Bearings and Bushings
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Factory 6-Speed Tapered Roller Bearing Kit Installation Instructions
PV1-117139 Factory 6-Speed Tapered Roller Bearing Kit Installation Instructions www.bakerdrivetrain.com PV1-117139 FACTORY 6-SPEED TAPERED ROLLER BEARING KIT TABLE OF CONTENTS 1. Introduction and Fitment 2. Required Parts, Tools, and Reference Materials 3. Included Parts 4. Tapered Roller Bearing Exploded View 5. Torque Specifications and Stock Component Removal 6. Transmission Case Preparation 7. Countershaft Bearing Removal 8. Countershaft Bearing Installation 9. Tapered Roller Bearing Adapter Installation 10. Tapered Roller Bearing Adapter Installation 11. Tapered Roller Bearing Adapter Installation 12. Main Drive Gear Installation 13. Main Drive Gear Installation 14. Main Drive Gear Installation 15. Main Drive Gear Installation 16. Finish Line 17. Terms & Conditions 18. Notes INTRODUCTION BAKER R&D started the design and development process of the GrudgeBox in early 2016. As the design progressed the youngest and most inexperienced member of the group was disturbed by something that the others failed to see until one day he said, “Isn’t the strength of any system only as good as the weakest link?”. After much profanity and embarrassing public outbursts Bert proclaimed, “He’s right!”. So began the development of the tapered roller main drive gear bearing for the GrudgeBox. Word of this leaked out of the R&D department and soon the calls started coming in. Some inquiries were hostile in nature. The decision was made to offer the crown jewel of the GrudgeBox to those with a stock 2007-later transmission. Tapered roller bearings can be found in lathes, 18-wheeler trailer axles, and the left side flywheels on Milwaukee engines from the last century. -
Solids, Nets, and Cross Sections
SOLIDS, NETS, AND CROSS SECTIONS Polyhedra: Exercises: 1. The figure below shows a tetrahedron with the faces ∆ABD,,∆∆ ABC ACD and ∆ BCD . A The edges are AB,,,, AC AD DB BC and DC . The vertices are A, B, C and D, D B C 2. The given figure is a pentahedron with faces K ∆KLM,∆∆∆ KMN , KNO , KLO and . LMNO . The edges are KL,,,,,, KM KN KO LM MN NO and LO . O L The vertices are K, L, M, N, and O. N M Prisms: Exercises (page-4): 1. The right regular octagonal prism has 8 lateral faces, so totally it has 10 faces. It has 24 edges, 8 of them are lateral edges. The prism has 16 vertices. 2. The figure below illustrates an oblique regular triangular prism. It has 5 faces (3 of them are lateral faces), 3 lateral edges and totally 9 edges. The prism has 6 vertices. Pyramids Exercises (page-6): 1. The pentagonal pyramid has 5 lateral faces and thus 6 faces in total. It has 5 lateral edges, 10 edges and 6 vertices. 2. The hexagonal pyramid has 6 lateral faces and 7 faces in total. It has 6 lateral edges, 12 edges and 7 vertices. Nets Exercises: 1. Regular right hexagonal pyramid 2. Rectangular prism 3. Regular right octagonal prism 4. Regular oblique hexagonal prism 5. and so on… 6. Right Cylinder 7. Right Cone Cross sections: Exercises (page-15): 1. i) In the cross section parallel to the base, the cross section is a regular hexagon of the same size as the base. -
Investigation on Planetary Bearing Weak Fault Diagnosis Based on a Fault Model and Improved Wavelet Ridge
energies Article Investigation on Planetary Bearing Weak Fault Diagnosis Based on a Fault Model and Improved Wavelet Ridge Hongkun Li *, Rui Yang ID , Chaoge Wang and Changbo He School of Mechanical Engineering, Dalian University of Technology, Dalian 116024, China; [email protected] (R.Y.); [email protected] (C.W.); [email protected] (C.H.) * Correspondence: [email protected]; Tel.: +86-0411-8470-6561 Received: 12 April 2018; Accepted: 9 May 2018; Published: 17 May 2018 Abstract: Rolling element bearings are of great importance in planetary gearboxes. Monitoring their operation state is the key to keep the whole machine running normally. It is not enough to just apply traditional fault diagnosis methods to detect the running condition of rotating machinery when weak faults occur. It is because of the complexity of the planetary gearbox structure. In addition, its