Klimatische Einordnung Langenfeld in den EU-Kontext
In der politischen Diskussion um das GEG werden energetische Sanierung und Wärmepumpen als Maßnahmen zur C02 Reduktion im Haushalt von der derzeitigen Ampel-Regierung favorisiert. Beides hängt mit dem Heizbedarf im Haus zusammen. Zu Kennzeichnung des Wärmebedarfs gibt es auf EU-Ebene 3 Regionen „colder-“, „average-“ und „warmer region“ für die normierte Heizstundenverteilungen (Heizstunden bei T °C) vorliegen. Diese werden benutzt um aus den verschiedenen COP-Werten einer Klimaanlage den SCOP herzuleiten. Aus dem Winter 2022/2023 habe ich Temperaturmessungen vor Ort während der Heizzeit gesammelt und den Temperaturverteilungen „average“ und „warmer region“ gegenübergestellt, vgl. Grafik.
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)
Die Grafik oben zeigt, dass meine Messungen zu Langenfeld (grüne Linie) zwischen „average“ und „warmer“ liegt. Meine Messungen beziehen sich nur auf die Heizzeit, wenn das Gerät angeschaltet war. Nachts hatte ich es so gut wie nie eingeschaltet. Nur 2,3% der Heizstunden lagen 2022/23 im Frostbereich. Das sind dann die Tage, an denen die Wärmepumpe eine hohe Energieaufnahme hat.
Wie im vorherigen Beitrag schon vermutet, geht der dort berechnete sehr gute SCOP>5 auch auf diese für Wärmepumpen günstige Temperaturverteilung zurück. Die globale Erwärmung dürfte auch in Langenfeld für eine weitere Rechtsverschiebung der Verteilung sorgen. Die Häufigkeit der Frosttage dürfte weiter abnehmen, was ja auch dem langfristigen Trend entspricht, der sich nicht zuletzt auch in der Biosphäre (Vogelzug) als auch in der Landwirtschaft (Blühbeginn, Schädlinge) bemerkbar macht. Für das Jahr 2023 meldet der DWD eine Durchschnittstemperatur für Deutschland von 10,6°C, der höchste Wert seit Aufzeichnung 1881.
Vor dieser Perspektive muss man auch die Wärmedämmung beurteilen. Die Vermutung, dass diese Temperaturentwicklung die Rentabilität der Dämmung drückt, liegt auf der Hand. Gleichzeitig fördert dies die Effizienz (SCOP) der Wärmepumpe. Die Relationen verschieben sich. Offen ist hingegen die Frage, wie lange der Gesetzgeber braucht, um dies zu antizipieren. „Die Planwirtschaft in ihrem Lauf, hält weder Ochs noch Esel auf„…
Zentrales Maß der Dämmung: der U-Wert
Das zentrale Maß für die Dämmung ist der U-Wert der Außenhülle eines Gebäudes. Kennt man den Wandaufbau, kann man unter Ubakus.de den U-Wert [W/qm/K] berechnen.
![](http://lt-pappelallee.de/wp-content/uploads/2023/12/UbakusAussenWand-300x111.png)
Ich habe das für meine Außenwand mit Ubakus.de und Excel gemacht und komme für eine 48cm zweischalige Vollziegelwand auf eine Wert von 1,08 W/qm/K.
![Rendered by QuickLaTeX.com \begin{eqnarray*} U_0 & = & 1/R_0\\ R_0 & = & r_{si} +\sum_i \frac{d_i}{\lambda_i} + r_{se} \end{eqnarray*}](https://lt-pappelallee.de/wp-content/ql-cache/quicklatex.com-a8a6a15d06b672ae14c6374eb216d6dc_l3.png)
An der U-Wert Gleichung erkennt man, dass der Wärmeverlust unabhängig von der Schichtanordnung i ist. Innen-, Einblas- oder Außendämmung unterscheiden sich nicht im Wärmeverlust wenn Material und Schichtdicke identisch sind.
Diese kann man nun beispielsweise mit XPS (Styropor) dämmen, das eine λ =0,035 W/m/K hat.
![Rendered by QuickLaTeX.com \[ U_1 = 1/(R_0 + \frac{d}{\lambda} ) = \frac{\lambda }{\lambda R_0 +d}\]](https://lt-pappelallee.de/wp-content/ql-cache/quicklatex.com-8d164164c720379aa8603e9d6ef3eec0_l3.png)
Die verlorene Wärme Q_0 ist dann Q_0 = U_0*t*ΔT wobei t die verstrichene Zeit und ΔT die Temperaturdifferenz ist.
