Liquid ring screw pump functional design

Abstract

A liquid ring screw pump includes a housing with a suction inlet section and a pressure outlet section. Within the housing an Archimedes screw rotor is driven by a motor via a shaft. The inlet section and outlet section are each provided with connecting structure for suction and pressure piping respectively. The displacement CD of the screw rotor in relation to the center axis of the housing is determined by an equation based on the screw rotor radius, a minimum screw rotor core radius, and a variable k that is between 0.14 and 0.29.

Claims

1. A liquid ring screw pump comprising, a housing with a suction inlet section and a pressure outlet section; and an Archimedes screw rotor rotatably disposed within the housing and driven by a motor via a shaft; wherein a displacement CD of the screw rotor in relation to a center axis of the housing is determined on the basis of the equation: $\frac{R_r-{\mathrm{CR}}_{\min }-2CD}{{\mathrm{CR}}_{\min }}=k$ where: R.sub.r is the screw rotor radius, CR.sub.min is the screw rotor core minimum radius, CD is the center displacement, and k is a range, wherein the range k is between 0.14 and 0.29.

Description

BRIEF DESCRIPTION OF THE DRAWINGS

(1) The invention will be further described in the following by way of examples and with reference to the drawings where:

(2) FIG. 1 shows a liquid ring screw pump according to the invention.

(3) FIG. 2 shows in larger scale a cross section of the pump shown in FIG. 1.

(4) FIG. 3 is an illustration showing capacity curves, i.e. the pumped volume of fluid (liquid and air) vs. pump suction vacuum in relation to pump rotor centre (axis) displacement.

(5) FIG. 4 shows the same illustration with different rotor axis displacement.

(6) FIG. 5 is a bar chart, based on tests, showing the percentage of change of capacity on the basis of each step of displacement of the pump rotor.

DETAILED DESCRIPTION

(7) FIG. 1 shows, as stated above, an example of a liquid ring screw pump 1 including a housing 2 with a suction inlet section 4 at one end and a pressure outlet section 3 at the other end and within the housing 2 rotatably provided Archimedes screw (not shown) driven by a motor 6 via a shaft (neither not shown). The inlet section 4 further includes a suction chamber which is provided with a front cover or lid 5 which is fastened to the suction chamber by means a flange connection 7 with a plurality of screw and nuts 8. In the present example the pump including the motor is provided with two pairs of legs or supports 9, whereof one leg or support 9 for each pair is shown in the figures (the legs on the other side are not shown). In this connection it should be noted that some known solution even may have three or more pair of legs including at least one for the motor 6. The legs or supports 9 of the solution shown in FIG. 1 are provided on intermediate ring elements 10.

(8) The housing 2 with the suction inlet section 4 and pressure outlet section 3 are detachably held together by means of longitudinally provided bolts 11 through said intermediate elements 10.

(9) FIG. 2 shows a cross section of the pump as shown in FIG. 1 comprising the rotor housing 2, the screw rotor 12 and the rotor core 13. Reference numeral 14 indicates the air pocket and 15 indicates the liquid ring 16 which are generated under running conditions of the pump. The inventors were aiming at finding a relationship between the screw rotor 12 diameter, the rotor core 13 diameter and the displacement, CD of the rotor 12 axis in relation to the axis of the rotor housing 2.

(10) The inventors found through theoretical evaluations and testing that the relationship could be found by an equation defined by a range, k, representing an area or range where the pump efficiency is optimal. Since the k defines as an area, it is not possible to determine an exact value of the displacement, but a range within which the pump will have its optimal efficiency and capacity.

(11) Referring to FIG. 2, the inventors developed a set of equations to determine the optimized range of displacement of the screw rotor within the housing:

(12) $\frac{L_{\mathrm{seal}}}{{\mathrm{CR}}_{\min }}=k$$k*{\mathrm{CR}}_{\min }=L_{\mathrm{seal}}$$R_{r+{\mathrm{CR}}_{\min }-L_{\mathrm{seal}}}={\mathrm{LD}}_{\max }$$\frac{L_{\max }}{2}-{\mathrm{CR}}_{\min }=CD$

(13) And to further determine the range k, the inventors arrived at the following equation:

(14) $\frac{R_r-{\mathrm{CR}}_{\min }-2CD}{{\mathrm{CR}}_{\min }}=k$ where: R.sub.r is the screw rotor radius CR.sub.min is the screw rotor core radius, minimum CD is the center displacement, and k is a range.

(15) To find the lower value of the range k, tests were carried out with a liquid ring screw pump where only the displacement of the rotor in relation to the pump housing was done. All other design features were un-changed. For each test the displacement of the rotor was 0.2 mm and the capacity in m.sup.2/h was measured in relation to the vacuum (% below atmosphere) at the suction side of the pump. FIG. 3 shows the result of the tests and as can be seen the capacity curves changes notably at a centre displacement from 13.3 to 13.5, and when CD is larger than 13.4 the value at 5 percent vacuum is lower than the values at 10 percent and 20 percent.

(16) To find the upper value of the range, k, further tests were done where the CD was changed stepwise with 0.2 mm. The results of the tests are depicted in FIG. 4, and as can be seen there is a jump in the curves and thereby a notable change in capacity from 11.3 to 11.1 mm.

(17) The bar chart in FIG. 5 shows how much in percentage the capacity changes for each change of displacement by 0.2 mm.

(18) Based on the performed tests when increasing and reducing the CD of the screw rotor, one can see that the curves in FIGS. 3 and 4 changes notably when the CD is larger than 13.3 and lower than 11.3. By applying these results in the empirical equation developed by the inventors as mentioned above, the following result are obtained:

(19) $\frac{R_r-{\mathrm{CR}}_{\min }-2CD}{{\mathrm{CR}}_{\min }}=k$

(20) When putting the registered/noted numbers in the equation, the range, k, is calculated to be as follows:

(21) $\frac{57.5-27-2*13.3}{27}=0.14$$\frac{57.5-27-2*11.3}{27}=0.29$

(22) This implies that the liquid ring screw pump has its optimum capacity when the range, k, is between 0.14 and 0.25.