running state is unstable due to the effects of the wind speed and external disturbances. In this paper, a signal model is established to simulate the vibration data collected by sensors in the event of a failure occurred in the planetary bearings, which is very useful for fault mechanism research. Furthermore, an improved wavelet scalogram method is proposed to identify weak impact features of planetary bearings. The proposed method is based on time-frequency distribution reassignment and synchronous averaging. The synchronous averaging is performed for reassignment of the wavelet scale spectrum to improve its time-frequency resolution. After that, wavelet ridge extraction is carried out to reveal the relationship between this time-frequency distribution and characteristic information, which is helpful to extract characteristic frequencies after the improved wavelet scalogram highlights the impact features of rolling element bearing weak fault detection. -
2D and 3D Shapes.Pdf
& • Anchor 2 - D Charts • Flash Cards 3 - D • Shape Books • Practice Pages rd Shapesfor 3 Grade by Carrie Lutz T hank you for purchasing!!! Check out my store: http://www.teacherspayteachers.com/Store/Carrie-Lutz-6 Follow me for notifications of freebies, sales and new arrivals! Visit my BLOG for more Free Stuff! Read My Blog Post about Teaching 3 Dimensional Figures Correctly Credits: Carrie Lutz©2016 2D Shape Bank 3D Shape Bank 3 Sided 5 Sided Prisms triangular prism cube rectangular prism triangle pentagon 4 Sided rectangle square pentagonal prism hexagonal prism octagonal prism Pyramids rhombus trapezoid 6 Sided 8 Sided rectangular square triangular pyramid pyramid pyramid Carrie LutzCarrie CarrieLutz pentagonal hexagonal © hexagon octagon © 2016 pyramid pyramid 2016 Curved Shapes CURVED SOLIDS oval circle sphere cone cylinder Carrie Lutz©2016 Carrie Lutz©2016 Name _____________________ Side Sort Date _____________________ Cut out the shapes below and glue them in the correct column. More than 4 Less than 4 Exactly 4 Carrie Lutz©2016 Name _____________________ Name the Shapes Date _____________________ 1. Name the Shape. 2. Name the Shape. 3. Name the Shape. ____________________________________ ____________________________________ ____________________________________ 4. Name the Shape. 5. Name the Shape. 6. Name the Shape. ____________________________________ ____________________________________ ____________________________________ 4. Name the Shape. 5. Name the Shape. 6. Name the Shape. ____________________________________ ____________________________________ ____________________________________ octagon circle square rhombus triangle hexagon pentagon rectangle trapezoid Carrie Lutz©2016 Faces, Edges, Vertices Name _____________________ and Date _____________________ 1. Name the Shape. 2. Name the Shape. 3. Name the Shape. ____________________________________ ____________________________________ ____________________________________ _____ faces _____ faces _____ faces _____Edges _____Edges _____Edges _____Vertices _____Vertices _____Vertices 4. -
Three-Dimensional Figures
Notes Three-Dimensional Figures Polyhedra (the plural of Polyhedron) are three dimensional versions of polygons. They are made up of polygons. They are solid (no holes) and closed. Polyhedra fall into two major classes: Pyramids and Prisms. Note: Prisms and Pyramids are always named “based” on their bases. A Prism with a square base is called a Square Prism; a pyramid with a square base is called a Square Pyramid; a prism with a base that’s an octagon is called an Octagonal Prism; and so on. General Classes of Polyhedra 1) Prism - polyhedron with two opposite faces identical to each other. These opposite faces are called bases. The other faces are called lateral faces. Using the Power Solids, find all of the Prisms. Decide which faces are the bases, and which faces are the lateral faces. Then write the name of each of the prisms that you found: 2) Pyramid - polyhedron with a top "point" (called an apex), where all lateral faces meet. Using the Power Solids, find the two Pyramids. Decide which face is the base, and which faces are the lateral faces. Write the names of those two pyramids below. Other Three Dimensional Figures 1) Cylinder - curved shape analogous to a prism, except with circles for bases. Question: If the two circles are bases, what is the lateral “face”? 2) Cone - curved shape analogous to a pyramid, except with a circle for a base. Question: If the circle is the base, what is the lateral "face"? Note: The bases of cones and cylinders do not have to be circles (they could be ovals, for example), but we will pay attention to only those with circular bases. -