Möchte man nun die Wärmeabgabe Q0 um den Faktor r reduzieren so ergibt sich:
![Rendered by QuickLaTeX.com \begin{eqnarray*} Q_0 & = & U_0 \, t \Delta T = t \Delta T/R_0\\ Q_1 & = & \frac{t \Delta T}{R_0+\frac{d_1}{\lambda_1}}\\ r & = & Q_0/Q_1\\ d_1 & = & \lambda_1 R_0(r-1) \\ \end{eqnarray*}](https://lt-pappelallee.de/wp-content/ql-cache/quicklatex.com-ada3043c02db13db7d8e3cc383b26e10_l3.png)
Diese Gleichung für die Dämmstärke ist unabhängig von der verstrichenen Zeit t und der Temperaturdifferenz ΔT was für Alltagsrechnungen nützlich ist. Ist z.B. R_0=1 und möchte man den Heizbedarf mit Styropor ( λ =0,035 ) halbieren (r=2) so brauche ich dafür 0,035m = 3,5cm.
Möchte man zusätzlich die Energieeinsparung S(d) der Dämmung d berechnen, braucht man noch den historischen Heizbedarf
für die Wand:
![Rendered by QuickLaTeX.com \[ S(r(d)) = Q_0-Q_1 = Q_0 \frac{r-1}{r}\]](https://lt-pappelallee.de/wp-content/ql-cache/quicklatex.com-78692b0daab9e744c8cda48089eace21_l3.png)
In
ist dann das historische Heizverhalten und ΔT abgebildet.
Dämmungsvarianten mit Wärmepumpe
![](data:image/png;base64,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)
Wenn ich nun meine Heizstunden aus 2022/23 sowie eine mittlere Temperaturdifferenz zwischen Innen- und Außen Temperatur von 15 °C unterstelle – was mehr ist als 2022/23 gemessen – kann man den Wärmeverlust je qm in Abhängigkeit der Dämmstärke berechnen. Diesen Wärmeverlust muss man mit der Heizung entgegen treten, wenn man die Raumtemperatur bei angenehmen 19°C halten will. Ich habe das letztes und dieses Jahr mit einer Klimaanlage gemacht und gehe hier von einem SCOP=4 aus (der im vorherigen Beitrag geschätzte Wert war höher).
Man sieht am U-Wert in Abhängigkeit der Dämmstärke den charakteristisch degressiv fallenden Verlauf, da die Dämmstärke im Nenner des U-Werts steht. Die eingesparten kWh -Strom zeigen spiegelbildlich einen degressiv steigenden Verlauf in Abhängigkeit der Dämmstärke. Ökonomisch spricht man von abnehmenden Grenzerträgen.
Eine Dämmung von 200mm XPS reduziert hier den Stromverbrauch um ca. 10 kWh/qm/a. Nun fallen die Stromeinsparungen jährlich an, die Investition in die Dämmung ist aber – hoffentlich – einmalig. Um beides miteinander vergleichen zu können, brauche ich den Barwert (NPV) der Einsparungen.
Überschlagsrechnung: Gehe ich von 5% Zinsen aus, unterstelle einen Strompreis von 40ct/kWh und eine unendliche Haltbarkeit der 200mm Dämmung so ist NPV= 0,4 * 10/ 0,05 = 80 €/qm. Schaut man auf den Markt (myhammer) oder in aktuelle Literatur (Verbraucherzentrale) ist klar, dass man für diesen Betrag keine Außendämmung montiert bekommt. Wenn man es dennoch macht und von realistischen 160 €/qm ausgeht, läuft man ins Defizit (wie die Politik, vgl. aktuelle Haushaltsdiskussion in Deutschland).
Wenn wir nun abweichend von einer Haltbarkeit von 40 Jahren ausgehen, Kosten von 160 €/qm unterstellen und mit einem Zins von 5% rechnen ergibt sich:
AFA = 160/40 € /Jahr = 4 €/Jahr/qm
Zinsanspruch = 160*5% = 3,2 €/ Jahr/qm
Summe der Kosten = 7,2 € / Jahr/qm
Die Einsparungen betragen aber nur 4 € / Jahr/qm, also nicht rentabel, und decken gerade die AFA.
