detaillierte Frage
Wann ist bei Art des unteren Gebäudeabschlusses die Auswahl Angrenzend an unbeheizten Keller mit oder ohne Perimeterdämmung zu wählen?
Wie werden die Kennwerte des unteren Gebäudeabschlusses zur Bestimmung des Temperatru-Korrekturfaktors Fx ermittelt?
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FEPpezd5OWSaL3rS2WLsV1uaYtLyYNIYQQQhZh0gAGwmvSfMaizH8oqzna9av5SKK2svZt0rZtUA+p7xFCCCF0LRU9847cu3dPPvzwQ3nw4IFcXFzIz372M//cEpMGsDnBK2mruSQjYxvkai6jUSLzYhtfFI3qLXrO/Hl5WaJv7RvJqMrbXl+SjCQyzWNZdpZYP3PGsgpro7XOLNG2KRZtNw3Pai6j0UjLZzG9LpNk1q3FNxoVRtSTx9bvssrqz6ORJNnKfx8RQgghdGMVPfOOvPnmm3L37l354IMP5MGDB5g0gH3gfSatmqyvZD4a1c+n6QannOiL5KZlNJeVL79hRlbzUb4tsfGZv755ZlnzKWMvDFFtMlpiqertUadZv62NISt21mfScsNV150/Y1f29SpLapPWyOPr96KMMsMqkyQayTxz3UeEEEII3WRFz7wjd+7cke9973ty9+5duX//vlxcXPjnlpg0gM3xrqSVv1tNRDG5dxmS0PxlfcaKVtD1ukqzki/TNVbkvGV1jdmoMxmN6vybmDTnSprWjrZyQ9vaVj/bHxFCCCEkuUn71re+JXfu3JE333xT7t27h0kD2Af+Z9KKlZnMTNfyO01aW/5yZcjyWdD17WWP5qv2sjrFrKtchVo18w1u0gLa2lY/Jg0hhBBCkpu0r3/96/LXf/3X8sYbb8gHH3wgH3/8sX9uiUkD2JyglbS1bXIthiQgf7XNce1aEQmtT5ctlmgk81VLWR1ibio/VKXOXq7eGenl1sFNTZq53XE+sqzctbXBs90Rk4YQQgghQ9Ez78h0OpWXXnpJfvjDH2LSrgWLqSh925WKZbroeL2ayqJH3WmsJIoiiafNMtI4kjit/7uLuhuksUSR6tbutesjiUJiSWNRSolSqupzbxsLwp5Jk+aBE7YDKcT43Zs/NwuNLXmrrEgrtz8G1KfL+7ybp6zgmG1V1geHVAd5lPWW/ZcEmjTLe9JGSWIxnuVnI4dRbmmD8+AQTBpCCCGEmsKkXUcWU1FRLGllIjoan95GKZW4rLdvGVsyaWmsJI5jUdNFvzLSWKI4Dcq7SNM83jSvr9WIFjRMGkIIIYQQQoUwadcR06Tp5in0+k0N1qAmbSFTFUt6mUrct6wOJq2uM1+5w6QhhBBCCKFNhEm7jvhW0hZTiVW9DTLVrinTlVL1Nj8j/3RRlK9imcbl9j4lcZpKXG0XiyXVzVYaa9svVW1gFmlddqQkTheOstdj9G7hXExFxWnDOHXuw9KkFfHERTxqmhaxFfFe1v2RFvVg0hBCCCGE0CbCpF1HzGfSKqOzkKmKKnOxmKpitchIT+PCpBkmpzRei6ko3aSkcZ3etpJWpRd1ltsRF6nEkZJp6ijbFYul/YtpbewWU9Vvy6Nu0spn28yfi/rTOO9jpZTEbHdECCGEEEIbCpN2HTFX0srfTWOjmy5X+tqhCoWRaitnYa7e1YdqRLY6zbJCY1lbJcvNXyNfo56FtkrnWZFrrKTZ2+Qyib1MmnmAxag+pTBIAx04kSX5QR2Jefa840COtXzmNdtqwyZl7aovHe9S8/ZJl7IDjvjPkvwelP9FCCGE0GEKk3YdWXsmrViFCjFXZrrtWbYQs1f9XK6QLfx1hpQd8lxdtdXRaPui/llNU638VGLblshBTJp2BL/vRc42DWLS8iPvrXP9PvF0uaYt76GaNPMUzCzZTl2h72FDCCGE0JUQJu064lpJC93uOFXadkd9S2KAqbOatHq1ajGNHWVr2x1tZbtiMdpu295YpXU5DGRok+YzQDYNMRnv8/6xvuVtM7Z9xtFabsf73KlsTzpCCCGEDlqYtOuI85m0S+PwDcMMFflVrDQzkjoODgnf7riY1geHNA8lcR0cYjNpjlgabXccFFKU8d0uz6cNbdL0lbTVvPH+Lf2F12W6/q4wM3/9vq5E5snIv80uS7QteUUe67u8Rlo+i8nwmoZEkmSUX2drgydPt/ePBbTX1reua31l2mIM6JPGSpqz79vrdN3/Rrqn/KQofzTPirqa/ej/3PKet+C+0uJDCCGEUCVMGtwYzFW2xdTz8unOR/DXbOWZtGpSm798OslWRbbiJdFmepYUk92VzEej2iTok+ZyYi2ST9jbJse2l0770s1r156/yg3XKBrJPFu527CWx9Ee7eXcSZlhlUkSjWSehbTX0beuvnL2oSPGkD4ZJZL5DJ23Ttf9t6X7y6+Mr/5z6OeusREQNyt9CCGEkF2YNLg5OIyXfhpkI+/aoSNt1IeWbLySVv4eapAak+P1wynm5jNuHiORjEaaidjApLVtvwspt609odv8bPn69G2XPjeDWrs+k/nIXGHq2fdt6SHl237u8vmm8SGEEEKoEiYNbhDrB4cs0nybZ4ip2jb+Z9KK1RmXufIahoDth87no8oVrMC69mLSPO05GJMW8FyZLYYsKVZGN+z7VhMUUD4mDSGEEDoYYdLghrF+BH8cW1bS9kDQSlrodsf5qLndbR442W98e/NDLOpLy61yRrq+/W8Tk+Zqgy2Psz2e7Y6t7fVsd+xkMBwxBvVJeXCIo+/b6nTd/7X0gPL7mLTQseGIO2jbLUIIIXQDhUkDGIiwZ9JEmgctGBPfIv8oGWkT6Mx/0IZYfq+S68Ml9EMnVnPtAIgk0KRZ3pM2SpL1OMw2WLYF9js4JGDFxta3vbYSWmK09YnVKOZbI61937J90X7/7emt5fcyaYFjwxE3B4cghBBCdmHSAAaiYdIQuoFaVds9EUIIIaQLkwYwEJg0dBOVJfrhJY5VR4QQQuiGC5MGMBCYNIQQQgghZBMmDWAgMGkIIYQQQsgmTBrAQHgPDum6DWygo8zLrWtrjxU5Dg7xPn60zTZwtLtfu+of630f+e97l7IDTs3Mknyclf9FCCGErqIwaQAD4T2C3zxCvk2DmJLy+PgtxdPlmra82+iPkPfBXVV1ek3AZuWutnXM/q5iRgghhA5QmDSAgfC/zNpjgGwaYqLa5z1pfcvbZmxDlnUo2qNJ6zyWO5XtSUcIIYSusDBpAAMRvJLWeJdX84XXZbr+TjMzf/1esUTmyci/BS1LtO1qRR7rO69GWj7LBNw7oU4kSUb5dbY2ePJ0e09aS3sb9UQymmdF/mYZ1nfUrd0z3YhoP9v605feaGvYPfX2U6f+yV80bb4zrrXelvveWElzji/HvQoY4410T/mt99n7ueu9ee1x8y44hBBCfYRJAxiIsJdZ5xPnJFsV2UbFe6WM9CwpJoL1y5GrcssJZTnpFMkns20Tx7aXOHd+mXVuJEbRSObZyt2GtTyO9lTtjSQpM6wySaKRzLOA9pb1rCw/63U426nFliX1M3ddV3zMtpQxN9Ld99TbT137pxFjSL0B932UiC1r+9j0jXFbur98730OGQc942alDyGEUB9h0gAGwruSVv4eapAaE8f1gxvm5jNuHsOQjPT3WG1g0tqMSki5be0JNUS2fK5Ygk2afkjFSObzuYzyX2Q0ryfoa/3Zp5/b7mnofW/rny59b+mP9XIzmY/MFaae46stPaR8330O+XzT+BBCCKFAYdIABsL/TFqxiuEyV94JfcD2Q+vEsVxlMVYABjdpnvYMbNJyQzaXZDSXlWSSjOYyn5emxNGfffq57Z6G3ve2/tmkTNdnWVKs/m44vlpNUED5mDSEEEJXRJg0gIEIWkkL3e44HzW3gs0DJ8KNb2/+LFV9abmNzEi3bo0zFGQOHG2w5XG2x7Odbx8mTTJJoqhaOcuSkfbcYGB/zu3b+Na2z3nvqSNP1/7p1PcWecZV5mq3c2y2jPG19IDy+5i00PHviDtoazFCCCFkCJMGMBBhz6RJsYXLcniFds0oGWmTy8x/0IZYfq+S64MX9AMZVnPtcIQk0KRZ3pM2SpL1OMw2WLbM9Ts4ZEsmTbLiQA3bCYXlhLz4tVo1autPe3qj3xrpIffUkqdz/xhtDanX1aeNPsqf87K223evnGPcnt5afi+TFjj+HXFzcAhCCKE+wqQBDETDpCFkaGUYPnQ1xX1ECCHUR5g0gIHApCFTWaIfeqGthqErJe4jQgihTYVJ600qk2giaWuanXSiJIoimaR7iHU5E6Vmsux7rb5lTU1kttxP3VUfzZplpJO838r/7qTdl5dymU6KNreVsZSZijrfT0waQgghhBCyCZPWm01MWriZ2wobmzQt1rRjWb3r1vqobxnbMGmTNDh/q2k0wKQhhBBCCCGbMGm92cCkbWoeurJNk9bVYG7DYN0Ek2YetNF1i9RAx3yX27rWHrlxHBzifTRnm224Ksee7yLOXbXdek9H/nvapeyAVwXU76VrGUsIIYTQFRcmrTcek7aciVITmRTb9dQsldlESRQpmaQzmVQTnOL6dKJtKVT5RL8oY1aUUaUX5mOiyu2Hyr4dT8uj9DyNa4uti414jTb5VtKMstIN6m62M232