Alla Giovi perché non mi dimentico della dedica nella sua tesi Alle ...
Alla Giovi perché non mi dimentico della dedica nella sua tesi Alle ...
Alla Giovi perché non mi dimentico della dedica nella sua tesi Alle ...
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cm 3
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1 ◦ −15 ◦
15 ◦ <br />
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9 ◦ −12 ◦
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N ◦ N ◦ <br />
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F1 F2 G1 G2
10 ◦ <br />
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F1 Fhl <br />
Fhl F1 <br />
R1
Fhl Fhb <br />
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F1 <br />
R2
Fhb Fhl Fpl Fhl<br />
Fhb Fpl(sagittale) Fpl(sagittale) ∼ == Fpl/cos50 ◦ <br />
F1 F2 <br />
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4 ◦ <br />
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R4 <br />
F1 F2 Fhl Fhb <br />
Fpl(sagittale)
R3 <br />
F1 F2 Fhl Fhb
R3 <br />
F1 F2 Fhl Fhb
Fio <br />
Fdl Fdb <br />
<br />
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G1 G2 Fio Fdl Fdb <br />
Mlig
Fio <br />
Fdl Fdb <br />
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G1 G2 Fio Fdl Fdb <br />
Mlig
Fio <br />
Fdl Fdb <br />
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G1 G2 Fio Fdl Fdb <br />
Mlig
Fio <br />
Fdl Fdb <br />
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G1 G2 Fio Fdl Fdb <br />
Mlig
Fio <br />
Fdl Fdb <br />
<br />
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G1 G2 Fio Fdl Fdb <br />
Mlig
Fio <br />
Fdl Fdb <br />
<br />
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G1 G2 Fio Fdl Fdb <br />
Mlig
1 r2 θ <br />
r1 r2 θ <br />
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r1 r2 <br />
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r1 r2 <br />
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θ
α <br />
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β <br />
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<br />
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±4 ◦
FT
FT
FT
T FT <br />
rM FM <br />
r1 r2 θ <br />
β <br />
α β <br />
<br />
ɛ <br />
<br />
<br />
PL <br />
PS <br />
FJ <br />
PL+PS<br />
FT<br />
=<br />
rT +r2<br />
r1+ɛ−x sin(θ+α) → PL + PS = (rT +r2)FT<br />
r1+ɛ−x sin(θ+α)<br />
F 2 J = (PL + PS) 2 + F 2 T<br />
PL + PS <br />
FJ<br />
<br />
RM = (FT + FM) sin(α) + PL + PS cos(β) <br />
<br />
SM = (FT + FM) cos(α) − PS sin(β) <br />
MM = FMrM + FT (rT + lcos(α)) − PL(r1 + ɛ) − PS[r1 + ɛ + (l − r2) sin(β)] <br />
<br />
<br />
RM SM MM PL PS <br />
<br />
PL PS <br />
PS <br />
<br />
<br />
<br />
FJ <br />
RM SM MM<br />
<br />
<br />
<br />
±30%
T FT <br />
rM FM <br />
r1 r2 θ <br />
β <br />
α β <br />
<br />
ɛ <br />
<br />
<br />
PL <br />
PS <br />
FJ <br />
PL+PS<br />
FT<br />
=<br />
rT +r2<br />
r1+ɛ−x sin(θ+α) → PL + PS = (rT +r2)FT<br />
r1+ɛ−x sin(θ+α)<br />