Grenz- und Durchschnittskosten der Dämmung
Im folgenden wird diese Abschätzung quantitativ abgeleitet. Für die ökonomische Analyse brauchen wir die Kosten K, die Grenzkosten GK der Wärmeeinsparung/produktion S durch Dämmung d, also d K/ d S.
![Rendered by QuickLaTeX.com \begin{eqnarray*} K(d) & = & ( p_d d + k_\mathit{fix}) / \mathrm{bw} (n,p)\\ K(r) & = & (p_d (r-1) \lambda R_0 + k_\mathit{fix} )/ \mathrm{bw} (n,p)\\ \frac{d K}{d r}& = & p_d \lambda R_0 / \mathrm{bw} (n,p)\\ S(r) & = & Q_0 (1-\frac{1}{r}) \\ \frac{d S}{d r}& = & \frac{Q_0}{r^2}\\ \mathit{GK}(r) = \frac{d K}{d r} \frac{d r}{d S} & =& \frac{R_0 \,p_d \lambda r^2 }{Q_0 \, \mathrm{bw}(n,p)}\\ \end{eqnarray*}](https://lt-pappelallee.de/wp-content/ql-cache/quicklatex.com-0a4c200b06d4e08bfe32369ac0af7c3d_l3.png)
mit: d=Dämmstärke in m, pd=Preis der Dämmung 260€/cbm, kfix=Montagekosten/qm, bw(n,p)= Barwert bei n=40 Jahren zu p=5% Zinsen, λ=Wärmeleitfähigkeit Dämmung, Q0 = Wärmeverlust ungedämmt, R0 Wärmewiderstand ungedämmt, r Reduktion des Wärmeverlust
Diese Zusammenhänge sind im Folgenden grafisch dargestellt.
![](data:image/png;base64,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)
Für den Graph „Eigenleistung“ habe ich einen Lohnansatz von 12 €/qm angesetzt. Bei einer Dämmstärke von 40 mm XPS zu 260 €/cbm komme ich auf Materialkosten von 0,04*260= 10,40€/qm in Summe also 10,40+12,00 = 22,40€/qm. Bei einer Nutzungsdauer von 40 Jahren und einem Kalkulationszinssatz von 5% ist der Barwertfaktor=17,16. Damit entspricht diese einmalige Investition einer jährlichen Zahlung von 1,31€/a/qm.
Bei einem Ausgangs U-Wert von 1,08 und einem Gesamtwärmewiderstand R0=0,9245 und 2880 Heizstunden bei durchschnittlich 15°C Temperaturunterschied beträgt die Ausgangwärme Q0=46,73 kWh/a. Der Reduktionsfaktor r beträgt bei dieser Dämmung nach obiger Formel 2,36 so dass man damit 46,73*(r-1)/r = 25,83 kWh/a/qm spart. Bezogen auf die jährlichen Kosten von 1,31€/a/qm hat man also Wärmekosten von 0,051 € /kWh. Da die Durchschnittskostenkurve stets im Minimum von den Grenzkosten geschnitten wird sind dies auch die Grenzkosten. Bei einem SCOP von 4 und 40ct/kWh Strom= 0,10€/kWh Wärme könnte ich also noch gewinnbringend weiter dämmen bis ca. 70mm xps.
Ganz anders sehen die Wärmekosten bei Vergabe des Isolierauftrags zu 120€/qm Montagekosten aus, vgl. blaue Linie. Hier kommt es mindestens zu 0,24 € /kWh also knapp das 5-fache an Kosten. Jede Klimaanlage kann das günstiger. Weiterhin ist dies das doppelte des derzeitigen Gaspreis’. Da man dann dauerhaft auf hohen Wärmegestehungskosten sitzt, hat dies zur griffigen Formulierung „verdämmt in alle Ewigkeit“ geführt.
