√ (c2 - v2)
c
ζ = a --------------- z .
√ (c2 - v2)
If for x′, we substitute its value x - tv, we obtain
v.c
τ = φ (v). β (t - ------- ,
c2
ξ = φ (v). β (x - vt) ,
η = φ (v) y
√ (c2 - v2)
c
ζ = a --------------- z .
√ (c2 - v2)
If for x′, we substitute its value x - tv, we obtain
v.c
τ = φ (v). β (t - ------- ,
c2
ξ = φ (v). β (x - vt) ,
η = φ (v) y