Multivariate Lagrange interpolation and polynomials of one quaternionic variable
From MaRDI portal
Publication:6632482
DOI10.14658/PUPJ-DRNA-2024-3-4MaRDI QIDQ6632482
Publication date: 4 November 2024
Published in: Dolomites Research Notes on Approximation (Search for Journal in Brave)
Approximations and expansions (41Axx) General field theory (12Exx) Generalized function theory (30Gxx)
Cites Work
- Title not available (Why is that?)
- Polynomial interpolation over quaternions
- The least solution for the polynomial interpolation problem
- Polynomials and Vandermonde matrices over the field of quaternions
- A general theory of Vandermonde matrices
- Vandermonde and Wronskian matrices over division rings
- Remarks concerning sums of three squares and quaternion commutator identities
- A formula for Kergin interpolation in \(R^ k\).
- Integral error formulae for the scale of mean value interpolations which includes Kergin and Hakopian interpolation
- Complex mean-value interpolation and approximation of holomorphic functions
- An introduction to finite tight frames
- Evaluation and interpolation over multivariate skew polynomial rings
- Theory of non-commutative polynomials
- Minkowski products of unit quaternion sets
- Classification of multivariate skew polynomial rings over finite fields via affine transformations of variables
- A quaternionic Nullstellensatz
- On the fundamental theorem of algebra for polynomial equations over real composition algebras
- A new theory of regular functions of a quaternionic variable
- Quaternionic analysis
- On the Structure of the Set of Zeros of Quaternionic Polynomials
- Lagrange polynomials over Clifford numbers
- Lagrange interpolation over division rings
- On the Zeros of Polynomials over Division Rings
- The “fundamental theorem of algebra” for quaternions
This page was built for publication: Multivariate Lagrange interpolation and polynomials of one quaternionic variable
Report a bug (only for logged in users!)Click here to report a bug for this page (MaRDI item Q6632482)
