Reifengröße bei der C7 Stingray

[StevesRay]

habe als Alternativ Radsatz für die Rennstrecke zu den originalen 245/35-19 und 285/30-20 auch noch 265/35-18 und 305/30-19 eingetragen, auf 1/2" breiteren GT2 Felgen

Welche Bremse fährst Du bei 18" vorne? Scheibendurchmesser Serie mit 345 mm könnte zwar passen, aber wohl eher nicht mit den Originalbelägen. Und ob die Originalbremse für die Rennstrecke erste Wahl ist wird ja auch regelmäßig bezweifelt.

Bin gespannt ...

Gruß
Stefan

[thocar]

Ich habe gerade nochmal ins Gutachten geschaut - da steht nix von dieser R060 Auflage, nur AK1 R015.

https://www.felge.de/alufelgen/corvette/.../?pid=9032

Gruß Thomas

[StevesRay]

Hallo Thomas,

Danke für den Hinweis. Die R060 Auflage steht im Gutachten mit Stand 30.08.2016 und Endung C1
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[/img]

Der Link von Dir zeigt auf eine aktualisierte Version vom 21.05.2019 und Endung D1. Von daher aktueller.
Das macht eine eventuelle Eintragung des 295er in der Tat einfacher.

Die Version C1 habe im im Dezember 2018 aus dem Download Bereich runtergeladen. Da war die neue Version wohl noch nicht verfügbar. Pech aber auch.

Gruß
Stefan

[StevesRay]

Ups, vor dem Absenden sah es noch gut aus  
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Gruß
Stefan

[StevesRay]

Was ist das denn hier?

Im Klartext:
PSA-Teilegutachten: 2016-TG-PSA-0040-C1
Stand: 30.08.2016

Sorry für den Datenmüll.

Gruß
Stefan

[CCRP]

Ich fahr vorn unten hinten die C7z06 Bremse mit Pagid bzw Originalbelägen und selbst sm Red Bull Ring keinerlei Probleme

[StevesRay]

Danke. Ich hätte nicht gedacht, dass Du da sogar die 370er Scheiben mit 18" Felgen fahren kannst. Nicht schlecht. Aber die Z06 Originalbeläge haben dann wohl nicht die Schwingungstilgermassen? Die ragen bei der Originalbremse ja mächtig über den Bremssattel raus.

Gruß
Stefan

[CCRP]

Die Originalen 19/20“ passen wunderbar, brauchen vorne aber 10mm Spurplatten bei der Z06 Bremse. Die 18“ GT2 hat viel Freiraum für die Z06 Bremse. Mit den R888R Reifen kann man vieles richtig nass machen. Weder an den Sättel noch Belägen ist was geändert

[CCRP]

[StevesRay]

Die Spurverbreiterung für Z06 Bremse an der C7 geht klar.
Aber die 370mm in der GT2 Felge sind schon erstaunlich. Habe mal bei LG nachgeschaut und die bieten die GT2 Felge nur für die C6 mit Hinweis auf 14" (355 mm) Big Brake Kits (ohne Anpassung mit Spacern) an.

Generell muss man bei den großen Scheibendurchmessern natürlich auch beachten, dass der verbleibende Spalt zwischen Scheibe und Felge eine ausreichende Abströmung der Kühlluft zulässt . Ansonsten dürfte die Scheibe schnell überhitzen. Scheint bei Dir aber nicht der Fall zu sein.

Eine in Deutschland erforderliche Eintragung dürfte wohl ziemlich mühsam werden ...

Gruß
Stefan