A. Dargys

activity

20142019

a x + x b = c

by Clifford algebras

4 citations · 6 across the 3 of their papers we have counts for

collaborators

3 papers

math.RA2019★ 4 cited

A note on solution of $a x + x b = c$ by Clifford algebras

A. Dargys, A. Acus

The coordinate-free solutions of the multivector equation $a x + x b = c$ are discussed and presented for the Clifford algebras $C l_{p, q}$ when $p + q \leq 3$ .

physics.class-ph2016

Constitutive relations for electromagnetic field in a form of $6 \times 6$ matrices derived from the geometric algebra

A. Dargys

To have a closed system, the Maxwell equations should be supplemented by constitutive relations which connect the primary electromagnetic fields $(\bE,\bB)$ with the secondary ones…

cond-mat.mes-hall2014★ 2 cited

Pseudospin, velocity and Berry phase in a bilayer graphene

Adolfas Dargys, Arturas Acus

Hamiltonian and eigenstate problem is formulated for a bilayer graphene in terms of Clifford's geometric algebra \textit{Cl} $_{3, 1}$ . It is shown that such approach allows to perfo…

A note on solution of ax+xb=c by Clifford algebras

Constitutive relations for electromagnetic field in a form of 6×6 matrices derived from the geometric algebra

Pseudospin, velocity and Berry phase in a bilayer graphene

A note on solution of $a x + x b = c$ by Clifford algebras

Constitutive relations for electromagnetic field in a form of $6 \times 6$ matrices derived from the geometric algebra