Machining of Curved Geometries Knee joint prothesis Intake
- Slides: 43
Machining of Curved Geometries • • Knee joint prothesis • Intake manifold • Impeller Forging die for Blade • Pelton cup • Pinion
PARAMETRIC SURFACES Surfaces of Known Form • Plane surface • Cylindrical surface • Conical surface • Spherical Surface • Toroidal Surface
PARAMETRIC CURVES Parametric Representation of Curve x = f ( u ); y = g( u ); z = 0; 0 u 1. 0 u=1 u=0
PARAMETRIC CURVES Parametric Representation of Curve x = f ( u ); y = g( u ); z = 0; 0 u 1. 0 u=1 u=0
CNC Programming
CNC Programming
OFFEST CURVE Parametric Representation of Curve x = f ( u ); y = g( u ); z = 0; 0 u 1. 0 pu = dx dy du 0 du dx du 0 pn = -
OFFEST CURVE Parametric Representation of Curve x = f ( u ); y = g( u ); z = 0; 0 u 1. 0 pn n = pn = nx ny 0 Parametric Representation of Offset Curve X = f ( u ) + nx r Y = g( u ) + ny r Z = 0
Machining of Curved Geometries
CNC Programming
CNC Programming Gouging
CNC Programming 1 kmax= rmin
TOOL SELECTION Parametric Representation of Curve x = f ( u ); y = g( u ); z = 0; 0 u 1. 0 pu = dx du dy du 0 (pu x puu ). (pu x puu) k 2 = puu = d 2 x du 2 d 2 y du 2 0 (pu. pu)3
PARAMETRIC SURFACES Surfaces of Known Form • Plane surface • Cylindrical surface • Conical surface • Spherical Surface • Toroidal Surface
w u
PARAMETRIC SURFACES Flat End Mill Ball End Mill
FREE-FORM SURFACES Parametric Surface x = f (u, w); y = g (u, w); z = (u, w); 0 u 1. 0; 0 w 1. 0 δx pu = δy δz δx δu δu δu pw = δy δz δw δw (pu x pw ) n = (pu x pw) δw Offset Surface X = f (u, w) + nx. r; Y = g(u, w) + ny. r; Z = (u, w) + nz. r; 0 u 1. 0; 0 w 1. 0
FREE-FORM SURFACES Parametric Surface x = f (u, w); y = g (u, w); z = (u, w); 0 u 1. 0; 0 w 1. 0 E = (pu. pu ) 2 ) (LN – M u w F = (p. p ) = k 1 k 2 K = (EG – F 2 ) G = (pw. pw ) L = (puu. n ) (EN + GL -2 FM) = 0. 5(k 1 + k 2) M = (puw. n ) H = 2 ) 2 (EG – F ww N = (p. n ) (pu x pw ) n = (pu x pw)
RULED SURFACE p(u, 1) p(u, 0) Input Two curves p(u, 0), p(u, 1) p(u, w) = (1 -w) p(u, 0) + w p(u, 1)
BILINEAR SURFACE p(0, 1) p(1, 0) p(1, 1) p(0, 0)
BILINEAR SURFACE (HYPERBOLIC PARABOLOID) Four Corner Points p(0, 0), p(1, 0), p(0, 1), p(1, 1) p(u, w) = (1 -u) (1 -w) p(0, 0) + u (1 -w) p(1, 0) + (1 -u) w p(0, 1) + u w p(1, 1)
BILINEAR SURFACE (HYPERBOLIC PARABOLOID)
- Vsepr theory angles
- Unlocking of knee joint
- Movement in pendular suspension takes place in which plane
- Orthotic knee joint stainless steel ring drop lock
- Arthrograms of the knee joint labeled
- Intracapsular but extrasynovial
- Intracapsular but extrasynovial
- Biomekanik knee joint
- Andrew pearse
- Gomphosis joint
- Gastrocnemius origin and insertion
- Knee joint anatomy
- Hip extension vs flexion
- Biomekanik knee joint
- Patella tilt angle
- Apley test
- Locking and unlocking of knee joint
- Synovial joint meniscus
- Oblique popliteal ligament
- Resting position of knee joint
- Lateral joint line knee
- Grades of lamb
- Break joint vs spool joint
- Uncovertebral joint
- Condyloid joint
- Different types of permanent joints
- Joint venture accounting journal entries
- Qualex manufacturing
- Micro machining processes
- Advantages of electron beam machining
- Differentiate between hot working and cold working
- Schematic diagram of abrasive jet machining
- Abrasive machining and finishing operations
- Characteristics of unconventional machining process
- Advantages of abrasive jet machining
- Classification of modern machining process
- Electrochemical machining advantages and disadvantages
- High speed machining titanium
- Electrochemical machining animation
- Prismatic machining
- Chm machining
- Machining fundamentals 10th edition
- "machining"
- Theory of metal machining