left eigenvalues of matrices over Cayley-Dickson algebras

Adam Chapman, Solomon Vishkautsan

Over a composition algebra A, a polynomial f(x)∈A[x] has a root I^± if and only f(x)=g(x)⋅(x−I^±) for some g(x)∈A[x]. We examine whether this is true for gener…

math.RA2025

Recurrence relations over division algebras

Adam Chapman, Solomon Vishkautsan

We generalize the solution of linear recurrence relations from fields to central division algebras, adapting the standard tools of companion matrices and characteristic polynomials…

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