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DATAy{y0y#  DATAy{ zy$Z DATA z{pzyZ DATApz{z z#Z DATAz{{pz%z DATA{{`{z DATA`{{{{#D DATA{{|`{$ DATA|{P|{"  DATAP|{||#L DATA|{|P|%E DATA|{@}|$U DATA@}{}|% DATA}{}@}&b DATA}{0~}&. ~DATA0~{~}'` zDATA~{~0~(R vDATA~{ ~)K rDATA {p~_ jDATAp{ a fDATA{pa ^DATA{`%Y VDATA`{| bDATA{` u DATA{P F DATAP{&& DATA{P'.} DATA{ G DATA(@z,xd'=A@DATAL?B ?o: ??P22 2d 22 22 22 22 22 > #<===ff??AHz?=???CDATA'????C?N #,=P +=Є??????DATAHЄ%?=Vy?>`fff?Ou<?DATA@} xCodec: PNG4Intermediate CodecDATA xseanvide"sptlpng  tprl$dratmpsopsfrbframpes(hardendscflgDcmfrapplclutdcdecDseanilacpngfbfltversDATAH1 RenderLayerCU8p3ЇCUF0ext0>>6^:>>?d? ????L=nPhPhPhPh |DATA0 DATAnFDATA1DATA |2CU8Ї30pCUText bf=.>G=233>?d? ??>?L=fPhPhPhPh @cDATA bf DATAf0DATA@c1DATA 2CU803`ЇCUText.001[f;Y[Z=e?b=?d? )?@?33>?L=phPhPhPh DATA[f DATA,Denavit-Hartenberg Reference Frame LayoutDATAH1)DATA 2CU8`30CUText.002Dfp(9i=i?=?d? ?@?>?L=phPhPhPh DATADf DATA Produced by Ethan Tira-ThompsonDATA1DATA 2CU83`CUText.003@(=KnJ?*>?d? G:?333?>?L=@phPhPhPh  DATA@( DATAH@D-H parameters define the motion of actuators connected by rigid links.DATA8 1GDATA 2CU83CUText.004`f>?=ʳ>`F=?d?  ??>?L=yfphPhPhPh `DATA`f DATA yfBase FrameDATAP`1 DATA 2CU83CUText.0050c?=2?"=?d? %?@?>?L=phPhhPh @DATA0c DATA(z axis points along axis of rotation.DATA(@1%DATA 2CU83CUText.006fd`Ø? ">?d? J'?@?>?L=@phPhhPh  DATAf DATAL@x axis for base frame is a free choice; constrained for subsequent joints.DATAP 1JDATA 2CU83CUText.0070+fCRg.'?t!>?d? D ?@?>?L= phPhhPh  DATA0+ DATAH y axis is now constrained to complete right-handed coordinate frame.DATA  1DDATA 2CU83PCUText.008,k=ޏc?|=?d? ?333?>?L=phPhPhPh *DATA, DATA Now let's add the next joint!DATA1DATA *2CU8P3CUText.009`f=?"=?d? 6?@?>?L=phPhhPh <DATA`f DATA8Again, the z axis is defined by the axis of actuation.DATA16DATA <2CU83PCUText.010P=D9?"=?d? .?@?>?L=phPhPhPh NPDATAP DATA0(or axis of translation for a prismatic joint)DATApP1.DATA N2CU83CUText.011@fp(9#30?ۛ>?d? I?@?>?L=PphPhhPh d `DATA@f DATALPD-H parameters are derived from common normal between consecutive z axes.DATAH `1IDATA d2CU83CUText.012 xCRgͳ?t!>?d? R?@?>?L=0phPhhPh z vDATA  DATAT0New x axis is colinear with common normal, with origin at intersection with new z.DATA v1RDATA z2CU83CUText.013paNd&P? ">?d? _N?@?>?L=phPhhPh  DATAp DATA`Notice the origin is not at the center of the actuator. The origin may be in “open space”.DATA 1_DATA 2CU83CUText.014cwdt? ">?d? ^?@?>?L=phPhhPh  DATAc DATA`With these joint axes, four parameters specify the joint-to-joint transformation: d, θ, r, αDATA 1^DATA 2CU83CUText.015>`=ͼ?}=?d? 0,?@?>?L=phPhhPh PDATA> DATA4d is the depth along the previous joint's z axisDATAP10DATA 2CU83CUText.016 Xfx(9=K>|=?d? ?@?>?L=qfphPhhPh `DATA Xf DATAqfFrom the originDATAx`1DATA 2CU83CUText.017h`jL=A>$S=?d? ?@?>?L=`dhphPhhPh `DATAh DATA`dhTo the normalDATAh`1 DATA 2CU83PCUText.018hQ<=#==?d? ?@?33>?L=0hphPhhPh riBDATAh DATA0hdDATAri1DATA 2CU8P3 CUText.019oikdx? ">?d? G'?@?