Splitting parquet machine MARZIA PA/2(3)C
Code equipment: MARZIA - EN
Short description
Double (Three) spindles splitting automatic parquet machine MARZIA /PA-2(3)C - for high productive and very precise production of Top layer lamellas for multi-layer parquet (or other glue products). Width of products till 120(135) mm.
Double (Triple) shaft splitting parquet machine MARZIA are applied for very precise and high productive production of Top layer lamellas for multi-layer parquet (or other glueing products) wiith possible width of products till 120 (135) mm.
MARZIA machines proceed in follow way:
![](data:image/png;base64,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)
As usual MARZIA is used as the Third machine in well known Lines B+S of A.Costa trade mark.
The productivity of Lines B3+S can reach 7 000-10 000 m3 per shift in process of Top layer lamellas production.
Also MARZIA machine suitable to use for two-three-four times rizing of productivity in process of massive parquet production with Line B3. Optionally the maximum width of producing top layers lamellas may be extended till 135 mm. For this aim the Double shaft machine MARZIA /PA-2С is transformed into Triple spindles machine MARZIA /PA-3С.
Machine MARZIA /PA-3С has three vertical spindles (shafts).
Two firsts spindles of MARZIA /PA-3С cut the proceeding pieces partially, not complete, near in 1/3 part from each side. And the last - third spindle with big saw blade diameter, produce the complete cutting for 2-3-4 longitudinal parts.
MARZIA machines proceed in follow way:
As usual MARZIA is used as the Third machine in well known Lines B+S of A.Costa trade mark.
The productivity of Lines B3+S can reach 7 000-10 000 m3 per shift in process of Top layer lamellas production.
Also MARZIA machine suitable to use for two-three-four times rizing of productivity in process of massive parquet production with Line B3. Optionally the maximum width of producing top layers lamellas may be extended till 135 mm. For this aim the Double shaft machine MARZIA /PA-2С is transformed into Triple spindles machine MARZIA /PA-3С.
Machine MARZIA /PA-3С has three vertical spindles (shafts).
Two firsts spindles of MARZIA /PA-3С cut the proceeding pieces partially, not complete, near in 1/3 part from each side. And the last - third spindle with big saw blade diameter, produce the complete cutting for 2-3-4 longitudinal parts.
![#](/thumb.php?src=/source/img/items/34662_Marzia.png&w=600&h=600)
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