Research Output per year

## Personal profile

### Education / Academic qualification

PHD, University of Cambridge

… → 1978

BA, University of Oxford

… → 1972

MA, University of Oxford

… → 1977

## Fingerprint Fingerprint is based on mining the text of the person's scientific documents to create an index of weighted terms, which defines the key subjects of each individual researcher.

Integer
Mathematics

Curve
Mathematics

Rational Points
Mathematics

Elliptic Curves
Mathematics

Diophantine equation
Mathematics

Genus
Mathematics

Generator
Mathematics

Square number
Mathematics

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Network
Recent external collaboration on country level. Dive into details by clicking on the dots.

## Research Output 1975 2017

- 311 Citations
- 10 h-Index
- 68 Article

## ON PERFECT K-RATIONAL CUBOIDS

BREMNER, A. N. D. R. E. W. Oct 4 2017 (Accepted/In press) In : Bulletin of the Australian Mathematical Society. p. 1-7 7 p.Research output: Research - peer-review › Article

Cuboid

Algebraic number Field

Cubic Fields

Face

Distinct

## On representing coordinates of points on elliptic curves by quadratic forms

Bremner, A. & Ulas, M. 2017 In : Acta Arithmetica. 179, 1, p. 55-78 24 p.Research output: Research - peer-review › Article

## On K-derived quartics

Bremner, A. & Carrillo, B. Nov 1 2016 In : Journal of Number Theory. 168, p. 276-291 16 p.Research output: Research - peer-review › Article

Quartic

Polynomial

Quadratic field

Number field

Discriminant

## Points at rational distances from the vertices of certain geometric objects

Bremner, A. & Ulas, M. Jan 1 2016 In : Journal of Number Theory. 158, p. 104-133 30 p.Research output: Research - peer-review › Article

Geometric object

Rectangle

Rational Points

Triangular pyramid

Regular hexahedron

## Some observations concerning reducibility of quadrinomials

Bremner, A. & Ulas, M. Apr 1 2015 In : Acta Mathematica Hungarica. 145, 2, p. 320-349 30 p.Research output: Research - peer-review › Article

Reducibility

Observation

Quadratic Polynomial

Rational Points

Divisible