Design and Fabrication of a Multi-Material Compliant Flapping
This document contains the draft version of the following paper: W. Bejgerowski, J.W. Gerdes, S.K. Gupta, and H.A. Bruck. Design and fabrication of miniature compliant hinges for multi-material compliant mechanisms. International Journal of Advanced Manufacturing Technology, 57(5):437-452, 2011. Readers are encouraged to get the official version from the journal’s web site or by contacting Dr. S.K. Gupta ([email protected]). Design and Fabrication of Miniature Compliant Hinges for Multi-Material Compliant Mechanisms Wojciech Bejgerowski, John W. Gerdes, Satyandra K. Gupta1, Hugh A. Bruck Abstract Multi-material molding (MMM) enables the creation of multi-material mechanisms that combine compliant hinges, serving as revolute joints, and rigid links in a single part. There are three important challenges in creating these structures: (1) bonding between the materials used, (2) the ability of the hinge to transfer the required loads in the mechanism while allowing for the prescribed degree(s) of freedom, and (3) incorporating the process-specific requirements in the design stage. This paper presents the approach for design and fabrication of miniature compliant hinges in multi-material compliant mechanisms. The methodology described in this paper allows for concurrent design of the part and the manufacturing process. For the first challenge, mechanical interlocking strategies are presented. For the second challenge, development of a simulation-based optimization model of the hinge is presented, involving functional and manufacturing constrains. For the third challenge, the development of hinge positioning features and gate positioning constraints is presented. The developed MMM process is described, along with the main constraints and performance measures. -
Design and Analysis of a Modified Power-Split Continuously Variable Transmission Andrew John Fox West Virginia University
View metadata, citation and similar papers at core.ac.uk brought to you by CORE provided by The Research Repository @ WVU (West Virginia University) Graduate Theses, Dissertations, and Problem Reports 2003 Design and analysis of a modified power-split continuously variable transmission Andrew John Fox West Virginia University Follow this and additional works at: https://researchrepository.wvu.edu/etd Recommended Citation Fox, Andrew John, "Design and analysis of a modified power-split continuously variable transmission" (2003). Graduate Theses, Dissertations, and Problem Reports. 1315. https://researchrepository.wvu.edu/etd/1315 This Thesis is brought to you for free and open access by The Research Repository @ WVU. It has been accepted for inclusion in Graduate Theses, Dissertations, and Problem Reports by an authorized administrator of The Research Repository @ WVU. For more information, please contact [email protected]. Design and Analysis of a Modified Power Split Continuously Variable Transmission Andrew J. Fox Thesis Submitted to the College of Engineering and Mineral Resources at West Virginia University in partial fulfillment of the requirements for the degree of Master of Science in Mechanical Engineering James Smith, Ph.D., Chair Victor Mucino, Ph.D. Gregory Thompson, Ph.D. 2003 Morgantown, West Virginia Keywords: CVT, Transmission, Simulation Copyright 2003 Andrew J. Fox ABSTRACT Design and Analysis of a Modified Power Split Continuously Variable Transmission Andrew J. Fox The continuously variable transmission (CVT) has been considered to be a viable alternative to the conventional stepped ratio transmission because it has the advantages of smooth stepless shifting, simplified design, and a potential for reduced fuel consumption and tailpipe emissions. -