Die Dämmung wird politisch mit der sich abzeichnenden Erderwärmung begründet. In der Grafik oben stellen die gepunkteten Linien die Kostenfunktionen für eine Abnahme der Temperaturdifferenz um 1,5°C (=-10% Ausgangslage) da. Mathematisch schlägt sich dies in der Gesamtenergie Q0 nieder. Einen zur Erderwärmung gleichen Effekt würde man mit einer Verkürzung der Heizzeit um 10% erzielen. Empirischer Beleg dafür ist die Verschiebung des Blühbeginns in der Vegetation. Als Resultat wird die Grenzkostenkurve noch ungünstiger und die Durchschnittskosten steigen. Auch hier erweist sich die Eigenleistung als stabiler gegenüber der Auftragsvergabe. Nicht nur der Erwartungswert sondern auch die Streuung der Wärmekosten ist geringer, so dass man hier von stochastischer Dominanz ausgehen kann.
Umgekehrt kann man eine starke Dämmung auch als Wette auf kalte und lange Winter interpretieren (die Grenzkostenkurve verschiebt sich nach rechts), da in dieser Konstellation die Rentabilität steigt. Empirisch gibt es dafür aber derzeit keinen Anhaltspunkt. Weitere Dämmung ist vor dem Hintergrund Erderwärmung ökonomisch irrational.
Eine weitere wesentliche Unsicherheit geht von der Haltbarkeit der Dämmung aus. Die hier unterstellten 40 Jahre ohne weiteren Aufwand sind schon recht optimistisch. Ich bin deshalb mal abweichend davon von nur 20 Jahren ausgegangen, vgl. Grafik.
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)
Auch in diesem Fall ist die Eigenleistungslösung dominant überlegen und auch noch rentabel. Für die Auftragslösung ist das Urteil: 20 Jahre überhöhte Wärmekosten. Wenn man dann noch in Betracht zieht, die marode Dämmung zu entsorgen und durch eine neue – für die dann geltenden Montagekosten – zu ersetzen gilt: Verdämmt in alle Ewigkeit.
Mikroökonomische Interpretation
Für die Dämmung gilt das Gesetz vom abnehmenden Ertragszuwachs. Die letzten mm führen kaum noch zu Energieeinsparungen,vg. Grafik Dämmungsvarianten.
Die ungedämmte Wand kann man als endliche Energie-Ressource begreifen, deren Energie man bei kalten Tagen mit Dämmung fördert. Sie ist bei einer Temperaturdifferenz ΔT = 0,0 erschöpft. Es lohnt sich nicht, die letzten Energieeinheiten zu fördern, weil die Grenzkosten dafür enorm ansteigen, vgl. Titelbild. Das sogenannte „Energieeffizienzhaus“ wird diese Abbauwürdigkeit vermutlich weit überschreiten.
Ein andere Parallele kommt aus dem PV-Bereich und der Frage, wieviel kWh Akku sinnvoll sind. Wenn man den Akku durch seinen Verbrauch nicht genügend & regelmäßig auslastet, sinkt bekanntlich die Rentabilität des Stromspeicher. Für saisonalen Ausgleich z.B. über 6 Monate ist der Akku nicht rentabel und man braucht andere Speichertechniken (z.B. H2).
Die Parallele zur Dämmung ergibt sich aus der Temperaturdifferenz ΔT. Tritt ΔT nicht häufig oder großgenug im Kalkulationszeitraum auf, sinkt die Rentabilität wie das Szenario „+1,5°C“ gezeigt hat. Die Temperaturbeobachtungen der letzten Jahre sowie die Einordnung des Standort Langenfelds in den EU-Kontext (vgl. oben), dürfte die Rentabilität starker Dämmungen eher senken.
Volkswirtschaftliche Aspekte der Dämmung
Diese hohen Wärmegestehungskosten der Dämmung wird im Mietverhältnis der Vermieter auf den Mietpreis aufschlagen wollen. In der politischen Debatte wird dies derzeit vornehmlich vor dem Hintergrund „sozial“ bzw. den Verteilungseffekten diskutiert. Faktisch geht es damit fast nur noch um die Frage, wer auf den Kosten der übermäßigen Dämmvorgaben sitzen bleibt. Es drängt sich die Vermutung auf, dass dies der Grün-Rote Kompromiss der Ampel-Regierung ist, in dem „soziale Flankierung“ eine Umschreibung für „der Eigentümer soll auf den Dämmkosten sitzen bleiben“ ist.
