(BTL Amp の原理図)
非反転出力と反転出力が負荷で合成され、各アンプの2倍の出力電圧が取り出せる。
そして、それに見合う電流が供給できれば、4倍の電力が得られるというものです。
・各Ampの出力電力 eo*2 / RL = Po
・BTL-Ampの出力電力 (2×eo)*2 / RL = 4 × Po
そこで、まず各逆位相出力電圧を合成して2倍の出力電圧を得る回路を考察してみたいと思います。
![](data:image/png;base64,R0lGODlhGgIoBHcAMSH+GlNvZnR3YXJlOiBNaWNyb3NvZnQgT2ZmaWNlACH5BAEAAAAALAAAAgAXAiQEhgAAAAAAAAMAAA0KCAMGCwsGAwAAAwgKDQoEAAQIDQMDCAsLDQ0LCgQAAAAECgoEAw0IBAQABAoLDQQAAw0LCwgDAAoLCwAABAgKCwMABAgICAoIBAgDAwQEAwgDBAAEBAADCAsIBAQICwMDAwQDCAoGAwMECgMDAAgEBAMGCAgGBAgECAQEBAsKCAQGCwoEBAQECgoLCgADAwMEBAoKCAgGCgQICgoICggKCgsLCg0KCwAECAADBAoKDQsICgsKCwQDAAgGAwoICAQEAAoIDQMGCgsGBAgGCw0ICAMDBAQDAwsGCAsKDQQGCgQGCAsLCwgICwgEAAMAAwgICgsICAQDBAgIDQADBgsKCggGCAoKCwgEAw0KCgoGBAMECAoGCAECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwf/gACCgwMCAQSDiYqLjAUBBgeMkpOUlZaXlQgBCZidnp+goaKjpKWmp6ipqqusrZcDCgsADA0BtgEOnQicgg+RrsCSELeIsLLByMnKy8zNzs/QwMazERKftJuDvtGsELkMEwfe3OTl5ufo6equ0wzVghCIAJqPv4oUFbwA2+ui4+4WKgS4YK2fwYMIEypcCKpdLWIACuTaZy8RPn38GFYaVg/AOI0gQ4ocSZJdLGoF483jldFiPm0VS8JzQIvTR5k4c+rcCbLdO4+ICsh7gOGlS4wxZY4bkEHCTZ5Qo0qdqsxnSkTYHmk4OSjr0KQlPxa4sGEi1bNo06p9xZUSBQ4d//RNarm2rt27eEsWOiRpL99KjiDlHUy4sOHDiBMrXsy4sePHkCNLnky5suXLmDNr3sy5s+fPoBUGSDR6UOnQqFOrRmbL9OnWq2PLni1qdGnbgnDT3s178a3fwIMLH667OIDbxJMr/927ufODp1nBPv46uivrz7Nrf4Y9VfTv3VeF306+vHS0482rX18bPfv38NufTR+/vv3j7u/r349//qWaI0FAEH8EakQfTgdGlIBE/kzEIChPdRJhgRSuk2BJB7pTUIOlTHgJBR5sWOGI6FxI0oHjqATBB7WAEMJECIgg0IADjGDIQE4RsGKLstAjmEe20FQLWbb86GNROA6yC/+JTJ5j4kgoIqIiQW9hECIDJJRQjAkAMOXURPEIKMFbBzzIz5IzJSJURBM90MGWg6zZ5JzRPClSlEB51GaZCcRDTwAgLGDMR2HuiSY/e0mZi1+IHHrCLYEKIiedlDJjZ0go5qLinliiIEEBcg0Kpo57ytkSlguMs+Sapsa1CJqVxpoIR3w9OMqlIGVYzaa9RIJALvgE2WUshRBUaK9ZGWlLMQIQuewsDxmAJC6CgCiirLH+E84puBp4CajKkBmKuIp4iC2d/+wqz635VQIgOzeuiwmji4h57rkcCaYSKd0y1O+9ADPkDYD7sutfwAhLtVRTBcvnyS0L/TuIuQlXzIz/WGTJG8qlyCWEq0SEmtWJrRaXnA7HpEkMTL8hm+wygqBgN93JloDL4DApDOkUi4AeI4iPKhQZSZg8R/ry0ZbGLMnM5kRJwQqeFsACqfBQyYE9Zv6yZphWg4X01+IpPQnT3GRIQgsuQCCCBxtQrWevSrKkQbxAfUQX2Hh7JzYlZHN3yQsqHMAACzAc+zZFcQ51Aidbu3133pDzu3clfSdtCQSRIqAjAcV+CbcgyQb9rOGPR276JxwLdMuAS6vscDDknn76d6QZ/HDMrqMeDL2yz16da7Z30m3l1/VufDLG3dbf5Jj8m/slzx9f8nLE9Zd8btRnT30pxKsSvfQV43o9/34Sd8+I6+ab8j34CA//O/Z+o5J+8Oyzv36d4t1/f/3n7h9//mHjX/385wz/za95AhwgTwhIHW4lsHfJgRnyyvfA2fGNgSv7TwPkUrVrja1fGKygfuYXwvPUTB/D4AXFzic+EeLtSSX0niU0pCQWTMRaqLNTDF3IHpRh6nJmcUcMfgKrh5lohzxUTwtzdbl1qQRcEdGYEaGHxCRuZ3g/3Mi6/uQgKRpRe2AMY/Ws2BzrQAx6TNzIRFCFkpXU5kJVXF5I/PKbHx1OEppIQB7JGAza5QaN3nLXO26yCxzm8Hb/I8kuipimvhCrLZfLBh+FZxpFJCiOG/sWBycmMioyb/8ZmDTFn24hF4qlqJOZsOEkKflHS1oilLqb4QbrxTpPZjKRIVmkHnc5KxkYwlgwKtKjqDQjCdSoWRsS4q5m0CwaCEBfvkySFV9zvlcGcoKSw2VCUqik33AQc7IQit1UoKkudskEXopIPZ7Yp0AVwJ1SitSkeIgcMbYyYtjkHjRgOQpHCMeJYHLAOMv5M0i1AJLzuIVANRUURTVympRb2j1F08fcxZGfpBATDWfVxXG8hZyHg+KwfDYLEsjCHWXJ09Zg5MUKHkhmlfTXdaJ30ZJQoAZeKZdCARAsA4wApB8JFi6mwckaMjSKQBIWHy/pSjlSFIABLCBJsMG6sXjwGSv/FCEcY+pUj3lvfzVdTVZd2rwzTvSpjPykDLW5ytVgsWz2dOMbWbPPtvJmiXWNZVptSVe2MuRds6rlVKzaxnnY4CGSzNMgguWAvRgtTiKL3V3VarmHqc4Wgr1gZZuBUVGIlJt6IpknxILKS4x1Ev70JjZocoMJ4OAdmstKNmhlCw7C4qCyoOPqxnS15xywq1LV6yY/GNzihmSj81AlT0M0itNSwrnP1Vi6hpijFb0Dimyc2C1sCIsQcA6SGpJsGV+JUR/udRG/XatxQXITZRYEAVPzSNFe9DMZJemYmK1u0XokNHgEiaob6G9CH4GkzJ6zSwIAQQtuFAAZZIC6w8oB/2J54c9c6GABwdrB1fAhGNkmSbxlDE96+0hZFpYtrwKbrRODQuERSMlqVpIAlrR0YC8RSkddy9rPUCgyVrXpTQdWhEirJZAEuLcQDhjlIYwRLB70gLGpNZoPFjBPEDtnOOrwIeX4GVaRFIyLknLx4XwBKj9BSlCxuLHdDnCoXyTqbfRy1JmFzEGp7aACH4gAdX0QgjsDhwAXdoSBAfACp+hDKP4UDLmIqp3OorfE8GsaikPyETbSEL4OpUinPhWqNI9qzaaqCKpUxbiG9sJVwhCZN6Y7yFyAaqMDMMFGORKoGnGJyAvSGJrW9IMrGkTL6HU0cJE31VbHDURtG7OvgP+lukURC5mkE1y0fkEPZjmLL8maVmn9CdCuGLsFrv1JhAZm0sBoLcl/0a4tAkWLQdNG2LWLpSXhPey+jmTIHA1Xb0FhZTUqKVKErGVqbWILHgABEfjQUaT8YsdFiHay/QB2AyM+6ePOslzuRgXvOrFxMtL7rICc+K8rblffjlx3I/arvUuenY/Xm7j4VLlCADuxjAdjj7Pa3DPA4bWftVRz9dL1YUnJ08u2lDMud7n8SK4RcPllQN54OCZIOy+E1u3o3woOJ3Tbs6Tigh4DWtKqdF1K4HAithNWxHkvo5wStYuzxbbGNIBuyFBAt6hBb1hz5cXoWUFE7WdnHIWDs0b/k05MR3m2xpDXnhlqvny9UekypScyjTPFd0eAou887EsjG+WXaDwasKKLOWAX6Zwe7mScpvzceWTGGsG1ZnBH5BuBIOQMIkpOLE97+3p1UuvCsJAw0X82goYjnavCVroDZb4Obu7LL0YrgJjFVKUrZQlONv50jvfUSDlJf3Pe39zToibm16dTQYro7qJu7XVE3G2vPK9xLJosBAGg+zeNcsAPEv4Zxz8e7gcDeQIjD9MgFtNXKn1CAH9Sa54GD47DZizxCx+BJoWwORQoa2eTNmszBGdGVPhGarBCKwSAJTlABF3SFG4EThMDcBZGZUnCZ36Gf5PSe52hPCBHDsqn/z5MtxAfUYAwcnmcQgJR02mp8mml8hXd5yAuFg8PsiaAIziEM2REFSFrQgvykloZ805o1iM2EUQX93yyJm6uZmTiFiS9h3MBk4P6xHwHQUNPZw3Ilmnb8CtFJyzG0DnRliwSaBao510qgXqyoIKaI1TO5jPcNgvhMAxFUGTeZg1GcACFkABcRy1AIg/8d0dpAm6vVRBCwWGRwABHcFMJo4bZJIAMgW94hwz9pgxIUCZmcRGgsysGp2DoBEn/YHhA0mNEF3Ab4giPhYYAQ4r0A0olQXMdtDt0w3I7IYyvs1nKaDrMeEum+IxgE42QlkHUaEEBCIDZWI1jtEA72I0W0/92UCF54ng0/meN1sSG55iG96SO6ziN7dg+yCcV5jiP41gX94iP/IiN8tiPALl8/xiQBNmMxFiQCLl07JiQDMk34diQEOmQCxmRFPl/rQCPFZk3+5iRHHmDxNaRIBlvAxmSDLmRJBmRJnmSDZmSKpmQLNmSBVlFKQeT7bhDM0mTNVlAGImTo7hP08ERmjJcPDkZYlSURnmUSLk9dXIaEMAJvtCUQ9l4FMI0TUkmUBmVbEcgfTMM+iKUWPkYO2kXZNOUg+KVX9kYYXkXZgWVAhJg0nSWkJGWaimXcImDU0mXdWmX/HGTeckYeIkef9mXDxkfZiWYWVkhfGmYhBGYb6f/mJbBmNvomJUBmVRBmZLpj1p5mYdZIJapmSbEmZ45mYgZmpTRmZFHmkQ5mqgZGaZZjqvJmqr5mo6Bl37kkVkkm2ipE7ohconpJLg5m7ppPcIpl635m9e4MUkJRq00PsnJHBNpnGuxPjE0HdQpnYMJnWr5mfk0Udb5nNjZmAI5FS/5ndGpnfZ4neSpFt1ZmeiZnuCpg5F5kO65mOZ5mt45n64ZVc0ggpjpjPgplvWpDNrSc2s4kv95nvp5Md/wEwH6kQeanQm6DPlCoAXKjQ+qjw2KDANzcRfZnhe6jBkaDAtzVeHpnx8an/DpDBhDohVqoicqniGaE+P5ojIaoxJk/6A0KhPrCaP3maO3qTco6qA+yqPqJTy9qQwzOqRQYqOPJnInh6NK+qPC8HcRJW9OmmUeGqVp9FzfsC1VikgpQ3E9qqVe5W/INTaUdaRF6qJkiiGRNHtfykqt43Zj2qZPOgkbapZcJacwp5dQaqdlyqUnyKJ7ikB8laVACqg16m8RYXMWaUmX9ZbBhj91qqg0g6Z7Oh4Sd6jyaaGWeiKaFWlXWqghd0hsSmKfqqNoqjysKlFWijudeqqpKhrCsZzDiT3NqTIhlKSzKlOtSj6hyqe3wkC82qu0KpKPCqbqY0CIaqx+CVURiqTOenzS8T3FOq2KYUDPc63YihjEij7N2v+th7GrFFSp4poXCWKMHuGowGOQ0nquj6lJCJZfmEhe0uip8AqbgiR3J0F3zDVFyiqr+ZqtQCQIlUdtejqnhvqnAzsYeDKvXYdUc2WvDNuwePGwPigpWEdeudqxhWmxYFmwI3U4jBescQqy76ErcncjA1J3RoqylZIgqPhQZQWzsZKuHFpzhDpvNisrJaSmPbseGAS0QSu0FVW09wJWxYm0EPpVTOuO3rG0T3uxO8YvUju1CBJXJSuRWJuZwoWcrqCurgCMV5dR7Nq1/Qk9kXq2o6oKNlNapgW36Wd1YbKxIou291kaW9uuwHCmdie3+ZZ3dlsJLou3sQpIe0u0glr/N/MFI5wnd56HWQGBI8fUssUEiHVbeiWgenoSLARRudawt4a7pqW6ZRcjD1zDWzE2Y9iHguOwJrF2fmkSfnXrfS42fpwGu+iEgho7uvgajyYroKj7gGWmgB14EqpiULaYCxdYtxQ4AxmoNiGygLiVOL4rsE3ap/tphMgihJyWCBkrUn33uh0Ffl30hIMDA+hnsG0hutebosIaptFAQ9E2D8xmhydRLJM7VMtbUD2TuZibOQjXbERVuO9bPK8qqtwwsyRxdwc8jMDbttAgtl7Gtg9cinKquBfsayh3tRscpMH7wXTiwSL8rHUBMoALGClcwjJ1Fw7Mwgi6E+O0XxBw/3sXEBAqZDQ+Ig5CA3oRC8PXpBPj1DWGw2RGoWMam7qrCMRiKsNtAlIUYTgrQUgRyCj1y8Qt7MS7B8VP6TZdkgRKgDVfMXZXjMVPtRM99VN7Eg+d8zMio4ciWMZmjBAkfA/7ZscUOsdZPBii1XF67KZ/nI