Triangulations and Simplex Tilings of Polyhedra
Triangulations and Simplex Tilings of Polyhedra by Braxton Carrigan A dissertation submitted to the Graduate Faculty of Auburn University in partial fulfillment of the requirements for the Degree of Doctor of Philosophy Auburn, Alabama August 4, 2012 Keywords: triangulation, tiling, tetrahedralization Copyright 2012 by Braxton Carrigan Approved by Andras Bezdek, Chair, Professor of Mathematics Krystyna Kuperberg, Professor of Mathematics Wlodzimierz Kuperberg, Professor of Mathematics Chris Rodger, Don Logan Endowed Chair of Mathematics Abstract This dissertation summarizes my research in the area of Discrete Geometry. The par- ticular problems of Discrete Geometry discussed in this dissertation are concerned with partitioning three dimensional polyhedra into tetrahedra. The most widely used partition of a polyhedra is triangulation, where a polyhedron is broken into a set of convex polyhedra all with four vertices, called tetrahedra, joined together in a face-to-face manner. If one does not require that the tetrahedra to meet along common faces, then we say that the partition is a tiling. Many of the algorithmic implementations in the field of Computational Geometry are dependent on the results of triangulation. For example computing the volume of a polyhedron is done by adding volumes of tetrahedra of a triangulation. In Chapter 2 we will provide a brief history of triangulation and present a number of known non-triangulable polyhedra. In this dissertation we will particularly address non-triangulable polyhedra. Our research was motivated by a recent paper of J. Rambau [20], who showed that a nonconvex twisted prisms cannot be triangulated. As in algebra when proving a number is not divisible by 2012 one may show it is not divisible by 2, we will revisit Rambau's results and show a new shorter proof that the twisted prism is non-triangulable by proving it is non-tilable. -
Operation Manual
TURRET MILIING MACHINE OPERATION MANUAL 1 Inspection Record of Knee Vertical Miller I Specification Application No: Type Spindle type Max travel of table Surface table area Spindle revolution S.T. D.S.T. D.S.C Main size mm mm mm mm mm mm mm Type Power Voltage Frequency Pole Phase Mfg. Mfg.no. Main motor Hp Hz P Ph II Precision Inspection Unit:mm3 Inspection Items A.T. Inspection record Straightness of table at cross direction 0.06/1000 1 Table surface surface surface at horizontal direction 0.06/1000 2 Spindle deflection at radial 0.01 Horizontal travel of the 3 at axial 0.02 spindle Spindle Spindle on inspection rod near the Deflection of spindle countersink 0.01 4 countersink on inspection rod 300 mm of the countersink 0.02 Straightness of table horizontal travel & the table 5 0.03 surface Straightness of table front/back travel & the table Table surface Table 6 0.02 surface 7 Parallel of table cross travel & T-tank profile 0.03 T-tank 8 Vertical of table cross travel & T-tank profile 0.02 at cross direction 0.02 Vertical of spindle head 9 travel & table surface at front/back direction(not Spindle head lower before the front of 0.02 working table) at cross direction 0.02/300 Vertical of working table 10 at front/back direction & knee lifting Knee position position Knee (not lower before the front 0.02/300 of working table) at cross direction 0.02/300 Vertical of working table 11 & center line of the at front/back direction Spindle Spindle spindle (not lower before the front 0.02/300 of working table) Sec.chief of O.C. -
Electric Vehicle Drivetrain Final Design Review
