The most common and widely used mechanism for converting linear motion to rotational motion, includes a piston moving in a cylinder and rotating the crank shaft by means of a connecting rod. This mechanism has a drawback: through all of its movement the piston is subject to a lateral force pressing it against the cylinder's wall. This increases frictional resistance to the active force.
Another type of mechanism is used in the “Dwelling Scotch Yoke Engine”, U.S. Pat. No. 5,331,926, Jul. 26, 1994. This engine uses a mechanism for converting linear motion of the piston in to rotational motion of the flywheel using the piston and rod with scotch yoke as one solid part. This changes the kinematics and action of the forces but still creates the force, which acts off of the piston axis. The bushing in the cylinder block is used to guide the rod and prevents the piston from experiencing of this force.
In summary, this invention is a mechanism to convert reciprocating motion to rotational motion and rotational motion to reciprocating motion. The mechanism includes a cylinder block with a cylinder bore. A piston-yoke disposed for reciprocating motion relative to the cylinder block includes a transverse yoke slot, and a piston extending perpendicularly from the slot into the cylinder bore. Opposing parallel crankshafts are operatively connected to the piston-yoke, each crankshafts including a crankpin extending through the yoke slot for reciprocating motion along the slot as the piston reciprocates and the crankpin revolves in an orbital path relative to its crankshaft. Crankshafts further include a crankpin bearing around each crankpin, the bearings being non-rotatable and slidable within the yoke slot. Each crankshaft includes a drive gear fixed to it, the drive gears being in mutual engagement for synchronous opposing rotation of crankshafts.
The accompanying drawings illustrate the invention.
In such drawings:
Only half the portion of the cylinder block is shown in all views for clarity.
The cylinder block 1,
The axes of the crankshafts are parallel. The line, which goes through the axes of the root parts of the crankshafts, is perpendicular to the axis of the cylinder and distances between cylinder axis and the crankshafts axes are equal. Preferable rotation of the crankshafts is from outside to inside in case of converting linear motion to rotational motion and from inside to outside if converting otherwise. The torque can be taken from or applied to any of two crankshafts or both of them if there is need for synchronize rotation of two shafts of some machines.
Another type of yoke assembly,
This motion converter has the following advantages:
The force applied to piston affects the orbiting parts of crankshafts through the yoke and is always parallel to the cylinder axis. There is no force directing the piston against the cylinder wall, so there is no friction force acting against of the force applied to the piston. This significantly increases efficiency of this mechanism and lowers requirements for coefficient of friction of cylinder's material and the strength of the cylinder block structure.
The value of the stroke at each moment of downward movement of the piston in this motion converter is much smaller than at corresponding moment in existing mechanism (see diagram,
The diagram,
The following is simple calculation of the volume, pressure, force and torque in the motion converter with straight and shaped yoke according to the volume, pressure, force and torque in existing mechanism of combustion engine at each increment angle. In the following relationships:
Gas condition at any given time is: P=T/V or T=P×V. Amount of gas burned in the cylinder is equal at any increment angle in each mechanism. So, T1=T2 and gas condition is P1×V1=P2×V2. Dividing both sides of this equation on V1 we will get: P1=P2×V2/V1 and V2/V1 is the instantaneous ratio of cylinder volume of the motion converter to the cylinder volume of existing mechanism. V2/V1=k. Now, the equation for gas condition appears as: P1=P2×k or k=P1/P2(1).
The force effecting the piston is: F1=P1×S and F2=P2×S. Area S is the same for any mechanism. So, F1/P1=F2/P2 or F2=F1×P2/P1. With reference to equation (1) this equation becomes F2=F1/k (2).
This application claims priority to Provisional Patent Application No. 60/629,920, filed on Nov. 22, 2004. U.S. Pat. No. 5,331,926, Jul. 26, 1994, inventors: Melvin A. Vaux, Thomas R. Denner.
Number | Name | Date | Kind |
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3537437 | Ana et al. | Nov 1970 | A |
4598672 | Jayne et al. | Jul 1986 | A |
Number | Date | Country | |
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20060107918 A1 | May 2006 | US |
Number | Date | Country | |
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60629920 | Nov 2004 | US |