+BHD6DHIzfWMhNQo6IPML1uMiMvDx17Mgg+o6SPCeRXMmYnMmavMmc3Mme/MmgHMqiPMqkXMqmfMqonMqqvMqs3Mqu/MqwHMuyPMu0XMu2fMu4nMu6vMu83Mu+/MvAHMzCPMzEXMzGfMzInMzKDMNvZgrmtsxr4RC/scJJZTSlA81QYRWi0GbYnBbarP9YOzwJ3NzNZyHNEIHEi0BU10zOOfHNfxiBjIBc68zOMuHOprYPRREqvPs59BwV9gwtRbIVJJVa3NfP/mx1i/AWqEYJ82zQItHM6ZyMlPDMDl3RFn3RGJ3RGr3RHN3RHv3RIB3SIj3SJF3SGfmxJp0WHcMMFJwO9kLP4LEMDPwt1MwIVMeo7CwzDOS3ElrT1fKv5Cxi/kMo+1V6IVDUDihfLaJ5MUJ6+IUjPpw5/eW+wpweGpzU68pbZSIP0pdjj6ACL6a61kdj5scw2qfVOjZP2PxS37Mva0aB9sfPvEIRxbuAW6hmhgLPag3NcPQ8LUPXSljQebJmmyaFDVg3Rwj/N1QdzDDkOvTLfX0o2HM9h/dLLXcIbQ+ohwa8zByjMjN9Dlbp08PsPqTQ0txgxRY82lVrqinNsR5rlKt9nK3dWXqbsNrb2tmLg2u7s7eN27YJgIutsL7925YT3L1t0rS9Mpf8x8l9tCINHNRx1fF7kcv9wVY9nur60hSr0STEjp8lSXcn3brc2L+rCMgFXzcE1DVb0ZuKqotLDRAmV6wN0/e6csKwYuu71y+73b8MQocbdN2kVPptpK+NlJxsRgf0syJrabBl2yZWugisCtmd2qLAFM70d0uwv3Yoe+uWKvnViUwgKcEhDzegJNLVUhPO26ewF3ALdGoy4oJQ4j63/1h3vMSEa3SD0IrZha4iyVTvSgmPfWzqvd4L696p8N0qhEqg9QlC9Re3xWBYwQEGN80j2xUmNTB69hAEkVpmVwjRdAuQQFu6h35vWK9A4uD3gOOB+ypyweXe5OWyBwmxI15uvgmGRAEhngiw8it617RmBOEdekKpNt9FnralcN7KVbjoHQq7YAyNPgJtMYMcLokKIHyAkgNXThO1NwNN0FsFkDMGcAJO0CxDUEoKdww7nghu2K8IN+SLDgqNHgtFRIcvDhyuBuqiTuqmroJudFP9VjDZReux7eaDG8MwdbIRDuQ5e4xEnsCBngrtpWdEJBfKtAHMdAHOBE2/tCGvd/9KA8ACCrBgVOpImI5m5Z4vTfAEFeCFoT7qUBcAo/4bA1JhAHBheHewsQ3fy9RMzyQO0VRL3U5QRPZYNB4JvUcL7Y5MQBLvuzWvBgAFT3DH4Mt+JXUM5IIAxVcRdITm4AhcL/XjrOE8IN9cKnZ4+S0vT8QC7gRPHiFP62IzWwIBMxC5xOAIBMDlW1fpJhV8Ow/GkCgAfZINbm5HvRaLMUAERhwATmbyEBt9KM9i4KSF4uTycVJqQTYsUbBJ8dd7Q28PRQ/fRGCFBd8I1I6LSPUr+1cB68IPj0i1uKqcyYrBMwW/hp5RW7RTEuu/wvJEmXYToCIuiOYEND86N+9NEfb/ECBQ7gOQBEDQYDfiACW+JoW0bwPgAgVwZzbwDoEmqYqVsXk/YLiQIg311woC+C9P6STV8oFoTpPvZpaP+dclL4vGFUO247BAYwZ7a2JufOqJ7LYqpNWqkPZtCpVmeJemD5bWAEe1UjOe++A0AFIwNI2lAC9yY7AQBYAyBVUOOj0fxhoiFsBhJDdfBBywibnvtz2IvDCC/MYfASnF9xO4LrH2/NEPD5nzWO+yL13vcwVA/ubPSICAkAAAUEBACADhgAjAQPLkIQFAwZQYEOAwYJIIsjBJ5fIi+cNYanqKmqq6ytoKEMAKWyr76mqLSnvbeqm7mttr+wtcyhAhqYgo/0gRiYhMWAGSeGhoebnIWHAhgWBwQIhAMKAQslOxSFER0Ck4gJIg7onouDAwIhDwYexccNlvoBIuQ4wJGDjgiLDhkDNTxSQNuBdA2yRmhBYiYLEIwjQCEPpdQ5RtW7dvEr8FGNTx0KQKKvn1C/Av4MCCBxN2/FhNXTxCLlUiwFTKELpuEECESBEhSIoqVSQwaFBymNSpwISd+kXLKtWrW03x6spIK1hEYqUWGHRqoS21q+BV/HgW3csA4SC+7FTAhaen1kr97JcgBJQKaPmidXkyKFpTbFs1TqXRlI4F8yoC9fsy8ODCDRIX6tuVXydEIawQeji6EM6xrLuWDUs2dv9rXKy/zn4NFnevp4ubRV27erZwqbwZ/3b1eLjy5cybu9L9ynYt59BjVa9K3bn27dy7e/8OPrzsXtdnzT2P3nXz8sPYi38PP778+fRjYb9/y31Y/br452ddXCkQHCccBRx4w8AE3rxFSIILNtJAb4QYiKCCqcg1V2pdiVIKaiGUVJQn1DAS2SkBkkggMMtI8tQFG1zSCTqcXVLOJSnyRZeDjPx1yUiIUDhhOpeotCORk9SAylmMYEhXd+Xxx14AQtooyS7+9ZfdWEpahlZjHUnoCpOHJDjCAYiNFlkB+VRZyCA4BnDFBGWeuRMqboEEY52pjNiMDFYwmRoyTGbWUWb/igHwEJWJrPalLisCMNmiAyQBxCVOCJAAYi/5SIwxhjS0I5iF3rWTIJad101DfxHl0SmmciedL1NFWdWV5GXZFajfYDQhRcnw2gs7CizAzj3a6PrQCDxUSiWoyBrrlDGryJUCVGwiakJlqrxakYYNkhDPilty+62eDUrrFjgTXXtRcKogdsEQGWUy7AMnSJRoAEUIySkjDRUwA0Q+8njZjwf61duoeWJ7yop8fUQurNZRRWt+tuK33MUMnhuDtACQW0zHEkAQ8AU0CECUDNAiosmii0JQhEGd9cPRCBw5oKszOceMw8xDpgWTmWM2QORZ2qKi62dGnrZJMoPkCxhP/31FurFbDyzIbcj6lHzySBCoHJFDm5x1daEglMBzhPnuuzBDMxPQ0NUmtYpnvwiMwKnCOklzSsum3N0vrLESMjjGzwWjseHDJV4i31vy6XgCIRaAF0ej8akkNZr8gI5EQGJhBAE3NOJxiW9e8UQFnh/c8JT9xOi6t4xd8xQBkH/TmyF6AwaPXDz00IxK+abGZ5qS41U5JyIqNI3kDnytQAsuDCDFARTUsLaQMrhgoqdwGyPK7pe4CcPHiyHgAOcsST0XSktX1