OBSSCircuit DescriptionV1.1010/02/94 20:07 CET.Component & analysis parameters of a circuit.TINA 9.3.200.277 SF-TIB(c) Copyright 1993,94,95,96 DesignSoft Inc. All rights reserved. $Circuit$w? 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!6$!$!6(!(!6,!,!60!0!64!4!68!8!6<!<!6@!@!6D!D!6H!H!6L!L!6P!P!6T!T!6X!X!6\!\!6`!`!6d!d!6h!h!6l!l!6p!p!6t!t!6x!x!6|!|!6!!6!!6!!6!!6!!6!!6!!6!!6!!6!!6!!6!!6!!6!!6!!6!!6!!6!!6!!6!!6!!6!!6!!6!!6!!6!!6!!6  666666666666666666666666  6  6  6  6  6  6  6  6  6  666666666666666666666666666666666666666666666666666666666%  % % % F?VER=1.0Font0=Verdana,14Font1=Verdana,14,BRect0=2,0,0,85,22Rect1=1,0,0,85,10Rect2=1,0,10,10,17Rect3=1,10,10,75,17Rect4=1,75,10,85,17Rect5=1,0,17,50,22Rect6=1,50,17,85,22Text0=0,2,2,TitleText1=0,2,11,SizeText2=0,2,18,DateText3=0,12,11,Document No.Text4=0,77,11,RevText5=0,52,18,SheetText6=0,70,18,ofField0=1,T,11,2,80Field1=1,T,11,5,80Field2=1,S,4,13,5Field3=1,T,14,13,40Field4=1,R,78,13,6Field5=1,D,12,18,30Field6=1,P,64,18,3Field7=1,A,77,18,3>F0=TPS82740A 360nA IQ MicroSIPTM Step Down Converter Module ;F3= Datasheet: SLVSCE3A EVM: SLVUA72F4=1.0F5=October 29, 2014F6=1F7=1F2=CF1=for Low Power Applications@ Arial TEST BENCH DESCRIPTION:/1. The TPS82740A Transient Model is encrypted.Q2. This testbench has been configured for VIN = 3.6V, VOUT= 1.8V & IOUT = 0.2A. i3. This model has been corner tested for VIN = 2.2V to 5.5V, Vout = 1.8V to 2.5V and IRload= 1mA to 0.2A94. Please refer DS for recommended operating conditions.K5. This test bench is used to observe the startup behaviour of the model. _6. Put VOUT=Output Voltage for Steady state operation and VOUT=0 for normal Startup operation.U7. Operating current, Quiescent Current and shutdown currents have not been modeled.@8. Thermal characteristics of the part have not been modeled. SIMULATION INFO:1. Go to Analysis >> Options and Enable the option 'disable warning for large size analysis' and also select 'percentage bar' option.2. Go to Analysis >> Set Analysis Parameters. Click on the hand symbol and Choose 'Default'. V3. Go to Analysis >> Transient. Ensure that 'Draw excitation' check box is unchecked.%4. Enable Calculate operating point.A5. Ensure the integration method is 'Gear' and the order is '2'.!6. To run simulation, click OK. Y7. The simulation runs for 11 ms and takes less than 12 mins on a 4 core 2.8GHz machine.Symbol????333333?? @ Times New RomanTPS82740A START-UP SIMULATION Symbol????333333??;@x@@x@T_0BB5F22020141006185440;ppT_0BB5F5E020141006185440?x`xx`T_0BB604E020141006185440?