PhD Fekete - SZIE version - 2.2 - Szent István Egyetem

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∆ K : Percentage difference between standard and non-standard squat quantities (-) d b1 : Basic circle of the driving gear (m) d b2 : Basic circle of the driven gear (m) V 1 : V 2 : ω 1 : Contact velocity of the driving gear (m/s) Contact velocity of the driven gear (m/s) Angular velocity of the driving gear in the contact (1/s) ω 2 : χ : Sliding-rolling ratio (-) ρ r−s : Rolling-sliding ratio (-) Angular velocity of the driven gear in the contact (1/s) r Ci : Displacement vector describing the path of the contact points (m) r CMF : Displacement vector of the center of mass regarding the femur (m) r CMT : Displacement vector of the center of mass regarding the tibia (m) v CMF : Velocity vector of the center of mass regarding the femur (m/s) v CMT : Velocity vector of the center of mass regarding the tibia (m/s) ω CMF : Angular velocity vector of the center of mass regarding the femur (1/s) ω CMT : Angular velocity vector of the center of mass regarding the tibia (1/s) e Ci : Tangential unit-vector of the contact path (-) r CF : Displacement vector determining the contact point with respect to the center of mass of the femur (m) r CT : Displacement vector determining the contact point with respect to the center of mass of the tibia (m) v CF : Velocity vector of the contact point with respect to the center of mass of the femur (m/s) v CT : Velocity vectors of the contact point with respect to the center of masses of the tibia (m/s) CFt v : Tangential velocity components in the contact point regarding the femur (m/s) – 4 –
v CTt : Tangential velocity components in the contact point regarding the tibia (m/s) v CFn : Normal velocity components in the contact point regarding the femur (m/s) v CTn : Normal velocity components in the contact point regarding the tibia (m/s) s femur : Arc length of femur (m) s tibia : Arc length of tibia (m) µ s : Static coefficient of friction (-) µ d : Dynamic coefficient of friction (-) TKR: ACL: PCL: MCL: LCL: SD: COP: COG: ODE: DAE: CCD: Total knee replacement Anterior cruciate ligament Posterior cruciate ligament Medial cruciate ligament Lateral cruciate ligament Standard deviation Center of pressure Center of gravity Ordinary Differential Equations Differential-Algebraic Equations Charge-couple device – 5 –
Page 1 and 2: SZENT ISTVÁN UNIVERSITY KINETICS A
Page 3 and 4: CONTENTS NOMENCLATURE AND ABBREVIAT
Page 5 and 6: NOMENCLATURE AND ABBREVIATIONS F pf
Page 7: ψ : Angle between the quadriceps t
Page 11 and 12: Introduction 1. INTRODUCTION AND OB
Page 13 and 14: 1.3. Aims of the PhD thesis Introdu
Page 15 and 16: Literature review 2. LITERATURE REV
Page 17 and 18: Literature review Figure 2.3. The f
Page 19 and 20: Literature review Figure 2.6. Patel
Page 21 and 22: Literature review Figure 2.8. Compo
Page 23 and 24: Literature review The knee carries
Page 25 and 26: Literature review For this reason,
Page 27 and 28: Literature review Figure 2.12. Thre
Page 29 and 30: Literature review As a short overvi
Page 31 and 32: Literature review Moment arm 60 [mm
Page 33 and 34: Literature review I. They demonstra
Page 35 and 36: Literature review The presented mod
Page 37 and 38: Literature review ε angle [˚] 100
Page 39 and 40: Literature review Fpf/Fq [-] 1.2 1
Page 41 and 42: Literature review β angle [˚] Mal
Page 43 and 44: Literature review Figure 2.35. Mech
Page 45 and 46: Literature review Moment arm 60 [mm
Page 47 and 48: Literature review Let us follow the
Page 49 and 50: Literature review Finally, the pate
Page 51 and 52: Literature review Figure 2.43. Tota
Page 53 and 54: Literature review One great advanta
Page 55 and 56: Literature review Implant wear is t
Page 57 and 58: 2.3.2. General numerical models Lit
Page 59 and 60:
a) The tibia plateau is a flat surf
Page 61 and 62:
Literature review From their calcul
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Literature review Although a simila
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Literature review Slide/Roll [-] 1
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Literature review Figure 2.62. Mult
Page 69 and 70:
Materials and Methods 3.1. Methodol
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Materials and Methods For the sake
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Materials and Methods 9 th QUESTION
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Materials and Methods 3.3. New anal
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Materials and Methods 3.3.3. Free-b
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Materials and Methods Figure 3.6. F
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Materials and Methods By the introd
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Materials and Methods 3.4. Experime
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Materials and Methods Figure 3.7. C
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Materials and Methods All of the pa
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Materials and Methods 3.4.5. Measur
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x c Materials and Methods ∑ Fi
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Materials and Methods Probability D
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Materials and Methods Figure 3.18.
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Materials and Methods By doing so,
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3.4.7.2. Steps of the approach Mate
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Materials and Methods All the funct
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Materials and Methods β [º] 40 20
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Materials and Methods If the center
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Materials and Methods By the use of
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Materials and Methods Thus, one pri
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Materials and Methods I. The patter
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3.6.3. Geometrical models Materials
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Materials and Methods − − −
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3.6.4.3. Contact [MSC.ADAMS] Materi
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Materials and Methods Besides the k
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Materials and Methods By multiplyin
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Results 4. RESULTS 4.1. Results reg
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Results This closely equal percenta
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Results Fpf/BW [-] 8 Fekete et al.
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Results In reality, human subjects
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Results 4.2. Results regarding the
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Results 0.8 Χ [-] 1 Sliding-rollin
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Results Χ [-] 1 Sliding-rolling ra
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Results Among the tested prostheses
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Results χ [-] 1 Averaged sliding-r
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Results Χ [-] 1 Sliding-rolling ra
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4.3. New scientific results Results
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Results 3 rd Thesis: Based on the m
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Conclusions and Suggestions 5. CONC
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Conclusions and Suggestions Suggest
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Summary 6. SUMMARY In this doctoral
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Appendix APPENDIX A1. Bibliography
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Appendix [31] Csizmadia B. M., Nán
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Appendix [61] Gill H. S., O’Conno
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Appendix [93] Klebanov B. M., Barla
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Appendix [123] Nägerl H., Frosch K
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Appendix [154] Reuben J. D., McDona
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Appendix [187] Wahrenberg H., Lindb
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Appendix 6. Fekete G., Kátai L.: M
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Appendix Figure 3. Setting Stitchin
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Appendix Fpf/Fq [-] 1.2 h = 6 mm h
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Appendix η1 angle [˚] 6 Hirokawa
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Appendix Figure 13. Mechanical mode
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Appendix Ψ angle [˚] 10 Van Eijde
Page 179 and 180:
Appendix Figure 19. Mechanical mode
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Appendix - 177 -
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PhD Fekete - SZIE version - 2.2 - Szent István Egyetem

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