Unabhängig von der Verteilungsfrage scheint der Grad der optimalen Dämmung kaum zu interessieren. Wird unsere ganze Volkswirtschaft durch Gesetzte / Verordnungen in diese übertriebene Dämmung der Bestandsimmobilien (der Wert dürfte im Billionenbereich liegen) gedrängt, ergeben sich enorme Wohlstandsverluste. Diese entstehen auch daraus, dass das Kapital anderen produktiveren Bereichen (z.B. Wohnungsbau) entzogen wird und in unrentable Dämmung investiert wird. Mit einer Verzögerung wird sich dieser Effekt auch beim Fiskus bemerkbar machen. Einerseits schrumpfen die Einnahmen aus Energiesteuern, andererseits gehen Steuern auf Erträge der alternativen Kapitalverwendung zurück.
Für den Einzelnen mag sich dank Subvention (GEG) eine solche Dämmung dann noch gerade rechnen, volkswirtschaftlich bleibt es aber ein Mrd. € Grab. Der Gesetzgeber vernichtet damit Wohlstand.
Die Politik wäre gut beraten, wenn sie diese quantitative Allokationsfrage – Abwägung zwischen Dämmung und Energieerzeugung – den Haushalten und Unternehmen überlassen würde. Ein Energiepreis, der auch externe Umwelteffekte reflektiert, wird zu einer besseren Allokation führen als die derzeit starren technischen Dämm- oder SCOP-Vorgaben. Er spart zudem auch an Verwaltungsaufwand.
Eigene Dämm-Abwägungen
Diese geschätzte geringe bis negative Rentabilität der Dämmung kann man nun verbessern:
- man reduziert die Dämmstärke um in einen steileren Bereich der U-Kurve zu kommen.
- man reduziert die Einbaukosten in dem man viel Eigenleistung einbringt (vgl. oben).
Für meine Außenwand U=1,08 W/qm/K, einer XPS-Dämmung zu 260 €/cbm mit λ=0,035, einem Zins von p=5%, Stromkosten von 40 ct/kWh und SCOP=4, und einem Eigenlohnansatz von 12 €/qm habe ich das in der folgenden Tabelle dargestellt:
Dicke [mm]
|
Eingesparte kWh/Jahr/qm
|
Dämmstoffkosten
|
Kosten Total
|
Kosten Total/Einsparung
|
Amortisationszeit
|
0
|
0,00
|
|
|
|
|
5
|
6,25
|
1,30
|
13,30
|
2,127
|
1.000,00
|
10
|
11,03
|
2,60
|
14,60
|
1,324
|
22,00
|
15
|
14,80
|
3,90
|
15,90
|
1,074
|
15,50
|
20
|
17,85
|
5,20
|
17,20
|
0,964
|
13,00
|
25
|
20,37
|
6,50
|
18,50
|
0,908
|
12,00
|
30
|
22,48
|
7,80
|
19,80
|
0,881
|
11,50
|
35
|
24,28
|
9,10
|
21,10
|
0,869
|
11,50
|
40
|
25,83
|
10,40
|
22,40
|
0,867
|
11,50
|
45
|
27,18
|
11,70
|
23,70
|
0,872
|
11,50
|
50
|
28,37
|
13,00
|
25,00
|
0,881
|
11,50
|
55
|
29,42
|
14,30
|
26,30
|
0,894
|
12,00
|
60
|
30,35
|
15,60
|
27,60
|
0,909
|
12,00
|
Die Dämmung mit den geringsten Durchschnittskosten und damit mit der kürzesten Amortisationszeit liegt bei ca. 40mm.
Das ist für eine Innendämmung noch ein erträgliches Maß. Wenn ich das in die oben abgeleitete Gleichung d=λ R(r-1) einsetze und nach r auflöse komme ich auf eine Reduzierung der Heizkosten für diese Außenwand um den Faktor 2,36 also mehr als halbiert.
Welchen Einfluss hat der Energiepreis p auf die Dämmung d bei dem Kriterium Amortisationszeit?
Jede Dämmstärke d_i führt unabhängig vom Energiepreis zu einer Einsparung von kWh_i. Der Quotient aus eingesparten Kosten kWh_i * p und investiertem Kapital ist linear homogen im Energiepreis d.h. der Energiepreis hat keinen Einfluss auf die Wahl der Dämmstärke. Günstiger, selbstproduzierter PV-Strom beeinflusst also in diesem Modell nicht die Wahl der Dämmstärke. Ebenso verhält es sich mit der CO2 Abgabe auf Erdgas.