```T_0BB6102020141006185440;0000T_0BB622E020141006185440;0000T_0E7D379020141006185440;@P@0@P@0T_0728042020141006185440B@0H@00HT_0D51F19020141006185440VIN;00T_0E74A3E020141006185440;0@00@0T_0E761F0020141006185440; 8P8 8P8T_07B65CA020141006185440;PxPPxPT_07B7239020141006185440?P8PPP8P8PPT_0895F6D020141007090344?T_08895E7020141007091203?8888T_087DD6E020141007091223VOUT>hhhhT_087B706020141007091227VIN?PPPPT_0887A06020141007091243LOAD?H0HH0T_08B2CE1020141007091856;````T_08B20EA020141007091900;xxxxT_08B156B020141007091903?xxT_08AF61B020141007091913BH(VINT_0B0CF68020141006152004 JP100 (VG) 0 010u 3.61 3.6 B@PC1T_0B0CFC6020141006152054C_RAD200_L300_W100_Red (C),C6?@eAY@? 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hh+prmwpOg==5oKuGxm1UISbZCbxwzlDcZw3vlZ842QQhoNa8Z/dL064Vd5DNGw==9dr6Y53DnBALdwnyGwMA9Qch1aYi4rOROGueD/LqPRxGHP8bvuTflHYM=-nhB6DmF16w3mQRWn+oQxPx3XF0XyUXyvWpBAeVQ6pOgiMSPwnm/RKwR2kLT+zO6loO4Rxv+xwq3MAVK9K03EkFJdYzwX0QvrYDpRt8KkGwtH5oExG4oRBTJMIuoI8QuEDwrt+Hk0=ILoIFI2KliTxVUgrSeAV7JpnozmauoFD6bLX609ZFvWbBabb3B8ismh06DbyojxMHmd178w==-Tlxd9WM88e1952kAxV2N4bRrqtC3E+kHLtiJxmgm3gA=1bb60f1S89uI8Xrkwrk8dGEpulNXgjEEEyv7GkqyIHxKKhA==9UL5x6iw+SBfHxbhQgXUsd8BbeTkS8u/71TfKqyzmgN2TP4WDZNJuXGo==yY3CVxnt+fFFz4fM1Q/TYTYDNaEL+abwiFuIkvaQjXX6D5pEYMfp6K0Cl6Q=5U2T4WXvNEiIk4sOpZxLj9QEn3ndfXzRn49by06kfVsZFHfSADA1j-6fvUOP7jYa5boQ6Q+/jxqDgGQg7feF1mxntMF+9e3z4YePbl/+cYGUDhVWByolnrJFZUAmtJRoQgcem0e5w0aHaBIquiTSgydhiyU2ZhtRPxsMouFe8WoYvoPIgd06eKzxmRJde7rEgmWf5o=nCGzdVCamh9PQa6oc0JCjq0=YdO9YfaBpYXf4KZap/HA+6CJKfVJ6ocmxIMAMP9xVVEf7KESJzfeZ9WS23rW8mg6J2wyrOfWcRiQo/k037wvprsE=Ui/0C3E6Fko/xg5+J1NCSKGa3+5Yk1B866BhZvloOSsDa+oZAO7AlubhzOibbnWWdSQevZD+ItIrrH73IEw==UiAkKV4nV8rDFw+b3XYkhLPpYhMdAdNsP6ycyDvilbtAHfAqz6a3nxEtXJ1uLf5GlxT72/C6v7HsDzfmzdgA=)aPoN+JAj7c3PLGEHvvVvrw7gdEXc282k6SE2jzw=axoSJ/X67p5z9xRp85B5+l1KlDWZptC0QfAZjGNdiq7/HMuaO53Mcre/Q12/FRS5OwN55O3fLQ1nHhgtHAxxHxcJ+m2Z3cCiwnCGzdVCamh9PQa6oc0JCjq0=ezyM7ZxpgRvEpD4zS8LVsGa4jh+4HfbLz19UF+3RvRVn/WLuIheI2HpV4TopC4jIFomHQwWTkeXGRDGUdYLhCoeKhXBw2Yjgp8Q==nCGzdVCamh9PQa6oc0JCjq0=eKPsO35RVcQuV9sa12l2iS437RypA9ZAalEm5SnP3wZ8kUXfRVrD1obbXniFEKn36NN8tsMes0l9ehD+ayLWdPvXwkoY8XVAabg==1h5H0p6JWyKSBxA04AZ8X1TNCSbuvfXsEQfy3HsHj44rKXQ==edp8w88qmUNCTRaVasOH78V3urmSuABCFE/8YWoGSDoQwCM6+c57XVK7vSPyTrUNH0sT+QlnAmoGtDsD54hCBgGTzEZ28PmEYOJg=nCGzdVCamh8GXqvZjLk=e/eQuzg+QgixCAs7b9uZObi1iQdLpNqx87M8VObmBxn0WCGCiuesy8gMaty+FwfCm2vJD7SrbxZLQke+am0ObN2+nusxlRekQFNA=!t7NmAqRrGpaqJCafJBnHvRTUdvTkUsQ=9DabX3e6j1gSUWjIZJZkL8ZxIZ/4I4aC01oUGitK0g3IRWlB21Pe1iTs=a7dkjobGkWof7I5PbXCdMPWbDfjj5PRjiG1PqIhWIgquUBfe10ySFzjgCxGh0NrL39GAfrUWRyZ2Ic4ehodwHRTTDUuXUqOE=1wjLJI+M5DNb94w6MzyeTnJ000CihW7yXHa7I+nfzNTZekw==mrqxlDBIsPMerBm7+aIvC2rlBk56bG08Di0GxTokY676QW/NzASn1shzZV8cxDgG7Uhi5Kl7qHBlri0QbRCt75xTONUVa8hBQKukDVBETww==nCGzdVCamh9PQa6oc0JCjq0=iliG0p+e6P72AfBn+vOnXbRzSCl8OXi7Si6ol7pklYzDDpE7OEi07b3jAjz1uLxkqdKDAYemAG9+p3Fo7R/TmFIvR0qdopjMT7kzvAs8=nCGzdVCamh9PQa6oc0JCjq0=9vf97r02znPV8v2fIU5GDKMzLX3Vtbugy5YNevg+tkUAe21laa+TVZak=9fd8mXR03L6IQ2maBNGBepPljKrrWleP2nz+V++gcE+/8ZLl0juyDDw==-vme23UR4ZpVonn2BoByYHC1ua610y8XjBMeC21uUiVQJiHxqt9oy4W7TACTSq4DJpATGBteRSNyeRqDp+Oi8N+yMA1EHr1sFiGZncAJdpYJu44MfIm07JUn5cBwBLQEgbj0pyhsE2u/2uNQhQj0I=-K+hUs9AhB9FTGrJojO8NEXzQKyELIb52TSjH0PJAEOk4%EATUb2nuJ0eNkkIBbM2Ue/OPQPz0NMx7Dg==iFGWOhyu1NggxzOdij0M5/gcJR8jJTC4PUdO9vtoS2sVgai1HMRwgv81UU3YxTlhPee94eKCIPIOHNZKUe1s+8VBhObd8i3pyX8XpiA==nCGzdVCamh9PQa6oc0JCjq0=efjXBOdSOr9Qa0mWDiTMrRpfvUZR5En+o7q45wsbFw2aU/tV7JxFRFQsNr3qSRMduD0tFpNwsCb4G41W04V4HCklQd5HIDrQQeg==]FUyRnzo0y6bzq3gJ5ahMga++XU3/RkuM2+sY401G/PxqKm7UbwyB7jB1ErOI02U/nzOgjGbmjks80nbz3GyxufnYxAyEnCGzdVCamh9PQa6oc0JCjq0=)k5OenA4bMag6dq2PIvuCVSB3pONgvWW709TrsQ==mn4IJye116S0bG7ag/ldZF/W3aQiUn6Bcu6fKL7E6jaFxnAvWTDVcHYSiq/BMn7arWfBcyQRU9NyLjuhqbWWAJ+Sh2hR2mfOOSTozB7nutQ==ihxeh4fnJUEDWGTn+ey9NAyH67seNqjfUwUS3TsHohT476GoODjFHpnC4IPenywWPdQob6h3KG/YEZ+SRBZPKifDPjLz4XjnRayLhJg==]9jvk9Y8tBDomK9bNUgh+GJ8D/CXmQrzj/PNNJlWXaJEnh4co6zqHzgtBa++bDDkh36/+S2RuyaFqKrTmhFVaITXPFHxknCGzdVCamh9PQa6oc0JCjq0=ecFC8DHpvHttLtUx4TQPj9LwR8IE8gVP29wrayoCPkXKZZicKPxALntxMv75Zb4xH6ZnLHQ4DUkSrt3FIYp6oiFSuqVd3Wh5gzjEbnCGzdVCamh9PQa6oc0JCjq0=YLJZ/abCSPEn4D7TjHFcxYU1OKMfcS6S34BqLqgFFuKQYR6sQMcZI2/GGdNSF3ahlGFjfV3DTyzWDeLABGCKZf/Y=nCGzdVCamh9PQa6oc0JCjq0=iCpdC5cpa2RJehQtFSGNwLr/LHQgWznxQJQnyZEjjQFHaXiO3ilkD7OUQ9BL/p3LEqbbL0NcaUYH6XZocAOGHhW2L6pmSBs60Q1ClOA==%qwiQqc7fvBZ0bQpHQG76Lam3ZcKf4uaVrp0=as6KZ9YtEx4qOVYA3YEaMePvEmx8HcBoflEzj1uTkXW4s9Hc4OzfWM2a6FGKCHhD1FAKRWLMNq235u7yMO9KGiI8qtlh+Tg==nCGzdVCamh9PQa6oc0JCjq0=EDQcxGsiTlpByaMqxkBV2ynkjFyxTuIvh2dqThz3DpfQzCdp2fqfp2NZkg0Whb1Uz/ZM=1LpWBiA4qKl+ZgonGxjMGpy8LGSVBZ4gc8UIYJE5DuHHlR9M= 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hh+prmx0i6WNU+Mwb5XAAEMchQotYpLFMvnVFKFSdPhku1E3uBW5eP1KPijS50IiKgrk9iUV3j2TyHEd87iBGMUP05doJ+B4e1mjUSUAv3SuvFA==9MCbUJizqdz67AGcDMF9MwgBFFBSnNLx6Ql7JMLYHDLUcvF04JxfmP647=bp4siQu6+knnbLWeubxTQS2aCIq2R/MkFJeQES76mjut7PTk6F9s5KUCwg==]OSZF5ovh0SXtlvDHECWtbL48Ucr3w+KPjn8OGXdaJWZrl4o0PoHI4WeoD5iUrMe+grpZJJVrJjPu6/OH7Ire/+KuI0HEnCGzdVCamh9PQa6oc0JCjq0=mPGAG+sFjHo2pDMFhAEJtm1OcEBTI+cJaDHGtOZSOeftpMjqQHGdBLwBrq0uuF2TpIHJpoZ6roLOj4KCYb4HKpRNrj7Qm5awlw0mvPS+KQw==nCGzdVCamh8GXqvZjLk=-TsgTv42Ojm9rMuqkrGv4onqedt7H2zPQ7wyvE2D34jA=18MdDucmhT179ELPdaqj93s8PUP6lgU9IrvjagLcjlf1AeoE=ENAeK00h6oQJiWtv4RBJdgjS1NOIpH893Z5raiyMRziILAAxt2bWWuw