AAAAAA

   
Results: 1-8 |
Results: 8
Hyperbolic trigonometry and its application in the Poincare ball model of hyperbolic geometry
Authors: Ungar, AA
Citation: Aa. Ungar, Hyperbolic trigonometry and its application in the Poincare ball model of hyperbolic geometry, COMPUT MATH, 41(1-2), 2001, pp. 135-147
Gyrogroups and the decomposition of groups into twisted subgroups and subgroups
Authors: Foguel, T Ungar, AA
Citation: T. Foguel et Aa. Ungar, Gyrogroups and the decomposition of groups into twisted subgroups and subgroups, PAC J MATH, 197(1), 2001, pp. 1-11
The hyperbolic derivative in the Poincare ball model of hyperbolic geometry
Authors: Birman, GS Ungar, AA
Citation: Gs. Birman et Aa. Ungar, The hyperbolic derivative in the Poincare ball model of hyperbolic geometry, J MATH ANAL, 254(1), 2001, pp. 321-333
Involutory decomposition of groups into twisted subgroups and subgroups
Authors: Foguel, T Ungar, AA
Citation: T. Foguel et Aa. Ungar, Involutory decomposition of groups into twisted subgroups and subgroups, J GROUP TH, 3(1), 2000, pp. 27-46
Hyperbolic trigonometry in the Einstein relativistic velocity model of hyperbolic geometry
Authors: Ungar, AA
Citation: Aa. Ungar, Hyperbolic trigonometry in the Einstein relativistic velocity model of hyperbolic geometry, COMPUT MATH, 40(2-3), 2000, pp. 313-332
The bifurcation approach to hyperbolic geometry
Authors: Ungar, AA
Citation: Aa. Ungar, The bifurcation approach to hyperbolic geometry, FOUND PHYS, 30(8), 2000, pp. 1257-1282
The relativistic composite-velocity reciprocity principle
Authors: Ungar, AA
Citation: Aa. Ungar, The relativistic composite-velocity reciprocity principle, FOUND PHYS, 30(2), 2000, pp. 331-342
The hyperbolic Pythagorean theorem in the Poincare disc model of hyperbolic geometry
Authors: Ungar, AA
Citation: Aa. Ungar, The hyperbolic Pythagorean theorem in the Poincare disc model of hyperbolic geometry, AM MATH MO, 106(8), 1999, pp. 759-763
Risultati: 1-8 |