>?L=phPhhPh  DATAoi DATAHθ is the angle about the previous z to align its x with the new originDATA8 1GDATA 2CU8 3PCUText.020g<8z=35==?d? ?@?33>?L=phPhhPh DATAg DATAθDATA1DATA 2CU83 CUText.021P=ǧ?|=?d? +?@?>?L=phPhhPh (`DATAP DATA,r is the distance along the rotated x axisDATAX`1+DATA (2CU83@CUText.022)d2?I >?d? ^;?@?>?L=phPhhPh > :DATA DATA`r is the distance along the rotated x axis Alternatively, radius of rotation about previous zDATA :1^DATA >2CU8@3CUText.023a<جO=,D=W=?d? ?@?33>?L=phPhhPh PDATA DATArDATA1DATA P2CU83@CUText.0246:)d>?I >?d? M ?@?>?L=0phPhhPh f bDATA DATAP0Finally, α rotates about the new x axis to put z in its desired orientation.DATAh b1MDATA f2CU83:CUText.025i:EH=Y=SQ=?d? ?@?33>?L=PphPhhPh xDATA DATAPαDATA1DATA x2CU8:3CUText.0260[`@O=H3=LX=?d? ?@?33>?L=VphPhhPh  9\DATA0[ DATAVzDATA 9\1DATA 2CU83#:CUText.027`#B(;M=n=hY=?d? ?@?33>?L=#phPhhPh #DATA`# DATA#xDATA#1DATA 2CU8#3CUText.028P%\<;ʶ=h=?d? ?@?33>?L=%phPhhPh %DATAP% DATA%yDATA%1DATA 2CU83 #CUText.029%`@O=H3=LX=?d? ?@?33>?L=&phPhhPh @&BDATA% DATA&zDATA@&1DATA 2CU8 3CUText.030p&`@O=H3=LX=?d? ?@?33>?L=phPhhPh BDATAp& DATAzDATA1DATA 2CU83o CUText.031@B(;M=n=hY=?d? ?@?33>?L=pphPhhPh DATA@ DATApxDATA1DATA 2CU8o3PoCUText.032ɵ XX`Xг ԅ l(,,Z={?4ߵ=?d? ?@?33>?L=phPhhPh @oDATAг DATA Special case: Parallel z axesDATA@o1DATA 2CU8Po3ooCUText.033o*:9,0Lu?!>?d? 9!?@?>?L=phPhhPh 0DATAo DATA<Parallel z axes have an infinite number of common normalsDATA019DATA 2CU8o3oPoCUText.034PAc=*W?'=?d? ?@?>?L=phPhhPh oDATAP DATAThus d is a free parameterDATAo1DATA 2CU8o3ooCUText.035ТvXppp  ?L=`ophPhhPh oDATAp DATA`oChoose any convenient dDATAo1DATA 2CU8o3pooCUText.036%_`p2_9_Yo b Q<=#==?d? ?@?33>?L=ophPhhPh ,@oDATAo DATAodDATA@o1DATA ,2CU8po3PooCUText.037еoB =?=?d? %?@?>?L= phPhhPh >ZoDATAеo DATA( Other parameters determined as beforeDATA(Zo1%DATA >2CU8Po3opoCUText.038[o<8z=35==?d? ?@?33>?L=[ophPhhPh P\oDATA[o DATA[oθDATA\o1DATA P2CU8o3oPoCUText.039oa<جO=,D=W=?d? ?@?33>?L=0ophPhhPh b`oBDATAo DATA0orDATA`o1DATA b2CU8o3ЪooCUText.040oD>[=&w>,=?d? ?@?33>?L=ophPhhPh tpoDATAo DATAoα = 0DATA0po1DATA t2CU8Ъo3@coCUText.041oQO?,,<{N?45=?d? %%?@?333>?L=`[ophPhhPh cDATAo DATA(`[o(otherwise this case wouldn't apply!)DATA(c1%DATA 2CU8@c3cЪoCUText.042cD ?= ?|=?d? ?@?>?L=cphPhhPh cDATAc DATAcz already alignedDATAc1DATA 2CU8c3c@cCUText.043 c`κ졽H1? qb>?d? :?@?33>?L=PcphPhhPh  ,DATA c DATA<PcNow you know how to lay out Denavit-Hartenberg parameters!DATA ,1:DATA 2CU8c3@ccCUText.044 c:*i=6o?=?d? ?@?ff>?L=PcphPhhPh cDATA c DATAPcCongratulations!DATAc1DATA 2CU8@c3PccCUText.046cw O?s[=CM?3kg=?d? #??Ga>?L=0ophPhPhPh cDATAc DATA$0o(generically, “previous joint”)DATAc1#DATA 2CU8Pc3@cCUText.047cA(جO=,D=W=?d? ?@?33>?L=cphPhhPh cDATAc DATAcr DATAc1DATA 2IMn nIMbackground2.png/Users/ejt/Movies/Tekkotsu/DH/background2.png`ccJ??DATA`cV DATAV PNG  IHDR+iCCPICC ProfilexTkA6n"Zkx"IYhE6bk Ed3In6&*Ezd/JZE(ޫ(b-nL~7}ov r4 Ril|Bj A4%UN$As{z[V{wwҶ@G*q Y<ߡ)t9Nyx+=Y"|@5-MS%@H8qR>׋infObN~N>! ?F?aĆ=5`5_M'Tq. 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