0IHIB4IezCDg==-j9UxnML3fXaqAP9vgM+41sWA5/oAugZ3923XAvE0Xg==adRs8RPr106N2fREJlb+pjJUFrvq2JrdqlE5Sc7ft9QZgUIvQYpPfyJTUyysI85QuRDo1ZfkXEbWvdOs5R8m6xpb0PcrHGD3W=M7+aZFuPLHnXyFz3Z9uAvNGl92UUvbZWfl6ZRtj+fjFT+6cMUm82NpWoXbHjmetxSWBWX0xng1J9r+8MTH8oWE6b5LhOdZy3JmPHkd92kBeSVWkPyTE8DYEZToCUBcTrTUO6NlC6YAlxxeZvxZ4H5xTjcywnF5Aa+JPjvKA==-t7NmAqRrGpaqJCafJBnHvVJfyhrKdtDB0uqBPdlMfHU=1KSFPVOBQhl+Ga0wjxY8oKt2aX1a0THJ2OAe6O5E6pUhNn8A=5tWLNrfIzEedLy6nCuBHyAq6dwlTQDugc0Oi5VqwFSbyABg4BXA==AC5bbokr1LhUDM/1JR5YEyC2mU5Ac+vg+9+wMl4/ZYlrupjQgUTcANRfjYt0yEQ==inrxi/oIOQsdQuKTlzpwLJCtYpp9dcZ3e1t2SYbDunce13ROPBJ9qelq62MBkuZ2Z3j0CRNMp90u1rmRnPDParV/TRcj6BwgePvM4cg==xN1wztmvOdN7AUA=metxSWBWX0xmR4SIsq7ApqJDQN3LnNB7VYCeMjLF5pt7VffHrhQ8Irx3GzavW6z8P7soaRW9mA4AyoeKDO4mewWQ1DjT8PfkfhzNgJCE8fw==-t7NmAqRrGpaqJCafJBnHvVJfyhrKdtDBR7TZaG5qbA==aetxSWBWX0xlopjrjbS6pFysP+UF84sLXqGEYgFYuglYTUryL4m43Le1QodxLB0W8c+EF2/wuUQPE2f1iTaFpd3BJJ+1how==IB/MoJrjktkJSzhiVr7ywzfGcO+dzgRCOcmnBQ2frhUMUXFFSi/E+UWtQlggFRb4D9H1HZQ==ietxSWBWX0xkpjVUNMKBGYrNtjsdclVczoiWHJePemO5NdFCvENGHRgEfCKMIyBltqaFq2SKAvqZhEZQkVeYbbqB8KBqyjXO6Fm8FNw0=5h5H0p6JWyKSBxA04AZ8X1TNCSbuvfXsE7/aE9FqIipp3hoCq+A==9tWLNrfIzEec7xQxyHVQk0BGRBVmcQTicZD0rBxxSOX58URNSpZHBrDw=Ynrxi/oIOQsdQ76xN3SOawlu1Tzg5fiXceJfRWDCQFocMvSrLhacMKHe3Sv/iaR/ym5Zblg8KZmdgGmJRf/xpEg==%aPoN+JAj7c3PLGEHvvVvrzAKRhWDFt6K5VQ=MI7lO2bg2Vi+rxanmc8cy3AGJoYhY76WcBpn64qIvC9Fu7oKbtOJS2C9M/5MeN9svs9ThpxHbGos=m0aXNK0T90pBt/XHAmUeh+oG3gsM+s4mCgLCqedtLB1NlHUX+zOwG8963QIUJIspyVueixeEy1grzz6od5stKBj31Oz6QvqfY+B5ctQ7zAg==YRPW9ffxwwqVq9jIMbxHCOqIkTETgdOF6iixwLjmgQkOysPtJsf+3KmOVp7yrkA9OGWsr1UU/SwnELBCJi2oDthk=EkRgRBuL3lV48zpACCTVtXZ0a8U2RIf6hq4X2YyYKswMYKS+HmZM+sEGV4kExWv3qIyLoa0aXNK0T90pA2XxAql5uzdoa/ptvvvjPKXLXpsFj0yeus4k2KXzE9qU/geyNeNn9G4cE+O3vS/H38Xkh2cGHn64E7OVyQPEikA/b+6y0J9nzpRUfbEgbXUKZo2CpLElMIAHdL8YXK4MqN0sV64JML+mEFXDE31hwoBMI7lO2bg2Vi+rxanmc8cy3C2GNXl8eRQhdexcGMRxSKceOJJ+cuJeUPMHFonq2Wq7surYmYgVFLc=Q0aXNK0T90pA2XxAql5uzdtGOEoq4Xmj6cvLnN0Snd6qOZY0GA1LKOkKMeZf3b2Gj5aB/ikKtRyB7XGQ=eeupBybdHdjb4K9EfMACCSAIl0DfnAgs0aao6Yd9CNUoA/E2Ibr4Rd0eBAstd+wHXgKGAb5ewWZOhRPdPCC87D028qnu8rVNoYtg=i0aXNK0T90pA2XxAql5uzdj+pliqqF7AgiLgbvD4/aPbKrB+F84UyIb1Io0VFkW0v1eyx2blUxpN1otc6bQIoFOkXvo80IfETUBTzJks=ecu6CcPhs+/O/2C784B+RtUuZqby1EvVgIrb4QFFU04DTMj3vr8Ic5dpNWm4SaFxrFzXTXXEbLRsWw4PnEwvrFd0utgogETnx+3WtmVGQwFhQZxIBubdVkYmcC7lP/gE0zk2sno8fZfPWuweQ+RzPm3YK2hJuNEBDy9gm+YXq/Rgfk2nH6s3X/dNDNWtWaViOwxUbbgmcWWnH4lA==5xvvcLjwpcPrSWJylMvzbowqr25B46mChI02FTw56mKTEpemwZA==%aPoN+JAj7c2c0IUsVDLMGjDhxLf1pEtoYA==IGjA3GvzluqdKRGnVjbIlOsf3apbG42Do6if7MBRSxQOvsbcZfD7pQSuybMSgSfrPZH7GK/4d9I7lO2bg2Vi+rxanmc8cy3BgsFry39m9qjKwUtuNJdzcXOPU/ZtEjJqvHMGjA3GvzluqdKRGnVjbIlOncVBnSPpBt1DLdR6VVScNbL3YchmV9pEdgF4B+qHA+QgHGq2T7GhA==i0aXNK0T90pA2XxAql5uzdoiIOfo8yYwq6W8woi850EYV/p8CwyOlQtclNjtOVP9FGUYhNx1pqJj3RQv52nJCc36JojCwCaU4J0NfknE=a0aXNK0T90pBt/XHAmUeh+v5xWCH8zdosyaFu3cXPWrYvgIQDu297mhhvTgko6BcuWBJnacUT97ju0WFvZGdlziRh38UvUW4M-d4r2rrsnJNAs9wjpXMyKLm2cRg834OiaPrD6dUoeJBc=meupBybdHdjb4K9EfMACCSNxltzEVc0w4zeXoovYbVapU++NTJfPJHKcW5YzdbyXQPZkUXW79WZIzhtPOQqzgqIMIr7QfDn0XFX/td+ERiQ== hh/0rg==1DXaivx9dxyPxHL5XerH4ZAYZe3tMUbNQTXayBHxEHHx2hKk=icNsjDIKCEFvHPUEeSYKySfTQKPmlY0pKVBGrE8AEI0uu5M+z2TnbCW4WPYNQFT+ctCk+TuN8sMRwKOJY4up/ImbwojFVQUNq/DB12TrynCGzdVCamh8GXqvZjLk=14AEOUR8gOQDi+RzJoIYXvem9yHioyTyzoFq1zjB/JAVHySElA8lFjpHcSBy5WFSGU9de7MZISIVMRUDt7muGhUbQkjdO6JAkUi/UG6GCbpls/vWTO5oPyHaT/uToD8BvD5LqfyUh2l9rwCCPoKogRdZkA7DACFsAAQ7A==-wZPJvmp9iyUAf/t0EpwQrKbCyA3pKZNJumrx4MbyOAiP]SqcyABqFip6WDUL4T1eMRiC8b2YGSes9fWC8cLdOdQPbRoy7YTCkBqP1KRt3j7puf9nodWLw8/rtatue2WezzCJS6uAgnCGzdVCamh9PQa6oc0JCjq0=1IjKHa4ewHNa4dXhVQixMaGLy7DXufXJXqMMlhHoLWjGOrHk=-N/1KrPuMILPNkAMy52hC1381JjICE/ftlAN0tmA93OHc=PvuxVMMFLKUcHVtl2JUlB6rtkwHg5L4s+O2vr3Z5TNHOTTwq2zxBQcVkKBeze0mBbjf6vGaoykS1jD4kcoFnLBo0h/D1qrP/GFXft4umGz87o2tnN/S2dsXXV3JEilZ94dlLcyOr1BKiqYHA/m0axnJLtnfQqE48=t7NmAqRrGpaqJCafJBnHvRTRaPE=%7QcfyZIuECISOwh6+kI+tX2+DO0Yu9MKMcq+-KyYPFniNKiIttNmqPQ9rhhnQZmpDMZ0EFH4uLYwfY0hNmOpbJZlTfJcFppjBrXv8658pkwAdRraksFHeEeO18cFKpfvYeMD2+YebC6HuiCJO0KjT9fyJkfbGxRIpxg2Y3R/yHKRAltcmlZ/u3f1G9sw==1WhcvHGGTZDc/MSPkkg5VuzISLZjsgym6VyluzDeidwbt72Ax9ZU+LvJXC7SIuFAPphVHVBNf1Xn/m+ucfroTkhE7RuHFWVasvmmqytH949UcZL4oY4IaV/P9fAoe50Px7c/bYMx7m+zl+NMEHI2zn+ZjobqVsJfg==)h75j/Pj99zKf57pmWEKMr0aOT6JMv//TaS/1Vg==Er97c9sVt2/E1hFXdrOyJR3OtEIqQWGGR+iDMbQJGQjWHRaafOlSnl++GJgiDQss/Rg==-kM3NSM7W7TTrVoFz4X+jgGkQA1B4IFAw+c9hOfQQkkI=meEqJK85KII5YinFYQmRa0smYFWiovlsE0x28CHXXOOORd4/X9YPdh92EFnXbAhEcMgSYtS+cg0u04dHIQuMvLEz4dLY5CtPKkeNsHU80vg==%qwiQqc7fvBZ0bQpHQG76Lam3ZcKf4uaVrp0=18/MR1D3nVG3/VrFzj1FeH+PGg17TvyDVc6EsklhRKZQk2g==16NLuilh+w843eWrjKqhYysTng9+2OrZwLpM4gubYOoFADw==-2/Zh/z8RkV8iMwxq1POUWJGDTGoPui0LymeeFVgaoOQYM9TxTleezQTN2hdu+j9XyZNxy6Tg9tI2p1JkyyotebObjtaj/SjvvMWu5Bd1JqrRDobQ3AUSzFg0=eQojUaHq/hnSjZ0XZ7eXk6SQkOrFGY+2KRYM7y9+wTxQhGSDqxiWxk62HpDS5AWaBXI9oxLlxVMy4/kCp2WvjTXK5BvcCudts/Q==nCGzdVCamh9PQa6oc0JCjq0=12LHSZpLt1yXq8PoTp5y+piBt7C/1j28EX7rOC1jOv9UNtg==ijiyRD043Xr/3FMAcy+4RqlnCCkWsNfyb50W4vnt/5AQqR8791Ly/G8iO8Uy6rYnb5x7qEHsiK803CvLhJo7EXz2r5l+ruXK9GxcFOE5y%qwiQqc7fvBZ0bQpHQG76Lam3ZcKf4uaVrp0=-Ybl7AJhWJ8mPJRuGdeEyG07EMBr0nRUb9vBrsPPX1Qc=iOFxORa1MSKfdg46JfZuy/IVkuZewcip3mSuGvdM/SJhKV9L3donB8GZsrqZh+KxtXHzJ7PIhqTVHyOnydHg/0C5X+HpdqVr9ZliHp75I%qwiQqc7fvBZ0