JJP6aPzvuBzjVWxL4m3h+tWjfN4DcgBEBlputnG2gQk3QWNYO77WD+0YbrSLdBQ7zKSRlr2lMDJw/9CAODQ7VKCjaUBCVIL4MdxSuSWfRBpgBnZiMtcZgRvGI0EIVDZBYLwulK1z0RvgweHzBcXJAVpfDwhUss09RKOEOBRiJBbIVzItPjsj3C3UkXhvDNF2oBFZ+AinSSy1sVibKCFT3SGupgWIup5g0IDyIAFWBfBKunMY5M4UBvfuCBS/C1TioqhkvwGAD3+iDCmgNyAtrHCBAxqYZpIWtWG9cJXVUaMZKSGGZfIDCdCr4Q5RCLNAtkpC1QgJkxUxiiz8CBCOLEamWia08yHLQaUj2XRE5g3CtVKk4BJO1nMn1eyKBVgemUsoLKIIn1lEV4VcFSrCQk3FgQkmMFRJbr/chYdoxkzBFkLYZB7yDlY16Iq8aN+fELAaGS0LpA4YIQvZAi6IOI5iiSzkgpplSFMKEeVGaADh4CHSzrxEM5EhR/doNwCSvmOJowylWoRykLZFzUv8ogAVOhBmkSAJIeOhAFHuB54ellF80Dmk7jLWP+2sqXZ9SI5qBghBHykESQ2r2Fw5FQBPiI+z6gylaphxYhSSghSNKYA/UKMhIBKInetgqWIMAIURJRDREFkHU3qaVD6KQDYwUgLEGpJcESjp4DaYpzY2JsuP3qbkBLuNchwkGFMuh4ARcg410KOUuW6y/pAJkW3OJFv6uqYu+p1sNsBKZbWGlgvriSvuTkp/2EfC9nISnay+Esrlq4ItKAFibHqiStlPwva0IqWsoa1mC4UESB0KkeYsxita18L29jy0rLMQUYbJaHaxTlWtrztrW9/u1b0YPY/zdnHBWLwttXuFrjMba5zI5sVKna2uayFzXOvi93sSlG609lKdd/zXe5qd7zkLS9toztd5oa3u+Ztr3vfe7juJm69aPUsfO+L3/zClbrL1a9//wtg+zh3vfQNsIEPDNsCi7e6BEawgx/83/DmYsL7rTCEL4zh8X4XFrLgMBVZ2+AMi3jEAxauiU98ng+ruBYobnGL+0viGMv4s8MN5nQ8jFjeKnjGPO4xxVablSD3dsc+LrKRd/+h3PGwN7ZEPrKTn6xkGTcZylQu8pR9e+UqaznGWdbxlr8MZu/6uMthLrOBycxkM6t5zalAc4LZDGc21/jB/Yiznc08Zwfn+c58trKbR1vnZvQFApzts6EhvGcE04LQAChboQ8NaQAnWhV+3SJf4RPoiijyQIyOtKfLO6p6mpUsiTtLqEOFilObLR5M/ahVOuK1R3961rxtKwdhuR+wNMTW2tQpE3n9ynTSp3CEhkenaY3s5raVjhHL8VQIuAhd5fbX0Wb2+WSNRekwekAvCluyv93bQnHqTlfxT2TE/SB06o0jPXoQuW9Xnz+De97DQe1cFVtu/ykEZ/de7I/kye//wtDxiYPNNL0PDlzbZkACt813V6CNqIVv9t9yXMRtG47qYcsb4Rwfi3FxCBpS61ofATxWclVaiBvSjYnzmXTHXw5clycJ2ysVrHhkDvOcM/lKlX74paW4cZ0LvTU492/Rh450yAY9tEtPutP51+OmP33qwRgz1a8OaKtjfeuktS97pV51rotd6cyxjdnBHt+xqz3eDL6x29Eu4LXLHdMurnt6Ovz24Np97yGeu9/DA2IhOzvJZf+74b8DYusOXrdeP7zjCz9gGD9+8umNueQpj3mo87fxme/8rJ7bd8+LXvPqvfzoT8+VyHMe9axvM+hN33rWw93Gq4+97cVr+drf/z72syc94XcP/CgdvbCwB37nKzZ83dfG+Mb3ZfJ/D33mt96Xi9+u8qXveeqLvOXFx/7jtZ9r60Pe+9NXKy7IHHrynx78Dq/v+NW/fvPrz/0Whn/25T8xJ3Xf/nNnf/5ne338d3j+ZyUA+H4CmHl8Z3DtIWH7h4Dx5xptF4APyHuu83PzJxzpR4HM10ulVX8bGHyMV1kTCIIQmIHz5YAliHkbdjEaqIK2pxs9d0j/53si+IK7pxt/BE/HYHPbpzgZeIPNxwqgki6HwHI0GHYHGITlt1TXYDVYQ3PVJyskuISUhxsoNFXxAG9WAh0uWIWjd4XCA0kqNCuvsYBA+IW8x/8KzpBC19BsFqOAcehiaQiDQ/hOinKEpoVkdMiHreVTedVq59eHg/iDbiMqF/hLhKiIh8VLvbeIK9iIjyiJSQhkk2iJe7g4jniJkHiCm+iJU1gbmviJnJgbojiKnPiGiHOKkhiHJVUrq8iKVZSKVqQxPaccMwiLSRclFghY7Rcag3BTw7APPRiIuUhvFTOLIgUgAwcMxUhxxjh0yPhoz5cW16AREPABndEJZiQC6aAN9WAXEMQR2bg3q+INyQiN80aAfigcJXKN2kAhDkMCJdBPJtBwzvCOEkAhwdhoMlQ/6Xhw6yiFHqcS13gNcmNqBMAjINACY2iNBtSPr4KQ/wj/kOqIf+G3HPgIkXLjCCggASnVhvDjDFczInKDjhWJbP5Hja1QTBuJNecgJPTiCQ8hjiN5ADjSDXmIkseIfys5VlE4FRTijDvpadTnk33Vb8KRLxyBiET5ach3lE4JgsJnilJpeFVplTiYlVuZelzplUv2lVaJlWFpgmQplma5lWOJlse3lmfZlk6plm85eXEpl45Hl3V5lXiJknepl/3XlwDJl3+pdoEpmGJHmIW5dYeJmE53YovJio3pmLHIXYoZmS+HXpRZmRyHXmCZmXS4mZ0JmqEpmqNJmqVpmqeJmqmpmqvJmq3pmq8Jm7Epm7NJm7Vpm7eJm7mpm7vJm73p/5u/CZzBKZzDSZzFaZzHiZzJqZzLyZzN6ZzPCZ3RKZ3TSZ3VaZ3XiZ3ZqZ3byZ3d6Z1/mSgUeQsExVPfaWhu8SYFowqFUhKrZJ6Hhp7MaAtn5J7v2WfxKUc+0W6p4ET1aZ93hp4+0yT86J9S1Z7l+Z9xhp/wg2sFWkQ7laDnCUk5A0UPgAGE9Dcq4aARqmYLyjc4qQGQhCdmtaEcWmbkdiEc0AGPVqImCmbhaScQIZ5So0EuaqM3iqM5qqM7yqM96qM/CqRBKqRDSqRFaqRHiqRJOpxRqaRGxmE+aYv1gYtNyn0+OBVIpQv8WHNW1YSRpWpts4YklQhNeZzCMHyOxP8dQylshAVsrriG0WYh9SBx06kVRYeP5Dgaf2EUeFon18in3OiNDGcPD2QTfOpAmoVrbFptbAIyAroYy6aPHiAy1FkWMueO8HggPzUCmGomQZOP8RgJjkCP2HKPLXRI+3iQC7KF84FutGQuqbafgoCmz4kbk+aOqfoq3gShwWOTbaIRC9mQnkBALimRqjqj72FvAldX6fmoAQcor8qcXQgd+Jiq/FgAI5CqJOKSjUACHgmSDikNNlmSUAhZCsdwc2pXEVcls+qc1xGD0tKrehoC2cqr9Io+K2ENbkGTNpGqOLlGvjJYH0c3b8oTEsGuzfkkuIGl9BFNPUilEkMeZRH/peKxlGPaizrae7Jwksr4sLQohx8LsiErsl+xsYnYsVoEXrOnsUCJkScbZfSndLzIgFV2am4apj+zashBUux5sfeHaV2XqGUIZbz2VqaQh20atOsJp6l0RkwIXkBbsgV4ZJDqb0YLsC6TNI1KQVg7cC1KijcHtJ1YZK1atYKWRGY7biJ6s+MmAGT6feIHXWWHmduRrBNntXVVt/gmD47aDAF3VahnYoAXthkzt8VlcRKXW0tyteaKcenauB9zrH+HWUyKiXE7hElpsaoYY8aFXD+TWCkHcuqptAX7kWCagJVrgJa7ClvSKO30HIVbmYm2Yxlrh1XSLr3Ss20Gu4v5/yQQK1lXSDsRMKlJq7ku6h4FRrtLVZAzRXDBVKu7m5X6gbyDm2r6CRqrijgjq70pxppY0YWpS3ZdOknSErUmG3e+m5oThnfn+4EFV7vGpJNSm3boi5qfyZnDRIVP+4fVGLEXqYSmab/3q3jtq1cxiLlTKr+MSL+nub7s6Hr5C7bU4R9NBr38F2R8h3s2GL6EK2ZY1L2g6IdeWMAcXHngy8DsK18piHiZuHwevJq6gRUvi4a/exseSHwvnHYBrMGPtT+UK8AETJrSSmEq7MLeJYH698GFOMNOooBGDMGN1ZrHe8NITFy098QlnL4KfMUdnB8ym8D/u8WOKbtUvMAo/P/FYfx5sPm8RVzGIHzGRJzGaiwWU0bB/mu+bDzFsRm4MGvCZnzHK4zHs4lmdazFf8zHcCyagwzIVWzIghvI8AE1/vAgrfYTCVDJS6jIj+zGA+nIZFwfgtBsTAUPKLpUOsWBcJvH8xsd7qvJ70EwRNS3o6umt4t9mezJmOjDWIzGygHKluzLJAI2EHSQFwoTJxARohQ24PgbWjMyXIMyB/A1K+Oz+nvL9pHLUFzN39G6hwrLzXA5LglxmmOPEkeekTM5lRMizcuWP9vKujtZhEwfnuS5L6QINglxwKq2yeARw1pG1uiwfsnO2exl7Sweh4SmKiQonDYvbeKqxBBGCEH/T5dkhZBJ0DuMZYvMsDWAI0vDTPhqAGUCcRgikwICMcq0ER19utJ1ZfBcehXtHXxREiEBH2q6dg280hidewJ9YDQ9dpt50y7tP6AhS7tcg65p0xGs0x43CFejq2Ds1O/J0re4aQgyS0AcffEhg26LlIeYu73wKOE0cVTDComiVE07ITITUZGsIY3zDTbgMyz7ZFFdb4g61E991fCRUq3rJabcCzqoKHsN148i1p8hpqdRPalW1hICSB0ioim0Q+DwJsB4HnDNZThdb+8woVV913b9HVkLLHlIy8BAhJCkLqANLOP5QPICEgypAFtQngSzNPdaVnMRQNWyQ2odD0fj/6fSAlRsHWZy3Y4oYTL38M9W3MYF/RHMbLPMTDJt2zXQHMyAxYaQ5EQgI7xb49zPHM3exjJjkwByExkPETjoSQJcNUiyU0fegEENwG8R9S5TQw8KkANv3d1yZtkXDdTFlRiNYzwPGjy+ijwlZDnLwxjCk4X+zaCmFuC6883a6qu00wBadU6sEzHiEAVgoiMtczdwQ9/yTBe9kw48IAQC4ACv3BKUzWPAPWT3jawrRDcCtM8R7c8Ffhrgqs7c/DwyfkAAEENtMg8DMgQvkQncAw7UowGuBBKYrSfpTIawKskkhE8A4APk4DpVtbBfpuIDndTaTDsP/UWLMb5j5DgQCf8OuTXdwuqGYP7QYr5Mbkgkj1Kfr+IMlAAp8+0t6WxOOxEgJXJPpNIIHMREjVQ6i2A0dMQWgqRlWS5big4exQQxx8Qm8zTmHU1uRLiDayrpyzSwTxTlGZccBkUSjLrfVUU/RTQipMwwO+4yLTABB3EtPQEhWk1ijP5m+c0dV87TDXVUgFjcsawLBEOM7zMZ2nITIGE7fr63pmxU7YQAF6ilVEbrFCN4GdzCW97ZmJu5p2VzWd3V/MuH0S60znbN4M6dFNx2eIfum23V30lk2ytcecdieufu12xFo6UjpcBOAIAE55gA0kZIz37vt2DWRULjxGAhS3Atu4berUORd/P/G+wkJslG7pflg/TeyfWRnguzaw+kj6yzEjm5AiWg5gQuD/rA8fjquaZiKrdDLnpzPv2wPadhF5LsSYtRAPuSV7JKBDkRVcFGaxOvwEO8eXpVDKEbADMwLKOCrYplKh41N/v5qy8BQf2w9KAiLMQyCCoPjIdxHl2uJ6+sU7Po27Kd5yi/Q2f92iheZkB/YU3nSPq6cKOCL/dgAE9l6gb0FDiRq3HP8S1zz5O9JAfjNy6xCJMBAUjBqGhh4WffMh5y9AKjAZgyQoKwEOW8I3iDoJDG9ohGWMVwMjASrA70D4taO3jiAPdkQA/AT7elKz8x+l6UOfWYcQav3psA4gHw/zsQskPoUOJDwi1XbrQxefPgVD7kgj7qE7lxtvl01vkRQAPDIg7Bio0RgMxU8kGnL+QPyg5NM/3VHzZxcTCG0HCmks7dguZQzt26bygFgBGCYAi/r9gzP+E3CQNNjfI2b0RIXpQsnuLN//nqAAgtCgs/DBESEA4AhhIICQCQkIkAFBWPkQUEAEgimZCFh5OMAyYQIAsDUgcDgwCOAJOQDA2XEJoApIyRswG9vbUOCL0Er5KKkbityQuUHDgNDqkHyJAP05EQvdEmrgGX1ODh4uPk5ebn6Onq65EB7O/g7vDz9PX26PL3+ruHyKzMjESFCnBsUYMANiZcwzRDgK9hi/9CKdJV4EIjA9MGOHxIUFKAW5VuxQLHpQeFGsgSFSsGqQBEXBt7nYooAUDFGBM63IJVsCWBShgZHDm5r6jRo0jbJS2Xb6nTp/CaQlWnS1aDmQF9WWyprcAjYQ81eQqXtdfWcP9STiTBDFZHTL4eaQzAowmXLhBHZvuGVllaWzZBeqhpsyfcmd34Tl3M+KhUqL4aS57ca7Lly5gza97MGcBjp5U7i6YXerTp06hTq576+Wnp1bCRvXbbEYLi2Lhz697N+vJs3qdL2wZgbTjw48iTK2fqu/Xy5vlsU+BwwPjz69izp3aeNLL2zL+zYYR1+7v58+i7N/6dnvVn2/+st5//T79+Ou7d8dvfN3s4hAsbmEXYfgQWOJ9++RkIGoIKNujgdQyuk01HLnkjW4QP4sNehhx2eByG6QxnjSxseQaih+JsiOKKLKp24jnSUQcJKSq2eM6LNuaoI2RIiXdNVTXuGI53QhZp5GI4lgPfIBQMRk2QR7aTZJRUVvlkj4/8F4SAUlpJDpRehikmJFPOU2aLZ46ppo1pstMmim+uKSeHcd43p1J35hlmnfjoyaeegB5o2Z8PEhrood8Z+qWfiDaqo6LjQGqgpI5Wyhul8TBq6aZ0Dqopp6AqiClHpK6JaaioijYqqQ+Zmuqr9Z3qGZ6yplcrrLiux1g+vMp5a67A/7q2K56zuhrssc/9CqiyyDZ7D7N5QuvstO9IO6e11GZ7o7bqYMvtt5mCa4634opL7pjnlsttupGyq6q68GLm7pAmFjVLeUn9NyB/8fYr2bzh1nuPV4XBE0sBhoUzEr/+NswjblKBSU5V8yxsTpP7PuvwxksBfGU8ScZiCwQfHHRKLAiIUEEAFg0wQkwWjVxyADOBNR5L+njMcao6EwvyO4DBQoC+0x2AMQMklKAJKQNkUJPIQ1tUNMLVTDMWwztnrTHETIEY9MjHjOiVLWDRLAgzUMdiTTFi75Sz1nDX0zOZN0aYdtjTII2CBATP2MrdVY81Is5bx234OnMXW/c5uv+AXTUkCChSiTZpaRTz0HjzEgBGGBuV+OGHJg4ilH1DVbTFhYOu+qJcu8ndvU7N9ZG+jq1ue6S5yUP4uJ9HdfvvH1PG6vDe7b44er0Dr+avJ+qO7/GJKq88826urFXG9yU/rvTAU4845M93qz3u3N/ufbfg8zd+wOWrfr6dCSq3fvtHvt8naPLTv7r927q2/vz6ExL/tmcO2KXkLLwDDgAD+CgkEQ9BCPKK7LaCui/1boEMZJOu6MZB5pRjFK1AgCY6J77cZdBwspJHr/pHjkmkZUSuCF+7dIbBE67oVCtUnAdbuLSNIOZq1YKgp2yoNRyyb4fjAMxfjgHEqDzwiVD/jOIDiQg30ZnDhX87hvE0JEQqehF9rZvYISZYExIiDkM1/CKqrGiO0qnFdW5SoxyRuBoEGRAbCITe9+bIxyO6yIGk6aMgfVZHyJwpjYNsFBvjZw9EJjJ0JkSKxO73yDkuUn21q6QlI4k1z2lyk2FspKEc+ck7KUuKHHkWpEhZSl8NEYxmohQrW7m8V97HelzSo7BoScUB0lFD/+JlL21JSWBSRphE9CXrdLlBZGZQmeTrmmZm6cwqQTNF0twMNasZpWvSK0Xk2iY3jeRNPwrsXePUXzmDRyZ3iTOdO1qnbLq0HXjST55KmaRv7Nk+fLYzlPzsHjG1886Assifuymo/0HhNNDsKHShHUKobh4K0QxJlJMV3V9DsUPRjDboogD1KAo3CiGRavSYyDOp+0iaLJWCDqSx6ahL7QNT2Mh0pvSpaSFxWkWWLuemPLWVT/MX1KyNbp6EXGbHkNpBSRbVqCX8p1RZyMjS6DOOT+UYGovlDhXq0IL486pYl5rVjaGSq2hVISrXyta00k2tbD1rWbvHq7rusXZjnepchWlVu3amKYDdq2AHS9jCGjY1EypIEzmTWJu85LCtFJHVRuC2zkiWRG2B7CdjVJ2hVZaxCSiaW2So2Tn6aHKbW4hlUxsJUpS2lEtqS9BGE1tIUGAFmX1tIv1Dwc9uhrdDeKxuh/9L3OIa97jITa5yl8vc5jr3udCNrnSnS93qWve62M2udrfL3e5697vgDa94x0ve8pr3vOhNr3rXy972uve98I2vfOdL3/ra9774za9+98vf/vr3vwAOsIAHTOACG/jACE6wghfM4AY7+MEQjrCEJ0zhClv4whjOsIY3zOEOe/jDIA6xiEdM4hKb+MQoTjFn5uJbfbhkPEBLGDuEQdqjzIIFLX7KbNexxcv0uILm6DEyWLIw2oVjJRai8VFmu2Me1zhQ/9AczUogY2pMCDF4HBAM/dGKqRkGyLLDMjjSMpmx5fgdVLvimcmBgBF8ucrYUESa4THnGCYRzmwuT50dMQn/iwG5zdFoBZnZMYk6S2IntjA0OliiaERFuR/vwJnLnBaJLbe2yzICB5hb0WhjWCYga85XqMWxOyDHGSk/xvM4hBwJPivCYmYccpaOYeorwpnJoyb1kwH16AEBxmaqpQZLmhQDSBMn2MtoRme7sTkVzEzMS5xcy15mgBOwrBEyacHLANSQC9BAABiZ0HhIZrIFgAUET1hZHvt8i3OX4BFU08uzzS2TBYxMG9Le169l8u6CLUwY1cYxbWa2lXNrG2Yb0MS57T3vlsD71Q7Yd7VDq259y8AhMetFuBsO8BOM4OE8kfgJbHAQADXczq3e3AlYUAR1W8DlFXeZAC7w8muT/5tmOSh5wsU9DVwD5uborriwVe6Ebe9ciyq7Ni62jb0qRfkgMgkBAdJsaS5n1hEUqzpMfBHuqYdNBVKjzotXEcKpL80ETXuanG9RgBlQ2hQLKMApruYJonGgA4o9e0o0AZixFICyt91b6eyuE5+Q7RKecC02zN4SwK9A8N+gWiUEXoyDsd3tahea36MmAdEKLfB8S0CiJWeJxJtg7HAPDCY472VKVADHoDez5C3R57Bfg+6kx7HI1o4LtFPa9Havzqt3UndEexYWYS+84ltCeie8/SeDQZrSeo8LSq+p14tnG7JpEgnU0qwtWk/L6YhxiQeoAG/+2IgiygaCs/EE5f8uy6LQAiM7voftBN9gf2Z/rvBLDGAGJNACLgABIuAknkYc+DcjpUAALKZ/2ed/ACiABGiAKIcAAsdiKON/IyB/h6eAavMjATiABYgI5Ac+DniAiVB/H7gSNhCCE0iCKyF6EPc4qpc+rqB7tLZ+vtB+IbSDIYA37FZ/83doP3d/O3h1l4AATvA3YiF6xHCEgzYm2HdogmM0ltBa1scACiELxhZ+mNZZgnN+NOg3mVU6S1QwNjEDHCgWJVh3YYN3mFAe7IaGmfACKnAADMACMPBGxAGHgRE00vcNlZAlXucTdoiHeogMnjB5O4E0P8h8LaGGaDN8aZYJaoMBV3iIebj/h4k2QqUnh0zUhpgTOJ6YAJqYiJ3oejL4fsdmg6rHiLtnE9+QFoMHhMP3CsW3eEVYDR2gZ564hGijCXoTelYnJ1MoNJqDEYNWIQShhT/ShcgmftRhC8kohq14aZmFWoE2iZCTbWv4h75gf9WAifhmPT0Bat34faknQny4NvVGNsOgjX+hcO9YM27DCwFHjx9hOTVhcII2cwnHbCcTNhrwN/aIjAcxcdqYEr7wauH4gfiIf+vIdwQQkQlgORuAfmYUkTjoafLYZeb4gRg5NOE4hEKzi8RBjm9hFUTHhJBDetqQbNenDOMwNbtGDVp3MZmGHG40FT2ZGj+JHLX2SSyG/xYbkWvhMHbpIITKcUegY2QqFpVSOZVUWZVWeZVYmZVauZVcKV5FuRSsdmhGMZROZmua9lmLBRxkSYZwAWPklRbJiGwT8hFleWQPiZRkAXVmkZHosBflAGhK0hMI02SyaJT1lmctlDBlg5fisJYyWWnb913/oBH+5wKaNhFbmA7GU2eEiWYioWqtxgKqFpaoQ5jygY1oaDCG0WmqiQ5ReI1vOQhp+UaNo3HVwXEqZyGwMBNFpo8n82zppnTiMBZAF5x5FBHFhgjo13GU944XxzIbMG8j8xNC5xEruUQyZxHu5g35xmzPiUD/9o4EyXTnZpyI8J39WG/+aG6IkZOSOf8IrzAhn8Vz1GCJtjd7wDiIcKGOjPeHyad3wykS/0l9eyeLHzh7OLZ5qfd3tjedptdqipEWIpR2NZgJjmB6c4Y6FQIC0/eHBPl7edd7C9qfLnF5ChAFfOGe3vUPdDefDmBAKog3MehqSRlxJSiiRniYSfmZ1WBtOpqOBLGCSYhjxUAKIvMWxeFZJ/iVW9cREup/JuAI7IeipzacummkBBlC+eeDOVikV0ptqqWi3TWZAoB4jagQLkRpuDiKx7aIljAASaAE2zeYheihvEhaxPmG5YE0ABEBfDk1npigoYgyblY1DoovfMqWbFmJ5Fc6GQpnLjGoksMBBckMc1aLPlH/iW/RdgrQAtYHm+NVORvhls54MBk3DBCZkAkYOYp4hPumjmGjkpDKoylpjnzoCklnACOAh6ranOrYkB84nQuZjjsxaGS2cI6gjfI4cwPCjKewcJOjq5XqeuWoDXOpRerpjfYGY2LKXa+ZFJ5nHo5pFPqpHN26XUy6FKz5HOO6D9kgZryhlF05r/Rar/Z6r/iar/q6r/yqHY1VIYzZr4ByWYtQIgL7Kpw1WgcLKz7SWtywsKlSW5SAWxCLKsAlXBWbsRq7sRzbsQEWWEnlsabkV+ckssvRWIuwh/LiVrMCVPcqWRoBmk8SV8PzVjbbsjR7VSbrFAnLACoLP3LDsl0V/7Q7y1islbJ3JTckq7PsVLSYUVs+m7SB5DOH5LS/lSXe5hAyG7LBYbUtFVNe+1MhFbYJNbZki1F/dLYfYrZqa1Ns27Zp67ZwW7ZgO7cTlU3gYbd3uyhEglJ6W7fRVLLD8rdk1VRbpVR61RuEW1UkS0CBeyGjsrhOlVdDW0zf1C4PI7muUypCi7M5yyrMVBQum2Gf0Vf0lD2/NENOpblYNbOny7RMgUvCibmiy7qtm7dB1Em2S1UrG0ups7uOi7ukAbtNBbyp67ei5DvGy7v7JLrNs7zMO1Q+kT0R0lFOiXxNhxmyoxiz2UL1NhcJYxxXxgz8GFDYYkdK8KnGdLzoQf8wE0JBWzsVFHMPffcNVfcChFG/tkWB8HS+MDJ1N3m62NS1VDsP88uOsZYZPTkXIBACWdJt2VugMBRrUSuWE8y/6eS/5mANy7e5Azwappu46mAxMBSWi2EE0yAMblMALJAlc/cNcYkNv+B6bgkJKCzDukkJGDxOGjwxUHeccOS6w1u7lPtVIVKszDq9nNE3gKE5LTx/p6kwbKqK3UexRFgQCczDnKEfQROUZ/S5YHxWRQxXNFtZm9cZFAoYN8zChEgeuwB1bmkL4WqGlrl4npfF3NTD4wBDHfzFlzu1yTtVxHuArdZuAcyzXDKXT/xzpKVEClACMRkJN7x4y7C9/KT/xx0jKW0CssX7DhRxmHhsHxXMU5jsGJGLG0HZrgJWyjkzyLe7GtcLlQ/GykorvSJLy07Uu22Ly2c0TXPLy3UDzDsrzLT7V7+8xblrGqPrXxocln0LwsdsSE/kikNCQ9G8S+SzRa6MJNeMP18iu2fxzDu1y4qbzd+wzch7trLkQa+AzrbssevMOuJMt+ScueBUQ8vcX/EcK91cuDnVz+pBU3kyvlsHmgTdnQz5fYtpZT+aelpsz4JyJ/oLmUrShPPXkxMNAJNMyX0zAF5gxXlczv8s0ZqwZaFMySOCNE+AwYABQ6OM0tPQJBYA0tW0z+4ayTUovHIyIZcAFAsRw9bZ/9MrA688jQ23UdQabTQ07Uw2rQ+X9XcBm0lz4jjdd4U8dDBtvHexkMWOI2Xxm0hNTb+hNY3H58skHa6FaRC2accy4r6VJccyMgB1bGU/sZO3lVtMLdJOnVqoVcPvbCSOHHc4nURLMwi8cDLfENhbJr6F3RZ3ncF6LdZk1pnBBC5fgNfjcNkqFdb2wFtPE9WeBLecnVKiHdlCVdoQ3R75zF+jfR6rvV+tbR6vfdPfBxNArGmgPNR4Pb74GGwEvXWH3EexHcQlKy2z7dQWrcMRzNGPgARWoxj1+9IFSjDzG9KpPcQ3685mMtAlfQ0nDdOKCN3dLd3gDQEQDNn+E8beUf+57G0i6k08wbsmSK3cb7zWQY0M5F3Uh73bM2wTJwPaoLQgGjPG1920akLV9F3RI1HdJymY4o3VSPvQ2FzLgqzJ8X3gde3dFAjUnycjDN7hC4HRGU59lE1Lww20OnTix02/jW3JPLQMzCh6iV3YLaC1klALjd0N8IpMJ462f6wtmn0OQS5SPf62nRy2RQ64j0u2SS63iMvkpr227Ou0mpxG+rHi96Uo2o3MU160Wu5IVw7QhBaT70sYW67TH9xgVt7Zj5Ck1fy1T65grUJU9MBZ2YBA86xAF25d3VvZgkvPFXO0BbsAZ27WcZ5gETM+ZyKxGFPoaP7j0yUMMRPcqzv/sxfE5si3JXQpwsgR5tbFf1E859