Bei den Dämmstoffkosten (hier 260 €/cbm) sieht es jedoch anders aus: je billiger desto mehr Dämmung. Auf der anderen Seite gilt: je „ökologischer“ und teurer, desto weniger Dämmung.
Analog zur mehrwertsteuerbefreiten PV, könnte die Politik auch hier unbürokratisch den Preis senken um die Dämmung zu fördern.
Welchen Einfluss hat der Energiepreis p auf die Dämmung d bei dem Kriterium Grenzkosten?
Wähle ich das Kriterium Grenzkosten zur Bestimmung der optimalen Dämmung hat der Energiepreis natürlich einen Einfluss auf die Dämmstärke und es gilt Grenzkosten der Dämmung= Grenzkosten der Wärmeproduktion. Genaugenommen braucht man dann aber eine Erwartungshaltung zu den zukünftigen Energiepreisen, was erheblich Varianz in die Betrachtung einbringt. Man hat den Eindruck, dass in der politischen Diskussion diese Unwägbarkeit für die Verschleierung der geringen Rentabilität der Dämmung genutzt wird: Nur die dümmsten Schafe wählen ihren Metzger selber.
Wie steht die Dämmung zur Wärmepumpe und PV?
Im Winter 2022/23 habe ich ca. 30% des Stroms mit der eigenen PV produziert. Meinen internen Strompreis habe ich wie folgt angesetzt ps=30%*0,10 + 70%*0,40= 0,31 €/kWh.
Für die Klimaanlage unterstelle ich einen SCOP=4, Kosten von 1200€ und eine Haltbarkeit von 40000 kWh Wärme. Die Grenzkosten der Wärmeproduktion sind dann (0,31+1200/40000)/SCOP=0,11 €/kWh Wärme. Zu diesem Wärmepreis kann man nicht viel dämmen, vgl. Grenzkosten. Es sind dann ca. 70mm XPS Dämmung optimal, vgl. Grafik. Bei der Eigenleistungslösung bin ich dann im Plus, bei der Vergabelösung tief im Minus. An dieser Rechnung erkennt man weiterhin, dass PV, Klimaanlage und Dämmung Substitute sind:
- je mehr PV und/oder desto günstiger der Strom,
- je effizienter die Klimaanlage d.h. desto günstiger die Wärme
- desto weniger Dämmung.
Wie sieht die Ökobilanz der Dämmung aus?
Eine 40mm starke Dämmung /qm entspricht 0,04* 1 = 0,04 cbm. Unterstellt man 500 kWh/cbm in der Herstellung der Dämmung, führt dies einmalig zu 20kWh Energieaufwand. Da ich derzeit einen Ökostromtarif habe (100% erneuerbare Energie, so das Werbeversprechen) verschlechtert das meine CO2 – Bilanz rein rechnerisch. Das ist auch bei einem Haushalt mit Wärmepumpe und Ökostrom nicht anders zu erwarten, und ich frage mich, ob das dem Gesetzgeber klar ist. Das soll jetzt die Politik nicht zu weiteren Markteingriffen – Verbot von XPS, PUR, PIR, Glas- und Steinwolle – animieren.
Substitution Dämmung versus Wärmepumpen
Mit der Dämmung kann ich Energie sparen, das gleiche gilt für den SCOP des Heizgeräts. Damit liegt eine substitutive Beziehung zwischen diesen beiden Investitionen vor, im Gegensatz zu der vielfach in Medien formulierte komplementären Beziehung, dass nur beides zusammen Nutzen stiftet.
Der Energieaufwand E(Dämmung,SCOP) = Q(Dämmung)/SCOP=U(Dämmung)*t*Δ T/SCOP.
In der folgenden Tabelle ist der Energieverbrauch kWh/a/qm für Polyurethan (PUR) Dämmung für meine Außenwand U=1,08 dargestellt.