kW62bH11eSmXy7QuO1IySZcd+tCxhbM0ad77udyiSdNOD/S9MNimQUxJebT6luLpck1b3m30R9AR/BtqnyZt07os16+2dbz8rmJGCCGErqgwabsyaZGqTYj+s5rJ0rfCo+fRTUA6Ka7Jn3+q0q1lNfMs00lhlJYyU6o2JEZdM81wNE2a/pfz0ugYdcxUserUr+61doaspFXpRZ2zsk9SmURKZqmvDy2x+Eya737uwqT5DJBNQ0xm+7wnrW9524xtyLL2UfYeTVrncdqpbE86QgghdM2FSduVSbMZDJdJW85kolRthBx5XNeuGQzftWvblQoz4zONUXOVTJltDIkvtG5bOcbPrX3Vtx/M1bTGSprnfu7CpOkraY33pDVfeF2mm+/asr/bKpF5or3vyTazzhJtS1uRx/o+qJGWzzJJ9066E0mSUX6drQ2ePN3ek9bS3kY9kYzmWZG/WYb1HXVVEVr52kufg/u/0U+ZJCOjbl8fdGr7qnj/WRQ0Tqp6W+5pYyXNOXYc9yFg/DbSPeW33kPv566XerfHzTvQEEII7UqYtN4YqzGBBmPdyJSrPkt3GVs1aZbnydpW9hrXFO0OMVd96vb2YWBf9e0Hky2atCSKAAAAAACCwaT1JJ+U11sEl6GT+jWTVj8TtZxN/Ctp5nbHagufHptlK6J1W2Dg9kvbSlrodseudbeaNEtf+bY7+vrQjAWTBgAAAAAHAiatN0uZTZQoVTBpmcg7jMlyVh+GUR204Vsx07freQ4OqcqcKO3a1HF4h8+k2Z5JuzQO3zBi7Vt3y2qkta/MshsHh7j60BILJg0AAAAADgRM2hVm2fGYeOjAFo/gH/pLDgAAAABXC0zaFSOd6AdnOFaBYHPSyfoqoZV8+2QUhZu0y8uW96Q5DyowDjko8o+Skf0gDdtBG2L5vUquD2fQD21oHJCRJO1H0zvekzZKkvU4zDasxdrSHufhGS3tbZRh+blKy4pDN9YPSGn0V3VwSIf+N9JXc/3wlJY+6Nx2ox0hcbr6q06U+Wgk85Vj7Pjug3P82tNby/feQ/f9Dhrbjrg5OAQhhNA2hUkD2DOtJg0hdOW0yhKJeKs2QgihLQmTBrBnMGkIXQ9l1bH8xqomQgghtKEwaQB7xmXSAAAAAACiZ97BpAHsG0waAAAAAPjApAHsmWCT9vKFiHwip7eH/4diK9z+SFb3P5LxVal/6HiD4/qJnN4XWb32E3/+Idtz+yPjQI1PJHv5APqyR38nb4tkL9f/HTw+AAC4lmDSAPZMqElL3v5Esrcv3JPvq8bQpmfXJs2Xf5ttt5gGefv99vy76v+Q8s3PusSyadxDXw8AANADTBrAngkzaT+R0/sXkjzzvmTXZYI49GR3yJW0HZU1fu0TkbZy97WS1smkvi+ZXEhyiPd9l/cOAAAgEEwawJ4JMmm3P5LV2+9LbtaKLY+3P5LV/Qs5ffuT9S1jtz+S7H6RfL+YuBf5s7c/EZELSRp5LlrLTN7Wv83FhLpjGXr+1X2HoXj5QtsKV1zrK1PvI9vqjOvaRn/k8SfP2PqvW7ua+YBOxO8AABs4SURBVPN4mn33iayqvEW8Xeuztfvli/q+tLbDMGme+qvx0qiv7rfVa+8XMX4i2cs/qT832+i5V+OXLzrEIpbxbInDWla+FTS0723flca49YzV1v7xft5hHLu+7wcwoQAAuLb88q9J9LV0r3Vi0gD2TIhJG79WT8jGr32Sb3m8/ZGs9AlpNdHNJ6L6RLWa5MkncvryT6Rh9ix51stsxiKmYQwqoxnX+OWLbqs+LXF5J7e2a430zdrlyO/qu8Zn/e9Flb+YnK9Efy6qJa4qBn/9py//xFKf9ocC/Wdr+Y77qv/PoTRHIbGYaa44gu5LSNsDx21oXKH9F/wdcHzfh57AAABcZ3751+Tf/fsv7tWoYdIA9ky7SdP++l9Nalsmc23pawc35H+ZP3255Vmh2x/JSltF61RG6HNItz+S7P4ndZGh127SH2Z613aF5tf7btN70Si3mOjrBqKt3K7x2+Kw/Rxq0nyG0xeLazzbPg8pK7Q+R/u9Y9XXPyGfb5K+p0kDAMCN5Jd/TURkr0YNkwawZ1pN2u2Piq2OZVrx1/+uZmjNGFieAfJO+Mq/2GufdSkjaDL5vmT66k2Xa7dq0jq2qzW/pe82uhf+euqVVk+5XdtrS9+JSWuJpZNJCygrtL61zwLGKiYNAOB6Upi0fRo1TBrAnmkzadX2RjPt7QvH5MzY/qRv7zNNw2vhZqjeDljG0bUMY9uY9ZCL/ACJcvvZ+LWL8JU081pru99Zm8TXdenbHXu0y5N/re82vBeNf7ht+eST6vkrZ7kd4nfWt22TFhJLqNkJaleHPGvjNmCs9oq74zh2fd93PFkAALjRaCZtX0YNkwawZ/wmzXhmpuT2R8VzSI5JfPm5iHFwiJ7/fe9hF80yzS2X5XM0XcpoxrV6+xPrZHL8Wn0Yw8oZu32SP35NO1Th7RCTZjnEo3PftOW39d37RVq5/bFjfeZYMNLrZ9885QbH76nPa0KMNrbEHIX2fbDZcZRlxhXa95Zx2zpWe8bdaRy7vu9DTl4AAK47hkkT2b1Rw6QB7Jngl1n3ZPzyhf+9WQBwbeD7DgCwBywmbddGDZMGsGd2YdKSt/XDDC7WV+IA4NrA9x0AYM84TNoujRomDWDPuEwaQgghhBA6PP3Kr/6687P/+8n/k8cf/7L84J//Zat1YtIA9gwmDSGEEELo6shn0kREHj782daNGiYNYM8Em7QskSgay+n6i52uplanMh6fWt5TdaD1Dx2vS2txreR0HMnYNVDK/Ntuz676Z3Uq4yiSqGIsSbbtSnYko0+yJJIkq/+LEELoaqrNpImI3Lt3f6tGDZO2KxZTUY2JRiRRpCROO5ahprLYRv0qluliT3XvozyTNC7aGVBHGotSSpSKZZqacS1kqiJR04Vx3ULSaSrTOGrcw8VUSRTFklb5UokjJdNFXk4URWv3PNSkZclYkiRxT76vmoY2Pbs2ab7822y7xQhEPgdwFU2aXm6XejaNaejrEUIIHaRCTJqIyL/+67vy+ONf3kqdmLRdYTElizTuZlQ2NmmaeVgzIzusu095+ud96k5jieI0KO8iTfOy01hU3LwnaRzZy0ljUdOFLKZKM3ALmSolSqnaABv9nsZ9TdpKTseJZJJJcl0mfUNPYIdcSdtRWavTsURt5V51kyaZJFEie1mIwqQhhBCyyDRpl5c/r35+/PEvr7ENYdJ2hdVopBI3Vl02NDZt166t8Oyp7j7l7dGk5eQGS19JW0yVYyVuIVNV9F0aa3lSidVUUt24GXH0NmmrUxknmeRmrdjyuDqV8TiR02S8vg1sdSrJuFg1HRcT9yJ/kowlihLJGnmS1jKzRF8FLibJHcvQ84/HDkORJdr2tuJaX5l6H9lWXFzXNvojjz/Tru3brmb+PJ5m341lXOUt4u1an63dWVLfl9Z2GCbNU381XjzlZiLueLv2m6t95a9Z0iHuyDL2IxmfZkU8Y0mylSOWfNto6H2yfa8aY9wzrp1xBX3eYcyvtSHA1COEEFqTbtIuL38uv/RLvyLf/W//U0REvvjF/yjf/e7/2HqdmLRd0XclbTGVuNgmp5RmGrT0auviYipKxRLH5pa7S/9KmlFWukHd01g1t3KWMZnl6/2RxtpWTCVxWm8NjBrXeup3mbRGn0SipmkRY15PfW9iSRdaXGm83oda2fXqmWZ29ToLY9Zcaetv0lan9SRrdTrOtzyuTmWsTzKryWs+udQnn9XELRrLabaShtmz5FkvsxlLZBrGoDKaca2ypNuqT0tc3gmr7VojfbN2OfK7+q7xWf97UeUvJtzjSH/WqSWuKgZ//aeZWaNxH/U2BfRza7+52hcZ5igkbjOtNFX6z8H3MKSfAsd4aFwhn3cZ865/G8z4EEIIeVWatNKg/eCf/0UeeeQxEcm3OJY/b1OYtF2aNPOZtNIYOK/LzUppJhbVqk2x6qNvqVNTWSymoiIl09R8fspWf/k8nFHHVBUrP/3qroxPaUALc1jmr8p3rY7p5VlX0hz1+0xapGojqf9cXJfGeX8opSSOC8OolCjL82ONVTQjnsW07NN8RW2tr3qbNO0v+tVEtWWC1pa+dhhD/tf206zl+Z/VqYy1VbROZYQ+W7Q6lWQ8DmurcV3v/jDTu7YrNL/ed5vei0a5xeRdNwVt5XaNf1/9vOYJA82bLW7X2Ld9HlJWaH222NvGtSuu0M83STf7FiGEkFe/8qu/3jBoIiJf+tJX5B/+4Z+rn7e9moZJ26VJ083EIpWpah4ckhYrPE4D0jBE5mRBWQ69ME1ac5VMRbGkvjo2qTuknMbKmKrL85k0V/2m2W2spDnKcZnEsrzGVsa6XPMQkdyc6Yas/Hl9S2kvk7Y6LbY6Vgn5X/S7mqE1Y2B5rsc7iSv/Cq991qWMoAliJom+etPl2q2ah47tas1v6buN7oW/nnql1VNu1/aG9MM2+rlLHG1xdzJpAWWF1rf2WcC4xqQhhNCV0eOPf7lh0EREfvDP/yK/8ZvHIiLyox/9WH7rt8ZbrROTti+TphuJy0uxPiPmNUqWrXi+Z7fWrll/BivcpAXUHWzSitMPG1sP20xawLN0m5i0xqpdZBwMYqm7OHAk1spbTItVOeO5uD4mrdreqGl1OpZxkjgmXMaWJn3bmWkaTj2TxkaZ2ra2OoqOZVi2yVlNWv1s0uo0CV9JM6+1tlvWJuZ1Xfp2xx7t8uRf67sN70VDtnzRuHqmylluh/iNCt3bHTsZA0e9be0z4/DFHWp2gvqgQ561MR4wrnvF3XHMu/5tWOtbhBBCffSlL31FfvSjH4uIyBe+8B+2WjYmbVe0HhxiO8jDshWx2kYXSTz1GBtb/baVtNDtjl3rNkyde7tj3u7689i/kuaqfycm7XJtZW39KP7y3kXNg0qKVwCY+bubNOM5mFKr0+I5JMckvvw80g4HWJu4Zd7DLpplmlsuy2djupTRjGucjK0TxNVpfcDC2Bm7feK+OtUOSkhCTJrlEI/OfdOW39Z3WZFWbn/sWJ85Foz02jh5yg2O36KVfvhEyypS134LaF/9WUvcwWbHFUvP+2QZ463jumfcnca8ER8HhyCE0Hb1/v/5QH7jN49lMvnPcv6/l1stG5O2V5NWbovTDsqwHviRf6ZipZmM1HF4h8+k2Z5JuzQO4jANSs+6G+ZNWQ//qE9RrA8OqQ8oSYs+iSVt/Oyof1cm7bI0llP7Klp1H01DVr4frZm3/xH8/bXKEv97sxBCN1L824AQQldHmLTB6Hgk/lVh1y+tdtH5CP79sC+TliX6AQWOFQqE0I0T/zYghNDVFCZtMDBpW6XYbmh/z9kQ1Kul+15JQwghhBBCV1uYtMG4piYNWsGkIYQQQgghnzBpg4FJu6mYXzoAAAAAAB+YNIAdM/SXHAAAAACuFpg0gB0z9JccAAAAAK4WmDSAHTP0lxwAAAAArhaYNIABMA8OWZ2OpXyd0ep0LOPTVeDLg/MXKSfZqpnHfEl2lZ5JUr2491TGUSJZy0uN9RdDV/VkSeNFzmX6KkuKl+c66i/KOc3M9gXkt8UW6e8GtLRF/716Z5TZB3W7qpdEm+1ypQe2d73fEEIIIYTsip55B5MGMARNk5ZP/CPdcKyZMbGbNF+eyCgzGsvpqqhrPJbkNJPVyl5GMh53jyWk/swRe0h+UzZzGWTSCtNlKz+kXX3b64oZIYQQQkgTJg1gIBombXUq43IZLU/IV2VCDITXNBSrRTatMjlNxpbVp0wSfeVqI9Niqd8Ve0j+kM8CTVr+USLReLxFkxYQPyYNIYQQQi3CpAEMhG7Squ2NmvK0U0mipNpCtyq3yvm2O5rbEE8Ns1WasFV5rWkGs2adp4l/Jc22LdBXv9NgBuQ3Zf0ss/dZ0Te6SZOsMGmN9nbc7tilvc6YEUIIIYRqYdIABqI2acazTKWKyXx2Oq62ziWJzaRJc6vguDQNIrLKJCm3UY6bxqvMn5vDrNhuma8ENT4vy/OZDa3+caKtTNnqN1bt9Hrb89v7aL3rLH0mUpk0/fPTLH9mbDzWtnZq5SeO9H7tbWkPQgghhJBg0gAGwzw4ZFtamatFCCGEEELoSgmTBjAQ2zRpWaIf8pGsr8ohhBBCCKErI0wawEBEz7wDAAAAAGAFkwYwAM8++6yIiJTfp4cPH8p7770nb7zxhrzyyivy53/+5zKdTuXWrVsAFS+88IJ88YtflOl0auVTn/qUvPDCC8F86lOfcpYFAAAAw/Gtb31L7ty5I2+++abcu3dPLi4uvHNLTBrAFrCZtHv/9E/yt3/7I/m7v/s7eeWVV+Sv/uqv5Nvf/naTr39dvv71b4enw7Xi7OxMnnjiCXnppZesfPrTn5azs7NgPv3pTzvLeumbX5XP6O99+8xvy1e/6ch7KHzzq/KZz3xVvunJ8ye//RmJokh++08OIF4AAAAHd+7cke9973ty9+5duX//PiatlcVU1NpLa5XE6RbKVVNZbOXahUxVJGq68OffpE4HaRxJnNb/3Vn70zjv+5Br0liUUqJULNM0tK8Wkk5TmRrtWEyVRFEsaZUvlThSMl3k5URRWLtNk3Z2oiSKjuUoiuRz/+m/yhtvvCE/+MEPGrzwO49IFD0ij0SRPPI7L7Smw/Xjrbfekj/6oz+SH/7wh1Y++9nPyltvvRXMZz/7WWdZP3z1j+WR6Hfldvn77T+WRx75Y3nVlb8rr265vKAyb8vvlm1qy9slvl20BQAAbjRvvvmm3L17Vz744AN58OCB/OxnP/POLTFpFjOxSOPNzc4WTVoaRxLFaXv+HZi0vbU/jf1tbNyfNC83jUXFcVhfpbGo6UIWU6UZuIVMlRKllEwXWtyaaQs1pw2Tdv68KPW8vPFv/yYffvi/5L984Qvy3Pffk3fffbfm+8/J0dFz8v1335V33/2+PHd0JM9935P+LlxHPv74Y3n66aflgw8+sPK5z31OPv7442A+97nPOcv64B//TI6iP5CXqrSX5A8av2/IP/6ZHB39mfzjtsoLKXMXde6yXAAAuLHcu3dPPvzwQ3nw4IFcXFxg0vqZiVTixurKHkyK49rFVLWvLt0wk5aTGyx9Jc3dVwuZquJ+prGWJ5VYTSXVjZsRRy+TdnYi0cmZPHjwQB48eCB/87VIvvY3/yY//elPa175mkRfe6X6/ZWvRfK1VzzpP4XryC9+8Qv50z/9U6fp+vznPy+/+MUvgvn85z/vNnFvPi/HUSx3yt/vPC/Hx8/Lm8Vn8XGxk+A4luffLPIfx/J8fFzsMDiW+E6ZXlz3cZ2vvj7/7E6s704o6vXUE8fHeT4tz/HxcVXe+rV3JNbLL+MKidsbhxa33k4AAIANuLi4qMxZm0G7vMSkbXclbTGVuNgip5RmGLT0SMX5qs1iKkrFEsfmdjstpjS2fmYvyzBprXVGWtm6KdV+TmNtK2ixBbQoY1qVoW0N7dJ+l0kzYlTTtKhLSZwutP6JJV209JVWdr161mxfVWdhzJorbf1M2vnzStTz59XWR/N3X56Qa+H6ICLy7LPPOsfV0dFR26m+DR0dHbnH6XJmbO1WMkkv5fJyKTOlZLbU8qmZLJczUZGSSbosvkeTOl3NZHlpya+nFyxnSqJJ2lrPLF0WeaKqzmU6kUjNZOm7tqwzOO6AOBxtAQAA2BeYNNszaaUB6FRW/gxTaSQW1YpNseKjb6crDVWkZJpanjMrY1JKVOOZKE9ZDZMWUqeWp3gerDZhFoNqlFEZpsrQdmy/Wb5umCJVm0r95+K6NM4nmEopiePY0Vd6n+nmrY5nMS0NZr6ithbrJSYNrptJm9TfhfL3NfOWf79maaAZ85k0vc6Qenxlh17bFl+fOAAAAPYMJs00DYtUpqrHwSFr5eimZn1CsH7ghVFWpBkobUXKW1bHOutDQZRMp8Vqkr7qtJhKrJRmXi1bKl1bLdtiMU1wYyVNa6/t55C+0so1DxHJzZluyMqf17e5YtJglwxq0soVpdRM1/JvZNLKVTFX/ZZ6vCYt8Nogk9YxDgAAgD2DSbNN/js/H2Upp2FSLNvwfM9sNT7TTitsK6trnWksajotVpHy1aSpvrqkr/SFmLEu7TfZxKTZ+qr63VJ3ceBIrJW3mBarcsZ93+SZtPK7dXYSycmZMUF35Qm5Fq4NB7GSVpqp2bJO95mdy1Qm0aTaLrh0bIOstzmWMYTUY2x3nCltu2PLtcEmskNZu/x/DwAAgAdM2tYODjG2+1WHWBTp0xaz44upWi1qKaux3TGkzlTiqDY1aazyrZ5aH5QrXotp7F9J69p+s81bMWmXaytr9tcW5O1uGPFiy6eZf5PTHc8fPpSHD8/leaXk+XNjgu7KE3ItXBv2b9Jsz6RdyuUylUn13GhhwJwmrTBPZRmTSWXeZiqSSDN+je2Eyw71FNepidKMU8u1XVb6WuPQ23IA/58CAIAbBybNOvlvPq9VTtwXU1VN7M0DJqqyyslFrDSDkboP+wiMqarbV1bD1ITUWRqr4ndjBXExrQ8OqQ4CcZq0ju0327wtk1b11dS+iqa1u3n/yvejNfP2MmkPy/ek5c/JqWpl7ExOohM58+Zxp8P1Y68mDQAAAK4MmLRWmodKWA/mgM3ps8V0D/Q1aQ8fPpSH5+dy3lgFO5OTapXMlaclHa4VISatK0N/ZwAAAGBzMGmtFM81pfnBGmmsZJqmjeeZYAsU2w1b3wm31/se1adetuS3mjSAFtpMGgAAANxMMGkBLKbFce/pZXHkvGWrI9xoMGnQB0waAAAA2MCkhdA4odD+7BLcbDBp0AdMGgAAANjApAFsgdKkIdRVmDQAAAAwwaQBbIFnn30WoDdDj18AAAA4LDBpAAAAAAAABwQmDQAAAAAA4IDApAEAAAAAABwQmDQAAAAAAIADApMGAAAAAABwQGDSAAAAAAAADghMGsAWODo66szQMQMAAADAYYJJA9gCR0dHLa8sbgqTBgAAAAAuMGkAW2CvJm05E6VmsrR+vpSZUjJbpjKJJpK25u9GOokkiixM0sHvwdZY66+lzFQkarbcUfnQl3SiJIoimcy69Wl5XaQmMlse1j1dphNR2ndLTXYwVhiDAAAHDyYNYAscjknrkH+jiZpmAg+NTSegxvXpZMsmdCf3Y6C+GhTLHyJC2qPlWc7Udu7ttvoxnYhSE0k147icTbb/R5Arfd8BAG4GmDSALYBJOyC2aNKWMyXRtiezmLTtx96lHWltepYztZ0V0q30Y7kKzn0HAABMGsBW2KpJW85koqLmdqzlTJSayETfplX+HCmZpPZr61UGM3++hS/PV0901+p1ttli0gLiVrO0iCOPofrcjDmovImkja1hlnaZk9HGiotWjtEOpWayTCfWz1z9q9+bqlxnG8qYUpkoJZM07RF3pMWn34/mCpO7D7XtqqFjYDkT1afOtXTlr9M6Zs3xF9V9YFtJc8VRmTRjDHeNQ8uvNm6POS7s/y40x5l7fATHG3I/175jeXnLmVZHYXRtaSHf45