bQpHQG76Lam3ZcKf4uaVrp0=%4/WJoPJOW6vO75nNGAAbqUVHqm7qzNzOkymu-ubKcIngM20n4rB8cJsDAIMMGeVQahpnG3AW2IbXPvQ==a81g90V+P+/KOv4TYkxgtLRCvj1+biqysOuAGUP2Zrd2Or4WKlzHJnXeVuzQHco0crze1sCpfmQMXZIjPYol84H4gKvDU2upznCGzdVCamh9PQa6oc0JCjq0=Y+yIRanGxDWVYdOlM5qxyIB1EhmIr0ThCZaKquM6k2eUE1b9ZH49q1ZnM9WLs1PcJJs7Q2wQ3i1DICTZZD/XJ1JTbnCGzdVCamh9PQa6oc0JCjq0=%aj2AQ+6DeB9UOIXNK+/Hs+P1hW6yy0Dc96ob96NvFz7B/96DRm0wDvi2VEcfUtQRJM0KYe0jwONmd1k6SD48ML7MXTg==-1G/YOOWhqYrXTddeWCc0FbNmgRk7bz4DXogATaSqwKg=ad5yXBM+F+n0OEMvHYmkWyWc4EftBs+AiqUNso4yIUkfSKGgltGZMuEDi823BgUVRifCrqzcuFfqifKlhAtBMz1G+dhSlo9g=iPUEmPUU1uryUnwIcoPtl2NqDDaoDNgdSV1BH3TazrHDFUYF+rtpeEQFNRuczgoSmmUG576ktBlAKOcwh8vQTCWP7eNJs2MX9rh0i/Q==nCGzdVCamh9PQa6oc0JCjq0=)g6t4sx1frz4WsZ2yvQHDxW89tfQ351qr73Tb2w==5f2CXyalZgTXKT/Uz2JaDD5dWNMyFlnbZ3SWlFBL7YqzZI0VWPfM=m/NBg7IOTK+ExONLZl5ks/X6JyCigUlcmdjGTNvcnjK+yCsyk0MDdRYjZI49OvryDZ9y/MPBLL3sraKzVyi8dLE2bL71zKEHXFhaPEpmX7g== hh/0rmx0eAIKLooyCgF5ReOuaDaGN8HlnNP8diLAlsXwtQ8gh2tnTNnTEnOHecDi7gYYx7lfwVpbLNc1vvD98oz9HUdxRQD3zFNcNN4E551I=!t7NmAqRrGpaqJCafJBnHvRTUdvTkUsQ=Al+khq8MYODsFLHTgV2aY5p0gDWMqtXRH+PfN0TtCHn1x8pqadIJQXLv9/nkfaDpReHmo99C4wfv3fVrOmqLECFPU1z66ZVe5hB8VNla2ITdnHfa/DghkofEGljpVZNBlcfyCLBxWPmmz+UiwtWjugPeB8RPGOEIL3WDQ=!nCGzdVCamh9RqJdaeB24wFwfdhZip9I=1HUB0Snw/+S9cCLPyHBZRD2eBgW1o4fjnJEAWVFYHolUb7Gf19J8wE2Sy6iwZt6tati3jXep3CT1/HBDrAySTg63PPfN2dlToVAxZkfTdDAIPOU3dzs9UEdfgKXBkJM2acMIgj0BImo6mWZh9pClnJhpESAVeUGZW+3JQgwsA==1LMzeND5liWGODWwCwjrM0/Vs4N2GaRd3JTCOShvfZAXPmLJIAHlEgb+58vq0/fuTgY1SQvT335EJ5iaZ8Bv2JkqXfSkeNkiQgqCwnI7J6K7PSOA==IgmgkdYvG3Qt3II5AAMIyevRQINO84rg4XIsZx9gsmtiX2JYMhOjU8D7oczQBSVKcjheNOEE=iafyXiy8UJs8QVoI34tWj2RK7eEMradBymx3hZIELD2yHeLgM74qPhhaMzZfVV4f824Yzm1jB92OfLKVqwGkoF3VYi8o5RMzdhs7MRrWL!t7NmAqRrGpaqJCafJBnHvRTUdvTkUsQ=eY8woNV4EqLKoSokoWPbUNb/JOioaYwUFkmVhKfajGv2yLm3fhT2hrqVbxwsc8dfa43opvJOLCwOtdNAgSl6SbNEQgSQiQsswya0=!nCGzdVCamh9RqJdaeB24wFwfdhZip9I=Y/NBg7IOTK+FKsE+LRY+t8YLBTKGU8OPILvnKrhfSEGDi0QOlQCTsD9tqPMufRuTRK10GMsoRD8Jjtww1QpJB1A==%fl/Y0YRwSmWWG7yo8Y64Y1NYZnKkSFjvDBFyE39idxEXoCChpXc+2AW4W/YOWDjtSq3Fzf3D3LXmAi3byHF2Tag6ZgcP+w3LK6yPrXfQ=1WJkn2qS3aftgV7/yqdhVfq/TWstca2yRXBqxDCaN5CuYxF4m59zWCAhqaFFkG5OHiCewGr81/H/5NAak3BGq6krGYrLfO20zayCI=1jGPW6dXSXdSj3+yIU0NVCjfcA3CpyXJBXoulqvH+U7WcScGSa/phwCQ6Dgxae5Gy8qrU4Nx3f2SKM3Ag+fGyTu70n3zBFznGM/M4IFeJ0oT7eZc1a1I+W9pU8YxfA8jNYnC1k4917pGkvJuTy1h5H0p6JWyKSBxA04AZ8X1TNCSbuvfXsEQfy3HsHj44rKXQ==1h0oRHJ1cnXL9iQCShBPW9cSboAPViNgZDwUCgfbxM/r4B3ptm/NBg7IOTK+F0DjFB4Bf3Nozq+kCA7vpG7pPVGH6TtozpUsE2VT7FAiwIjStcqGE3F0jC0GCtw77BmiN29EVA+DBbHVvyqIl8kQEdyx+TlQ== hh/0rmx01/NBg7IOTK+HANGoMQX8sCbVbl2Q9SSDmPhQch5pX3U+PJj5IUcIgf89/YyCc9j6