yMchfi44yUHJ5eXcw4NLcBV+793lNE6kI8zpmMz3sOXdYR6kdOVkKW51x+6nC+5NGFWjL+5usBzsvt6I0k4A516wjmPKgLzf7DUc5+YNAuPt6yKsGe5gx2SNYiS7be5QW2ydDS5LTO7QsWJ8pe7bqL6uw+7upQvqrbTN687ZCeGrF826XlHIv13QI84f5M58KOGqVTeV+9V/z+Wf5e6gUe2vZuTqehC7zQ0zu87+PQ7xVvQVoe5Xou7oyFxVYt67r1GGXTkN2X8Qk069s97SXl8b+1E+Wa08OV8OCw8DME65xb622FGqm+GrMV//OZEEWDRfPp199RBfGwVO+Wi06HbhojEfPOPPQXD+Aqj/QoHvDv3rxNPxoSD3UjhPJcG1Rf3vPKC/BZP1SJk8oyi+XBQiiTVLUNj+7G7PKbke/LHfakbMpSWy0cL/e/PvCyLfWY9Mp8H/f3/vd+H/iClSa+fvZb3+507+eAHz2LT+GAvPJmX801O/eP/1Pw/VRJ4s5wn8lcBLqcP/nJ8vlF1TxbPvqVTkk5pE2O3+nEwvY8c/S1S7R1HsmRyukDHPuyH/lSDvzmK/Sh+za6XzFtvmyWvkPE/+hWD+fPb09kDzKrtOz1wFlgwRfrTu+Jr19Xjuy+L9WYH+jjYQ2d0//9kv/9+VX9f670Za/8/3DD+EtK7s/awdv4AX35BoO13/YWgBAQAEBYaHiImKi4yNi4ONgI6ThJWWl5iZmpucnZ6fkJGooo+UgoKHpJqqmKWijI2hp7CDsra3uLm6u7y5tLa/jam/hbSRwaHAoh6ACAIHghcWsMMC1sfY2drb09Xe3r6b152gqRAPBwQMhAsiDtGL4dLz9PX68Ir40/bDseW07BIR2AAubcRbJHCAIBBAUrKWSIMKLEiZj0YbNYSxrGRsoMCFzXziCjjbcUFhBRoSAEEC0UhFQmiAAAkw1RQWBGMadOUSR79aSmCxmocgNcDqwpq1vEckYOADwAsuj/S2YMJhxgKpAczp1cu1bk+vMnpX6fys28QMMoLqU5i25JJzUh1QjRDjkLACKKIBALIHxogDfEX7wLKFQIAK2ZIBkCEEu4y3fACAGJvVr2KjYoOM2X9x3UWUAmgLgzBXlEVABnaEKhIUADqOJ1wNUDTKQudHOg6NADMtTtDDznq+HEixs/jjy58k+ZPwd39U7ngCRK4Kq9yaAB0mYFIY42kfucCpzo7uKN0jC399qkn7t/H7z5SPhAnUt8KpV07t6/WatWTUB4D4xHCDoEFXKbXAMB2B59Dj4okXylwMfWfSklxFJjiG2gWmWEGLYMZH2RR+A5Th0WgAMgpjgAZY/t/7VAgxDOSGM+nB0DTI78RFdjjz7+2KOE9/AkST9ktVIhkEouyWRXQnoGyiCQSGlKfbEk2WSWWm5p41rKfTlcfVSKSQ2Yx/E4H5dqrsnmjl4yR+aUVq6C5oRt3olnnpY8OUqURf7ZCZZQ6klooYXymdFm0PFU55CGPgopm4jqKFyjg0aKaaY/TrpopfY5qmmooj7IaZU6CdrnqKquClypc06EaqKszkorrDdSFCulte7KazyuuqpomsL2SmyxvPy6U66dGstss0jeauunlzpLbbWZIHuqpalay223k2Dr6bCgektuucu6Ga6d6prLLrfg4qqtrO3O6+y70Yo7Lb369v9qb4Tx6rpvwLv2G5GypgqMMK0EAwMsvtuum3DEoS4M3ZHCGPyqxBpHSvHBFu+CccMbj9wqtA+XKXLGJ+dLcsttdqxymcf+e67LNq8JMzEfPyvtyjf/nOWvX76zc5Q0Hwx00k2mPG4kfIasdNRMMj0Mis/0N4qQUEvNtY9U+0x0c1t3TTaEX8ubilhjl832e2cDfG1Pa7dNd2dv17zKRnPXzTdY8sgnVDFHx9x34QX/TclqY8Gzt0TZIeUa1obffDfSizCghG97etN4RAfCxNdMW03+c+WEG0JTRUVbzjLcgeq6EQN0GQIRBR5ITjrJpleDTm3i/NJ53q4Aqkl4hXj/513uNu/uSHZXc/Lx6qezDn2cVWKkkCGkKa68y8xztNt2qpuZ3KXkF2c9UFOeP1z26szOmmjdt/w9I+gQ4vvvwxiD8bdWGtmT8PCHduKbX8Tq9yaRvG5ZP5FdNArwCmbYDncGTBgCryQ9o+3kQIgwXgU3dkEi+YQrjztE5D6oO8QhiWmmQ+HkQgi9DCbFhTQ02TUyI0MF1nCHqIBh2lTIwyDiyFcxpEcLhcg2ncGOUeOzxxGRSDadEU9mGkzeSJ7oOihqcSylkJMXF/cZK+4PXlss4+aMk74xsW853LlHDrtkxjjGbXh0TEUkrOaYOiZLjnz8CgP9OCErvnEeWOwj9RL5RwiIBM5JhmzkxZwzSIQU0pFcgwkzIBiAAjatT5E8HCU/uQiz3A8AIBFcz+wGylR2MAFPwZ8J9jQ1VcoyIQE4DSnhx8UlTXKWNiOKSyZoR13yUpVmcU0QnpdLJe1ymLlbJs+YCU1TKjOa1PSfMKuJzU0GKZvcRFsPlzjCboqTU6Qo5yPF2c1JqTF9IENnOtdopuvJU33wrGcn3YnPK+rxnvns59+myE9/CnSgBC2oQQ+K0IQ6ZBmjaYz8FApRbYjyAE0BZkQveo1/BKRFTnABRj8qjI6kgyAICB1IT4oLXy7gfi+gIEpf6oliXmADDIXpcwIBADs=)
対電源アースではなく、同特性のpower-amp 2台の出力が互いに負荷を逆相ドライブするもので、同特性(各ampのドリフト、雑音等が同一)であれば、コモン・モードで打ち消され、軽減が期待されます。唯、同特性のpower-ampを2台discreteで製作する事の難しさが伴いますが。
そして、それに見合う電流が供給できれば、4倍の電力が得られるというものです。
・各Ampの出力電力 eo*2 / RL = Po
・BTL-Ampの出力電力 (2×eo)*2 / RL = 4 × Po
そこで、まず各逆位相出力電圧を合成して2倍の出力電圧を得る回路を考察してみたいと思います。
対電源アースではなく、同特性のpower-amp 2台の出力が互いに負荷を逆相ドライブするもので、同特性(各ampのドリフト、雑音等が同一)であれば、コモン・モードで打ち消され、軽減が期待されます。唯、同特性のpower-ampを2台discreteで製作する事の難しさが伴いますが。
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