|
Dämmstärke d in mm λ=0,023
|
SCOP
|
0,00
|
21,26
|
42,53
|
63,79
|
85,06
|
148,85
|
1
|
46,73
|
23,36
|
15,58
|
11,68
|
9,35
|
5,84
|
2
|
23,36
|
11,68
|
7,79
|
5,84
|
4,67
|
2,92
|
3
|
15,58
|
7,79
|
5,19
|
3,89
|
3,12
|
1,95
|
4
|
11,68
|
5,84
|
3,89
|
2,92
|
2,34
|
1,46
|
Demnach führt ein SCOP von 4 im ungedämmten Zustand führt auf den gleichen Energieverbrauch wie eine Dämmung mit d= 63,79mm PUR bei SCOP=1. Die Paare (SCOP=4 ; 21,26mm) und (SCOP=1 ; 148,85mm) sind ebenfalls energetisch gleichwertig. Sind sie es auch ökonomisch gemessen in EURO? Die erste Variante bekomme ich mit Klimaanlage und 2cm Innendämmung (Eigenleistung), die zweite Variante mit massiver Außendämmung, Gerüstbau und Handwerkerkosten. Aus den Grenzkostenbetrachtungen der Wärmeproduktion im vorherigen Abschnitt wissen wir, dass die Wärmepumpe um ein vielfaches günstiger die Wärme produziert als massive Dämmung sie einspart.
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)
In der Grafik oben, ist die Substitutionsbeziehung zwischen SCOP und d dargestellt. Die gebogenen Höhenlinien und Farben geben den Energieverbrauch für meine Außenwand an. Als Ökonom drängt sich hier die Frage der optimalen Intensität (Faktor/Faktor-Verhältnis) auf, hier Wärmepumpe und Dämmung. Aus dem 1. Semester wissen wir, dass im Optimum die Tangenten an die Höhenlinien dem reziproken Preisverhältnis entsprechen. Oder: Bei vorgegebenem Budget steht der Gradient der Kostenfunktion senkrecht auf der Budgetrestriktion (Kuhn Tucker Bedingung).
![](data:image/png;base64,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)
Wenn man das nach obiger Gleichung auswertet, kommt man auf einen linearen Expansionspfad. Dieser ist unabhängig von der Konstanten c die hier für t * ΔT steht d.h. für die optimale Intensität spielt Heizperiode t und Temperaturhub ΔT keine Rolle.
Ein Pfad davon – Parameter K – ist in der Grafik als Gerade eingezeichnet. Damit kann man zunächst qualitativ eine optimale Richtung abschätzen.
Beispiele
- Du hast 2 „linke Hände“ oder kannst/willst keine Eigenleistung einbringen. Die Dämmung ist dann relativ teuer gegenüber der Klimaanlage. Dann wählt man im Optimum wenig Dämmung und viel Klimaanlage. Meine Diskussionen mit Bekannten zum Energiesparen lassen aber eher die andere Richtung erkennen. Diese sind mehrheitlich eher der Dämmung zugeneigt als der Wärmepumpe und bestellen sich lieber noch schnell einen Gasbrennwertkessel, bevor das GEG hier einen Strich durch macht. Ist das die Furcht vor einem übergriffigen Staat? Der Gasbrennwertkessel hat aber eine Gesamtenergieeffizienz von unter 1. Fasst man den Energiebilanzraum sehr weit d.h. misst Gesamtenergie (primär Energie + Heizungspumpe, Warmwasser etc.) und bezieht das auf die nutzbare Wärme Q, so dürfte sich derzeit eher eine Effizienz von 0,80 – 0,85 beim Gasbrennwertkessel einstellen. Des weiteren ist nach „Merkel“-Fahrplan mit einer Erhöhung der CO2-Abgaben zu rechnen.
- Du hast schon viel gedämmt, weil Dich das Gesetz / Verordnung im Neubau dazu gezwungen hat. Die entscheidungsabhängigen Kosten der Dämmung sind also 0,0 €/qm und du sitzt auf „versunkenen Kosten“. Dann wird man nicht mehr viel in den SCOP investieren wollen. Das billigste ist dann derzeit eine Infrarotheizung bei der man keinen Installateur braucht und diese einfach in die Steckdose steckt. Schornsteinfeger, Heizungswartung, hydraulischer Abgleich, Grundgebühr Gasanschlusse etc. spart man dann auch. Weiterhin liefert die Infrarotheizung angenehm empfundene Strahlungswärme.
Ich habe mich für eine gemischte Strategie entschieden: SCOP=4 und d=40mm PUR (λ=0,023) + 3mm Aluluftpolsterfolie. Diese gemischte Dämmung hat den gleichen Wärmewiderstand wie ein 7cm xps Dämmung. Ich brauche dann ca. 8 kWh Strom/qm/a Davon kann ich ca. 30% in der Heizperiode mit PV bereitstellen.