Cl3K1u4A6MQ+5U0/8ZJLsagp7tS0EDexcp1j3z9bGHIVOYCz7Vbl/pZXWevIz727Xk1ysvIAHrkYM2tKQlYC5/Z1QImILm9mNy85wZVG1ZZwZuiT9hYjS4eBveijPw3NdJz6ZfUlIBUcP8RIm24gT1Qr3aroD0ViaJ4J3by4i5+dsPzRaJSPiQNwxFvRd0ax8IEiJlxMOyCCKqflCw4w60g=Mj41cDNHc5dvqZYKrtkx4trVNIgiLwsmBKcZfVq7OsTVLRPlzOYwIpfZqlRm/eHcmUegS16gp/A==EclJqh5WGWxQwUFyqHJWTdH+BEnpFjxIXBcZSCyd7wjRev+ow+1f9CxjyAABp4ybg0jrHEOBZ4reuDlRbv8qiY+oe+vFyVrzsawTg7y851zD78XvJLANbf5N+0dRVlfhq4gkcUWQ/O]/NBg7IOTK+EiS3DbXerdZ+kineisX7T52PYE9U6b8lAQgBWYHyKKLUqwVKFSW7ZlI1t60AnCUYvDy09wE0i735WrsR+u-LFCcb86Fe1iqJuuiATjfLQPnesKJa+8d/fs94uavVhA=AlauGewezUi3FsVXhyR4Pq3SPESiJjBU//DCOPrtXxe6ndgWN1cZachaVoFekDOl11henxtROPTVbFYlTGOBBk9nWtkVRQgC2k+6bsaVd2XrPxJAmKiT8jDHWoSY3QpAb5kl6JZpi2dX+bKw4SCm6s85u/sGzDFZG+3ORUBZ3NjofgfjGMwIIn9+OWjCJiE+AFSk3ojIbyxPxWycQY1KAWS7uiY!t7NmAqRrGpaqJCafJBnHvRTUdvTkUsQ=eoOrzdNn1RrkBv8rjNp+snv4ndQkPjqWaF7+gtnQkE8ruhAyosxPl7fja5TcdsKgMPiTqrEzydLvzv7t3DTnDVH9eF/L9Y7ux2sg=!t7NmAqRrGpaqJCafJBnHvRTUdvTkUsQ=-osQs+stTHQfdZm4/Mf0BEjMeKTTpMGuImZ/QimHVqBFtiLzdRUIT5o6PpVBFEocbeZr92vitiJQPvrzZyBkS4j7dTYPElDzMwLeJ6zgnEgHDU4l92og5eUtbUPHPmOjPCkOWdSUjgm7Jquz5lIN0=)qwiQqc7fvBZ0bQpHQG76Ld0xQ2Wq0VznGXexu3A=mwGiQmhNPIQKiADSKCUoeYHpxizvLrktYAkDZn7WH3msbwssUaoCPr0AywtxNeGJBl95fWLChfRFHM/4aM9a6+lpO5+nBmuqTXwrtIeO33g==-GRqJsaJcWpqo2r2CxoODJoGfJP6HtEB8wYLA7xiXZj8ZMtFM/DQiRRMcpcUbOhj0qp/McUAbdY6P84tVRyHuxorABK/YqVunTETVwPCViOIXM7ZNs79+Cvg==mug2DvFX3l+KshvZGhkkpD1m4e3JyTifqXBGvkp1EpqEdlLksl9d5XzPnKlbmkU+JpaEYXcOBH2FOf4c/3XSoKCnP/iG73JgRuiRGUfzACw==%qwiQqc7fvBZ0bQpHQG76Lam3ZcKf4uaVrp0=e/NBg7IOTK+Fx5ViOmi9NaxuTjuUH6XOF2dfcbmFETC1J0X7ncRagg+aiQFQ9kiZx9Ov1kylybEriLVNDh8utSAAJXPh/F3jFQpI=%hFx3xl2dpdRbdQ1BVRuJVkvd0DreDgZmyFD3Ii+gouenHDBdLb/FcBe9gmJXu8kHfySCZelSiR2gHRmlOLolvFK1imAvhbMp8Ox/33jwYmOgYmaYqIVKDF0tKjsgii0gaSIwM3auzpjqZ0p+J10ItyUXYyzO8VquaIB21tpU7sBlb4QC6eoMN7XKp1yhKMogab5rs3Ghh0DAccq9gOCbaYEg==%qwiQqc7fvBZ0bQpHQG76Lam3ZcKf4uaVrp0==TysPjlvakQK5hGFv/5L34tOjyJ57e4S1byiL9U+RBhobRYi8vlavje10ou7Y5NkaQXEVzBTOc3Rus797kslLxLP03E/8G5K//Gcb5nL9dUqEt3A==mcRBsxhlbO95md5UQMjyryT22DdwQim2LdupNk62pqLL5W+eYXRq8AFfGxMN/dA6kTEaqlvY/D+4+NdU8Z9qHOVMa0mpbuezxaKc8yX96Uw==t7NmAqRrGpaqJCafJBnHvRTRaPE=AdR17+PQlsEc/iOalrvKDT+HRzr8Hk5n+tc5DPbhG0nyb7vgVMGyBwUoXzkR8Mw==959q+0AugOITShRLfUpMV1OHPnpaX9rMv1/aueSiPhhwShM+GKvsnzA==iokR3q8bXYBauZpHTAS/zDLbe0UGf+reyxzjFgd2yTNknbjmXgPUg8MXYiX4V31I0I/KXqGVGTGjr/fV4hYPL8sB87yxEceeIpQXJ8xA=)5BgWorOXvi7nuDnC7AoBhZQ4Xxd5sqkqBiEZhoc=-wRbPLFJbL65bo+nCCj/2Sw9ZoiQ9/e4Gc3P1Tg2zsg==-j2enQWkfw0d4b5HP9NweQV54cup64hF6BVeOvp7Tr5wfYokR3q8bXYBbpL840eM4VHrLQCYRmKuXppkphtqSYoU9sEuxmxLsfZBi2q/itIj8aGpwVc7GbdOhIkqH/KCaDCQ==ipsTqC4QtphhiQh47eToVcwGNWXi0yXY2dmQjj342EwXFnGDzm2uT3UN7hf/f4i8HJSR/n7/r3/9s10V3/uJgPg5EJ6v6SWmn5MiwUQ==!t7NmAqRrGpaqJCafJBnHvRTUdvTkUsQ=UokR3q8bXYBZ+r1xAMXuwYQ6tBwLt/RrIr5sSvIq1+k0wI3RdG8NHpQ+ZwIIKvQjdlvfczInxtYZjJZyS1C8=-brQYRHAVjmAk91DsVZuLaYby9OJYeeok+OK4vy7xPJc=auNSXlhIuZ4qCbyQFg+HfTUwEsWZUWPdd6xzvnkfCFQh5X4OXa23srwtRlqYS4LwI3+sZfvw67FNhNYq2p4ACzWQksZOI9w==nCGzdVCamh8GXqvZjLk=1yoYOUkEB5NoHNbEnujlY7D49r9iVHx0y6izzxF6rwW+26A==e5AhKLvd8D0pATQ3wnBNpkSAdz+lrE1Da8xe+wcgve7lUvGNjzj/4M+oLzrJrWMdZZ6qTR9Elkab4WDS7kPQwNU7tw0HrO2CeZWfft7NmAqRrGpaqJCafJBnHvRTRaPE=5Q0AcDnhDunppt4tLyMYnP8R5AVokTzOLDqFcY8kTUHMfZfagrQ==mvD92wq31KYgF7Fkk6nXgiS5R7QWcSsXqrDvF0B7for68tKe00rwJk6HQmggae/SOrVN+MqeXUiQjH+xg0td5iYuw35oatan8TjXvnlck7Q==nCGzdVCamh9PQa6oc0JCjq0=)rOyrZ10xpCW6T7dT3xz+e6Mj8xpNRoPCM+hmIKw=)cwo3zwldvBEBHpXr8jFsUTT8L/sXKS2WlbTSHrQ=94FWSo7ivqvGgpgQShPczOaHlrcMWm5hoLRrjn0omjSy2r3semSIplt8=azSGSLp27nbDe5UbbwjC4MIMRsdI22YJHGRvGgh1Mg5v4XP9ndtCgs5qKzGe1PzjZT2b8eX0sm9qwwXx6uUxTK4m5xEQkZg==UokR3q8bXYBYRQBUjJA0vV2pikGKXJ5+Wj1Y1+CpH60130nyQZX/TiGsYfZ7SMJVdnh3SsPqomSCspo90LQ==-wJJi5uQdcw5WJJtOSf4+cIImKQiVijYTiP+mxCRuZ9ZHiSskNSwoP5eKa//23C+7hQRguiDSGwqoevmsP4b/WKcjZEIjfY7hwssaVNLIEds/bfjoz8P202rFPaRCHj0gahm0+jEiCEdgHblBjcPs=t7NmAqRrGpaqJCafJBnHvRTRaPE=ePuxZ/KUBTghBIH6k0/gzhP8Dr8/SAXIFnrkjSairC6D8a5L1cZT1oHrFFmxckI1fWHj+TlJdqO+86XejD36L1oClrYa0z5hItDk=nCGzdVCamh9PQa6oc0JCjq0=iokR3q8bXYBb2hK2svsplFUzl0JXU+cnv68i+io1xZ18nFyigSmyrxVvmWdh7dnHyafmJtHXolXlJ6Hv5281sfE2006BIYFMuZkvjLg==5Mx45q58IarrYSebdTUiTjNv9ljxK9VJG32eaM8qFAviN1alTCqI=MOUnIqmafzyr+Ghver33JECm3ocqhxs=-ijhEQ00jotq6f009hvEW3Am+YtcWgqb2O8ggw3MsENY=)MGr7eK+ou3DnmOB/3SILDg7RmX1923sSCl/3nTr5!XEZjwT7BQK6OU8bkPi7Wv2zkbcZhC9M=YCCLLbFWnv+5pXONZTvoEVRA9Wz2mawP9dhcuBbIVWj7oQEAYkYPWURk4c6twAnNKRzJHoNeDIVylbRGqc6/YbM4mMmxwd5uPHoviaRrDsR6Q187+wGY=hxs=-ijhEQ00jotq6f009hvEW3E5BRm8zgWLEq3cdx8bDMn8=)R0/nOSeS/LNwjWMeA8NOFV2Foexeykd21CnbNfk1!0qn1Cgi6rqNl9BRxal+UFIcKVGl7Ndk=YCCLLbFWnv+5pXONZTvoEVd/zu5H2VrVbIoPzOt7iMcFqqxUNYUFAlUbeT+3D/aZnAb8gv0hL8vpHzo1Od3w8a7cYMmxwd5uPHoviaRrDsR6Q187+wGI=hxs=-ijhEQ00jotq6f009hvEW3I2O/OXKXrt+j3XzAppSj8U=)ZpgGZ80s5By/1nF6NljF4DbBWOmblkVJHzPhl3en!z6C6BIitlLdV/g3rA63wc/sSK680PMY=UCCLLbFWnv+5pXONZTvoEVeZDf2Bt8enH9FUKmSq96Ux8YLkLHFMx6G8VZOsKCUy/PLFfBp0zubqjSWzgXNeSMmxwd5uPHoviaRrDsR6Q187+wGM=hxs=-ijhEQ00jotq6f009hvEW3CnlywUdQp6ydoAbbPbMM5k=)tdFuBM4unRuw3b4h5VZp9g/1+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These parameters establish convergence and sufficient accuracy for most circuits. In case of convergence or accuracy problems click on the "hand " button to Open other parameter sets.?Xd I@nMbP?{Gz?{Gz?MbP????|=Hz>}Ô%ITNoname