C-G2 FUEL DISPENSER

C-G2 FUEL DISPENSER

Pump Type: Optional

Inlet Pressure: >=54kPa.

Flow rate (L/min.): 55±5

Suction Distance (m) :6(verticalmente) / 50(orizzontalmente)

FlowMeter Type : Optional

Accuracy: ±0.2%

Motor Voltage(V): 110V/220V/380V,50Hz/60Hz

Capacity(hp) :1HP(0.75kw)

Input Voltage :110V/220V/380V,50Hz/60Hz

Nozzle : Auto Shut-off Nozzle

Environmental Condition : -40~~+55degree

Control Type : Solenold Vale Control Type

Preset Function :Provided(Small LCDIndicator)

Display(Counter) Type: LCD and Bright Backlight

Digit of Volume : 0~~999,999(6 Digits),Decimal point can be changed

Digit of Amount : 0~~999,999(6 Digits),Decimal point can be changed

Digit of Unit price : 0~~9999(4 Digits),Decimal point can be changed

Digit of Total Range : 0~~99,999,999,99

Optional Display Type: LCD and Bright Backlight

Digit of Volume :0~~99,999,999(8 Digits),Decimal point can be changed

Digit of Amount: 0~~99,999,999(8 Digits),Decimal point can be changed

Digit of Unit price :0~~999999(6 Digits),Decimal point can be changed

Digit of Total Range :0~~99,999,999,99

Totalizer:1~~9,999,999

Hose:4.5m

Weight :215kg

Dimension(L×W×H): 1100*525*2170(mm)

Dimension(L×W×H)Of Qty of Container :40ft: 44 20ft: 22

mp will decrease and overflow valve cut down flowage passed. When need to decrease flow rate, one will reduce openness of nozzle so as to increase the outlet pressure of pump. In that case, fuel dispenser openness of valve and r fuel dispenser eturned oil increase due to overflow valve work on spring, the outlet flowage of fuel dispenser is lessened. When the pressure of hydraulic system in fuel dispenser is suddenly increased due to some cause, overflow valve overcome spring strength under high pressure, raise openness and returned oil flowage to reduce pump pressure and protect the hydraulic system. Clockwise turn adjusting bolt of overflow valve given the openness of nozzle is unchanged the flux of fuel dispenser will be increased; anticlockwise turn decrease flux. Performance of vane pump Suction capacity Like other pump the good performance of vane pump should has high suction capacity, excellent stability with less vibration, small transitional volume, low noise, nice reliability and maintainable. These traits depend upon rational structure design, right selection of material and manufacturing level. User’s correct usage and maintenance is very important as well. Vane pump suction capacity mainly lies in the two aspects: suction distance and avoidance of air pocket. Diagram 2-5 is about pump, explaining pump suction distance. Suction distance refers to fuel dispenser’s capacity to suck oil from a certain vertical and horizontal distance, often meaning vertical distance. Keeping suction distance a definite vacuum pressure in pump inlet is prerequisite. When the oil level is high or low in tank pump inlet vacuum pressure is often high. Under such high pressure, overflow valve overcome spring strength increase open fuel dispenser ness and returned oil. Due to the pressure returned oil in other penetrative section is also increased, the filling flux is cut down consequently. The outlet flux of fuel dispenser becomes zero when returned oil reaches a certain volume. Therefore, when the returned oil of overflow valve and other penetrative s

being　　tial-functional equation. The methods applied used in analogy to the power grid. Scarcely　　to solve such equations are not yet very anybody thinks about how fuel dispenser electric current is　　a fuel dispenser dvanced. A paper on superfluid 4He has getting into the house. For information trans-　　developed a method for solving such equa- fer the Internet provides a similar infrastruc-　　 ture which we use without really knowing the　　tions and studied in detail the -transition.　　The values obtained for the critical chemical exact topography of the network. It therefore　　potential and the critical exponent were in suggests itself to make the resource comput-　　reasonable agreement with the experiment.　　 138　　 Scientific-technical Cross-sectional Tasks　　 Figure 1: Electronic quantum Hall state:　　 Probability distribution of an electron in a disor-　　 dered two-dimensional system in the presence of　　 a strong vertical magnetic field. The influence of a　　 spatially correlated disorder potential as a result　　 of which the electronic eigenstates next to the crit-　　 ical points are limited to quasi one-dimensional　　 fuel dispenser percolating equipotential lines can clearly be　　 seen. This property is essential for understanding　　 the integer quantum Hall effect.　　ing power available in an

f an apple. The band can slowly shrink, moving as though it is slipping from the surface, until it becomes just a dot on the apple s skin. It can do this without tearing itself and withou fuel dispenser t ever leaving the surfa fuel dispenser ce. In this example, mathematicians would say that the surface of the apple is “simply connected� Any object with a simply connected surface can be smoothed out to look like a sphere. Imagine, by contrast, an elastic band that passes through the hole in a doughnut. If this band is slowly shrunk, it becomes necessary to cut the doughnut or break the band. In this example, the surface is not simply connected and any smoothed-out object looks like a torus with at least one hole. On the next rung up the ladder of difficult mathematics comes doing the same thing in four-dimensional space. The surface of an object in four-dimensional space would look like a three-dimensional “surface� that curves in on itself. More than a century ago, Poincaré wanted to calculate a way of classifying such three-dimensional surfaces that live in four-dimensional spaces. His conjecture, made in 1904, was that in this four-dimensional world, all closed three-dimensional surfaces that are simply connected could be transformed to look like a three-dimensional sphere. As mathematicians say, “Every simply connected closed 3-manifold is homeomorphic to a 3-sphere.� Dr Perelman proved Poincaré s conjecture by taking an equation normally used to model heat dissipation in three-dimensional objects, known as Ricci flow. The equation smoothes out the irregularities of an object, transforming it mathematically into something that looks like a uniform three-dimensional sphere. This does not change the object fuel dispenser s essential properties the transformed shape is equivalent to the starting shape. Richard Hamilton of Columbia University had previously realised the usefulness of this heat-flow model but became unstuck when he found that, under this transformation, the object may stretch out to form singulari