Electric Vehicle Drivetrain Final Design Review June 2, 2017 Sponsor: Zachary Sharpell, CEO of Sharpell Technologies [email protected] (760) 213-0900 Team: E-Drive Jimmy King [email protected] Kevin Moore [email protected] Charissa Seid [email protected] Statement of Disclaimer Since this project is a result of a class assignment, it has been graded and accepted as fulfillment of the course requirements. Acceptance does not imply technical accuracy or reliability. Any use of information in this report is done at the risk of the user. These risks may include catastrophic failure of the device or infringement of patent or copyright laws. California Polytechnic State University at San Luis Obispo and its staff cannot be held liable for any use or misuse of the project. Table of Contents Executive Summary ...................................................................................................................1 1.0 Introduction ..........................................................................................................................2 1.1 Original Problem Statement ...........................................................................................2 2.0 Background ..........................................................................................................................2 2.1 Drivetrain Layout ...........................................................................................................2 2.2 Gear Types .....................................................................................................................4 -
Paper Models of Polyhedra
Paper Models of Polyhedra Gijs Korthals Altes Polyhedra are beautiful 3-D geometrical figures that have fascinated philosophers, mathematicians and artists for millennia Copyrights © 1998-2001 Gijs.Korthals Altes All rights reserved . It's permitted to make copies for non-commercial purposes only email: [email protected] Paper Models of Polyhedra Platonic Solids Dodecahedron Cube and Tetrahedron Octahedron Icosahedron Archimedean Solids Cuboctahedron Icosidodecahedron Truncated Tetrahedron Truncated Octahedron Truncated Cube Truncated Icosahedron (soccer ball) Truncated dodecahedron Rhombicuboctahedron Truncated Cuboctahedron Rhombicosidodecahedron Truncated Icosidodecahedron Snub Cube Snub Dodecahedron Kepler-Poinsot Polyhedra Great Stellated Dodecahedron Small Stellated Dodecahedron Great Icosahedron Great Dodecahedron Other Uniform Polyhedra Tetrahemihexahedron Octahemioctahedron Cubohemioctahedron Small Rhombihexahedron Small Rhombidodecahedron S mall Dodecahemiododecahedron Small Ditrigonal Icosidodecahedron Great Dodecahedron Compounds Stella Octangula Compound of Cube and Octahedron Compound of Dodecahedron and Icosahedron Compound of Two Cubes Compound of Three Cubes Compound of Five Cubes Compound of Five Octahedra Compound of Five Tetrahedra Compound of Truncated Icosahedron and Pentakisdodecahedron Other Polyhedra Pentagonal Hexecontahedron Pentagonalconsitetrahedron Pyramid Pentagonal Pyramid Decahedron Rhombic Dodecahedron Great Rhombihexacron Pentagonal Dipyramid Pentakisdodecahedron Small Triakisoctahedron Small Triambic -
Continuously Variable Transmission Overhaul
23B-1 GROUP 23B CONTINUOUSLY VARIABLE TRANSMISSION OVERHAUL CONTENTS GENERAL INFORMATION . 23B-2 DISASSEMBLY AND REASSEMBLY . 23B-49 INSPECTION. 23B-51 GENERAL SPECIFICATION . 23B-5 REDUCTION GEAR . 23B-52 SERVICE SPECIFICATIONS. 23B-6 DISASSEMBLY AND REASSEMBLY . 23B-52 INSPECTION. 23B-54 SNAP RING SPACER AND THRUST WASHER FOR ADJUSTMENT. 23B-6 REDUCTION GEAR SUB-ASSEMBLY . 23B-54 TORQUE SPECIFICATIONS . 23B-8 ASSEMBLY . 23B-54 SEALANTS . 23B-9 DIFFERENTIAL. 23B-56 DISASSEMBLY AND REASSEMBLY . 23B-56 LUBRICANT(S) . 23B-10 INSPECTION. 23B-58 SPECIAL TOOLS. 23B-10 DIFFERENTIAL SUB-ASSEMBLY. 23B-58 ASSEMBLY . 23B-58 TRANSMISSION . 23B-15 DISASSEMBLY AND REASSEMBLY. 23B-15 TRANSFER . 23B-60 DISASSEMBLY AND REASSEMBLY . 23B-60 FORWARD CLUTCH . 23B-49 23B-2 CONTINUOUSLY VARIABLE TRANSMISSION OVERHAUL GENERAL INFORMATION GENERAL INFORMATION M1233200101154 TRANSMISSION MODEL Transmission model Engine model Vehicle model F1CJA-2-A5W 4B11 GF2W W1CJA-1-14YA 4B12 GF3W W1CJA-2-A5WA 4B11 GF2W CONTINUOUSLY VARIABLE TRANSMISSION OVERHAUL 23B-3 GENERAL INFORMATION SECTIONAL VIEW <TRANSMISSION> <F1CJA> AKA00549 23B-4 CONTINUOUSLY VARIABLE TRANSMISSION OVERHAUL GENERAL INFORMATION <W1CJA> AKA00548 CONTINUOUSLY VARIABLE TRANSMISSION OVERHAUL 23B-5 GENERAL SPECIFICATION SECTIONAL VIEW <TRANSFER> AK502599 GENERAL SPECIFICATION M1233201000931 Item Specifications Transmission model F1CJA-2-A5W Transmission type Forward: continuously variable (with steel belt), reverse: 1 gear Torque converter Type 3-element⋅1-stage⋅2-phase Stall torque ratio 1.99 Lock-up Present