ntOgCAGw4mDWALbM+kGX9N1ydfkZJZaWxKk3N5WWyRmsmyeHaqTK+2crnyNyaFjnqdbTZNWkvc5cRM/1mbJJbX1dvPAvrBjMkxUXeaHV85hZFQUaRNpv39q9+bvFxPG9RMlsvcoFn7PChurfx0kj+blerXBo6lTmOgZ51G34XGuD7GLffbeu89bbGatK5xGGMhnRSmaUvtuaz7t2HcrfdtS/Fa76fjO2ZuNY0mklrTQr7HtuuG+7ccAOBQwKQBbIGtmbTSIDRQMksDJ/B90131OlfT1lchOsUdEltbeUX+iVLrk9mOfVUdiKKbrnLi2qWskD5N8/KVMp516xn3JM0PwpjNZqImaT4xny373ZOAMbBxnT3vcyeT5muLsd2xvicd495le2zpPcZHa3rb/XR9xwrTFyklk1kqy+WlXNrSgvrDVhYAAGDSALbAdk2a5S/Ju5igrU3Qu/wF22bSOsQdNNltKe8ylYm+GrbJZNZZh3ayYy+T5mhDNJF0Wa5ubHCP04mo2Uwm5eqGmslspurVkK73JGQMbFpn5/ts+b1tPPnakjYP4ljOJsWqace4t90e1zNpOzZp3vvp+o5V5ZTbl/V/C7S00P5wlQUAcIPBpAFsge1ud4waz3MET9B82/FaJ26Oep1ttm137BC3Mam1b3dsKa+Iob52Ynmey8hj3eppYOuvSMlsGdC/IX3qMka94s6fzSpXPdKJ0p7r6zqWQsdAjzrN7Y7mNjzvfXbE4jX9nrYYJi3/fdYxDstY2LQ9Vb9opzsui2fv+o7r1njb7qfjO1aat2oFrXzth5kW+j02rxv+33QAgKHBpAFsge0eHJL6D5vwTfiW+kP6bfnLwypKk2Cp19lm28EhHeJuTNbUeswh5V3mk8ZyO1V9eEOzXY3DDCY9TNpl05B5+9ey0tDehk3iNlbjTAPSWn+fMdCjzrJvqi1z+kEb7X3U3aR54iji1fs3r7NjHFp71ET56w01aZfGe9LUpN4aaBs3beMjJN6W+2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Wie werden die Kennwerte des unteren Gebäudeabschlusses zur Bestimmung des Temperatru-Korrekturfaktors Fx ermittelt?
Hintergrund:
Beim unteren Gebäudeabschluss ist zunächst eine Fallunterscheidung vorzunehmen. Abhängig von der Lage der Erdreich-Oberkante wird zwischen
Bei einem unterkellerten Gebäude kann darüber hinaus das Kellergeschoss
Für die Ermittlung der Fx-Werte ist zunächst das charakteristische Bodenplattenmaß B´ zu bestimmen.
Das Bodenplattenmaß stellt das Verhältnis zwischen der Fläche der Bodenplatte A und den an unbeheizten Flächen grenzenden Umfang P dar (siehe Bild 1).
B´ = A /(0,5 ∙ P)
mit
B´ das charakteristische Bodenplattenmaß, in m
A die Fläche der Bodenplatte, in m²
P der exponierte Umfang, in m
Bei Kellergeschossen wird B´ aus der Fläche und dem Umfang der Kellerbodenplatte errechnet.
Der exponierte Umfang P ist die Gesamtlänge der Außenwand, die das beheizte Gebäude von der Außenumgebung (Luft / Erdreich) oder von einem unbeheizten Raum außerhalb der thermischen Gebäudehülle (System- /Bilanzgrenze) trennt.
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)
Bild 1: Ermittlung des Umfangs P zur Berechnung des charakteristischen Bodenplattenmaß B´
Bei einem freistehenden Gebäude bei dem die Grundfläche normal beheizt wird, ist der Perimeter P der Gesamtumfang des Gebäudes.
