Τι είναι ο μετρητής ροής οριζόντιας μεταβλητής περιοχής;
Ο μετρητής ροής οριζόντιας μεταβλητής περιοχής είναι ένα όργανο μέτρησης ροής που χρησιμοποιείται συνήθως στον έλεγχο της διαδικασίας βιομηχανικού αυτοματισμού. Το οριζόντιο περιστροφόμετρο μπορεί να χρησιμοποιηθεί για τη μέτρηση της ροής υγρού, αερίου και ατμού και είναι κατάλληλο για χαμηλή ροή και μικρή μέτρηση ροής στη χημική, φαρμακευτική, βιομηχανία τροφίμων και ποτών, ειδικά σε ορισμένες πολύπλοκες και σκληρές συνθήκες εργασίας. Ο μετρητής ροής μεταβλητής περιοχής κάθετης τοποθέτησης είναι κανονικής κατασκευής. Η Silver Automation Instruments πωλεί μετρητή ροής οριζόντιας μεταβλητής περιοχής σε χαμηλή τιμή.
Ο οριζόντιος μετρητής ροής μεταβλητής περιοχής είναι κατάλληλος για υψηλή θερμοκρασία, υψηλή πίεση και ισχυρά διαβρωτικά μέσα. μπορεί να χρησιμοποιηθεί σε επικίνδυνη περιοχή.
Τα υγρά μπορούν να μετρηθούν με ροόμετρο οριζόντιας μεταβλητής περιοχής
Ο μετρητής ροής οριζόντιας μεταβλητής περιοχής μπορεί να μετρήσει τα παρακάτω υγρά:
Νερό, ντίζελ, βενζίνη, κηροζίνη, διαλύτης, αέρας, θειικό οξύ, νιτρικό οξύ, υδροχλωρικό οξύ (HCL), υδροφθορικό οξύ, υδροξείδιο του νατρίου, υπεροξείδιο του υδρογόνου, αιθανόλη, αλκοόλη, βενζόλιο, κολοφωνέλαιο, τολουόλιο, τριμεθυλβενζόλιο, αιθυλοβενζόλιο, αιθανόλη, Ισοπροπανόλη, αιθυλαιθέρας, προπυλαιθέρας, οξικός μεθυλεστέρας, οξικός αιθυλεστέρας, οξικός βουτυλεστέρας, προπιονικό οξύ, αέριο H2S, άζωτο, αέρας, οξυγόνο, NH3, καυτό λάδι κ.λπ.
Χαρακτηριστικά του ροόμετρου οριζόντιας μεταβλητής περιοχής
Στιβαρή εξ ολοκλήρου μεταλλική κατασκευή, μετρητής ροής από ανοξείδωτο χάλυβα
Μπορεί να είναι μόνο ένδειξη, αναλογική ένδειξη χωρίς τροφοδοτικό
Ο οριζόντιος μετρητής ροής μεταβλητής περιοχής μπορεί επίσης να είναι με ψηφιακούς πομπούς και οθόνη LCD.
Το οριζόντιο στροφόμετρο έχει μικρό σχεδιασμό δομής. Το μέγεθος πρόσωπο με πρόσωπο είναι 250 mm.
Επιλογή με πρωτόκολλο HART, πομπούς Modbus.
Μπορεί να κατασκευαστεί σε ροόμετρο υψηλής θερμοκρασίας.
Τεχνικές προδιαγραφές ροόμετρου οριζόντιας μεταβλητής περιοχής
- Μέγεθος αισθητήρα μετρητή ροής οριζόντιας μεταβλητής περιοχής: 1/2 ίντσα, καντράν 3/4", 1", 2 ίντσες, 2,5 ίντσες, 3 ίντσες, 4" (DN100), περιστροφόμετρο καντράν 6 ιντσών, περιστροφόμετρο 8 ιντσών
- Αναλογία ενεργοποίησης μετρητή ροής μεταλλικού σωλήνα: 10:1
- Ακρίβεια περιστροφόμετρου μεταλλικού σωλήνα: 1,5%
- Ο οριζόντιος μετρητής ροής έχει χαμηλή απώλεια πίεσης (λιγότερο από 70 Kpa)
- Μπορεί να χρησιμοποιηθεί για τη μέτρηση του ρυθμού ροής υγρού υψηλού ιξώδους, το μέγιστο ιξώδες που μπορεί να χειριστεί είναι 300 mPa.s.
- Επιλογές τοπικού αναλογικού ροόμετρου ή ψηφιακού πομπού ροής.
- 24V DC, 220V AC, επιλογές ροόμετρου με μπαταρία
- Το οριζόντιο στροφόμετρο μπορεί να είναι με εξόδους ρελέ για λόγους συναγερμού ή με διακόπτη καλαμιού.
- Σύνδεση διαδικασίας: ANSI, 150LB, 300LB,600LB,900LB; JIS 10K, 30K;PN16, PN25,PN40,PN64; Σφιγκτήρας τριών σφιγκτήρων για περιστροφόμετρο μεταλλικού σωλήνα υγιεινής και υγιεινής, σπείρωμα 1/2” NPT ή σπείρωμα BSP.
- Υλικό υγρών εξαρτημάτων αισθητήρα ροής: ανοξείδωτο ατσάλι 304, 316, 316L, PTFE (τεφλόν)
Μέγεθος μετρητή ροής οριζόντιας μεταβλητής περιοχής:
![](data:image/png;base64,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)
![](/uploads/image/20211208/18/horizontal-variable-area-flow-meter-size.png)
Τιμή μετρητή ροής οριζόντιας μεταβλητής περιοχής
Η τιμή του οριζόντιου ροόμετρου είναι πιο ακριβή από τον αισθητήρα ροής κάθετης τοποθέτησης. η τιμή ποικίλλει ανάλογα με το μέγεθος του καντράν του μετρητή ροής, το υλικό και τη λειτουργία του μετρητή ροής, η τιμή από το εργοστάσιο του μετρητή ροής Silver Automation δεν είναι υψηλή, ξεκινά από 500 $.