The table of effective mass indicates the amount of mass active in each degree of freedom for any one mode.
In my case below the results indicate that the first mode with significant mass in the y-direction is mode 1 in the x-direction is mode 2 and in the z-direction is mode 3.
The effective mass is here in tons and the sum of effective mass on each direction converges to the total mass model when the mode amount increases.
E I G E N V A L U E O U T P U T
MODE NO EIGENVALUE FREQUENCY GENERALIZED MASS
(RAD/TIME) (CYCLES/TIME)
1 2360.9 48.590 7.7333
0.51854 2 3069.7 55.405 8.8179 0.33414
3 3092.9 55.614 8.8513 0.27380
P A R T I C I P A T I O N F A C T O R S
MODE NO X-COMPONENT Y-COMPONENT Z-COMPONENT
1
2.69662E-02 1.0108 -1.57870E-02
2 0.53091 0.31442 0.15180
3 1.76382E-02 0.18330 1.0361
E F F E C T I V E M A S S
MODE NO X-COMPONENT Y-COMPONENT Z-COMPONENT
1
3.77068E-04 0.52983 1.29234E-04
2 9.41836E-02 3.30330E-02 7.70005E-03
3 8.51818E-05 9.19936E-03 0.29391
With:
Generalized mass (GM)
Participation factor (PF)
Effective mass (EM)
EM=GM*PF^2 for each mode i, in each direction x y z
calculated in red
Else there is here a link to the Abaqus modal variables theory:
https://hpcsg.esc.rl.ac.uk/Columbus/service/abaqus_no/docs/V6.3_HTMLdocs/books/stm/ch02s05ath24.html