Bei z.B. einer Reihenbebauung bei der der Reihenmittelhaus an einen unbeheizten und an einen beheizten Gebäudeteil grenzt, beträgt der Umfang P die Länge der Außenwände, die den beheizten Raum von der Außenumgebung abgrenzt sowie die Wandlänge, die den beheizten Raum von dem unbeheizten Raum trennt. Die Wandlänge die den Raum von dem beheizten Gebäudeteil des Nachbargebäudes trennt wird nicht berücksichtigt.
Bei der Ermittlung vom Perimeter P und der Grundfläche A werden unbeheizte Räume außerhalb der thermischen Hüllfläche (z.B. Vorbauten, Garagenanbauten, Lagerräume) nicht berücksichtigt. Die Wandlänge zwischen dem beheizten und dem unbeheizten Raum ist jedoch im Umfang enthalten (als ob die unbeheizten Räume nicht vorhanden wären).
Für die Bestimmung der Temperaturkorrekturfaktoren Fx für die Kellerdecke und Kellerinnenwand zum unbeheizten Keller ist das Vorhandensein einer Perimeterdämmung relevant.
Ist eine Perimeterdämmung vorgesehen, muss diese folgende Voraussetzungen erfüllen:
Bild 2: Kellerdecke zum unbeheizten Keller - Anforderung an eine Perimeterdämmung (Quelle: Wilhelm Liese)
Bei der Perimeterdämmung handelt es sich um eine Zusatzdämmung die nicht in einem U-Wert berücksichtigt wird. Die Zusatzdämmung wird über einen reduzierten Temperaturfaktor berücksichtigt.
Beim unteren Gebäudeabschluss ist zunächst eine Fallunterscheidung vorzunehmen. Abhängig von der Lage der Erdreich-Oberkante wird zwischen
- Gebäude unterkellert (Bodenplatte unterhalb Erdreich-Oberkante),
- Gebäude nicht unterkellert (Bodenplatte auf Erdreich),
- Aufgeständerter Fußboden (Bodenplatte oberhalb Erdreich) und
- Decke über Außenluft (unterer Gebäudeabschluss oberhalb Erdreich-Oberkante).
Bei einem unterkellerten Gebäude kann darüber hinaus das Kellergeschoss
- unbeheizt
- vollbeheizt oder
- teilbeheizt
Für die Ermittlung der Fx-Werte ist zunächst das charakteristische Bodenplattenmaß B´ zu bestimmen.
Das Bodenplattenmaß stellt das Verhältnis zwischen der Fläche der Bodenplatte A und den an unbeheizten Flächen grenzenden Umfang P dar (siehe Bild 1).
B´ = A /(0,5 ∙ P)
mit
B´ das charakteristische Bodenplattenmaß, in m
A die Fläche der Bodenplatte, in m²
P der exponierte Umfang, in m
Bei Kellergeschossen wird B´ aus der Fläche und dem Umfang der Kellerbodenplatte errechnet.
Der exponierte Umfang P ist die Gesamtlänge der Außenwand, die das beheizte Gebäude von der Außenumgebung (Luft / Erdreich) oder von einem unbeheizten Raum außerhalb der thermischen Gebäudehülle (System- /Bilanzgrenze) trennt.
Bild 1: Ermittlung des Umfangs P zur Berechnung des charakteristischen Bodenplattenmaß B´
Bei einem freistehenden Gebäude bei dem die Grundfläche normal beheizt wird, ist der Perimeter P der Gesamtumfang des Gebäudes.
Bei z.B. einer Reihenbebauung bei der der Reihenmittelhaus an einen unbeheizten und an einen beheizten Gebäudeteil grenzt, beträgt der Umfang P die Länge der Außenwände, die den beheizten Raum von der Außenumgebung abgrenzt sowie die Wandlänge, die den beheizten Raum von dem unbeheizten Raum trennt. Die Wandlänge die den Raum von dem beheizten Gebäudeteil des Nachbargebäudes trennt wird nicht berücksichtigt.
Bei der Ermittlung vom Perimeter P und der Grundfläche A werden unbeheizte Räume außerhalb der thermischen Hüllfläche (z.B. Vorbauten, Garagenanbauten, Lagerräume) nicht berücksichtigt. Die Wandlänge zwischen dem beheizten und dem unbeheizten Raum ist jedoch im Umfang enthalten (als ob die unbeheizten Räume nicht vorhanden wären).
Für die Bestimmung der Temperaturkorrekturfaktoren Fx für die Kellerdecke und Kellerinnenwand zum unbeheizten Keller ist das Vorhandensein einer Perimeterdämmung relevant.
Ist eine Perimeterdämmung vorgesehen, muss diese folgende Voraussetzungen erfüllen:
- Die Perimeterdämmung (Außendämmung der erdberührten Kellerwände) ist ab Oberkante Bodenplatte bis zum Anschluss an die Fassadendämmung bzw. bis Oberkante Kellerdeckenplatte zuführen.
- Der Wärmedurchlasswiderstand der Perimeterdämmung muss mind. R ≥ 1,5 m²K/W betragen. Die Perimeterdämmung müsste z.B. bei einer Wärmeleitfähigkeit von 0,04 W/(mK) eine Dicke von 6 cm aufweisen (Hinweis: Bei Berechnungen nach DIN 4108-6 fehlt die Anforderung R ≥ 1,5 m²K/W).
Bei der Perimeterdämmung handelt es sich um eine Zusatzdämmung die nicht in einem U-Wert berücksichtigt wird. Die Zusatzdämmung wird über einen reduzierten Temperaturfaktor berücksichtigt.