F 2 J = (PL + PS) 2 + F 2 T<br />
PL + PS <br />
FJ<br />
<br />
RM = (FT + FM) sin(α) + PL + PS cos(β) <br />
<br />
SM = (FT + FM) cos(α) − PS sin(β) <br />
MM = FMrM + FT (rT + lcos(α)) − PL(r1 + ɛ) − PS[r1 + ɛ + (l − r2) sin(β)] <br />
<br />
<br />
RM SM MM PL PS <br />
<br />
PL PS <br />
PS <br />
<br />
<br />
<br />
FJ <br />
RM SM MM<br />
<br />
<br />
<br />
±30%
T FT <br />
rM FM <br />
r1 r2 θ <br />
β <br />
α β <br />
<br />
ɛ <br />
<br />
<br />
PL <br />
PS <br />
FJ <br />
PL+PS<br />
FT<br />
=<br />
rT +r2<br />
r1+ɛ−x sin(θ+α) → PL + PS = (rT +r2)FT<br />
r1+ɛ−x sin(θ+α)<br />
F 2 J = (PL + PS) 2 + F 2 T<br />
PL + PS <br />
FJ<br />
<br />
RM = (FT + FM) sin(α) + PL + PS cos(β) <br />
<br />
SM = (FT + FM) cos(α) − PS sin(β) <br />
MM = FMrM + FT (rT + lcos(α)) − PL(r1 + ɛ) − PS[r1 + ɛ + (l − r2) sin(β)] <br />
<br />
<br />
RM SM MM PL PS <br />
<br />
PL PS <br />
PS <br />
<br />
<br />
<br />
FJ <br />
RM SM MM<br />
<br />
<br />
<br />
±30%
T FT <br />
rM FM <br />
r1 r2 θ <br />
β <br />
α β <br />
<br />
ɛ <br />
<br />
<br />
PL <br />
PS <br />
FJ <br />
PL+PS<br />
FT<br />
=<br />
rT +r2<br />
r1+ɛ−x sin(θ+α) → PL + PS = (rT +r2)FT<br />
r1+ɛ−x sin(θ+α)<br />
F 2 J = (PL + PS) 2 + F 2 T<br />
PL + PS <br />
FJ<br />
<br />
RM = (FT + FM) sin(α) + PL + PS cos(β) <br />
<br />
SM = (FT + FM) cos(α) − PS sin(β) <br />
MM = FMrM + FT (rT + lcos(α)) − PL(r1 + ɛ) − PS[r1 + ɛ + (l − r2) sin(β)] <br />
<br />
<br />
RM SM MM PL PS <br />
<br />
PL PS <br />
PS <br />
<br />
<br />
<br />
FJ <br />
RM SM MM<br />
<br />
<br />
<br />
±30%
T FT <br />
rM FM <br />
r1 r2 θ <br />
β <br />
α β <br />
<br />
ɛ <br />
<br />
<br />
PL <br />
PS <br />
FJ <br />
PL+PS<br />
FT<br />
=<br />
rT +r2<br />
r1+ɛ−x sin(θ+α) → PL + PS = (rT +r2)FT<br />
r1+ɛ−x sin(θ+α)<br />
F 2 J = (PL + PS) 2 + F 2 T<br />
PL + PS <br />
FJ<br />
<br />
RM = (FT + FM) sin(α) + PL + PS cos(β) <br />
<br />
SM = (FT + FM) cos(α) − PS sin(β) <br />
MM = FMrM + FT (rT + lcos(α)) − PL(r1 + ɛ) − PS[r1 + ɛ + (l − r2) sin(β)] <br />
<br />
<br />
RM SM MM PL PS <br />
<br />
PL PS <br />
PS <br />
<br />
<br />
<br />
FJ <br />
RM SM MM<br />
<br />
<br />
<br />
±30%
◦
◦
◦
◦ ◦
◦ <br />
<br />
<br />
<br />
◦ ◦
2<br />
2 <br />
<br />
<br />
2
2<br />
2 <br />
<br />
<br />
2
2<br />
2 <br />
<br />
<br />
2
2<br />
2 <br />
<br />
<br />
2
◦ ◦
◦
◦ <br />
<br />
<br />
<br />
<br />
<br />
<br />
<br />
◦
◦
cm 2<br />
<br />
<br />
<br />
<br />
<br />
<br />
<br />
2 ◦ 3 ◦
cm 2<br />
<br />
<br />
<br />
<br />
<br />
<br />
<br />
2 ◦ 3 ◦
cm 2<br />
<br />
<br />
<br />
<br />
<br />
<br />
<br />
2 ◦ 3 ◦
cm 2<br />
<br />
<br />
<br />
<br />
<br />
<br />
<br />
2 ◦ 3 ◦
mc <br />
ph <br />
mcph mcph <br />
mcph
mc <br />
ph <br />
mcph mcph <br />
mcph
mc <br />
ph <br />
mcph mcph <br />
mcph
mc <br />
ph <br />
mcph mcph <br />
mcph
− <br />
<br />
<br />
<br />
−
− <br />
<br />
<br />
<br />
−